<?xml version="1.0" encoding="utf-8"?><rss xmlns:a10="http://www.w3.org/2005/Atom" version="2.0"><channel><title>Maria Grazia De Angelis � Avvisi</title><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/</link><description /><language>it-IT</language><copyright>� Copyright 2004-2026 - Universit� di Bologna</copyright><a10:link rel="self" type="application/rss+xml" href="https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/rss" /><item><guid isPermaLink="false">51c02a5c</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/51c02a5c</link><title>Tesi di Laurea</title><description>&lt;ul&gt;
    &lt;li&gt;Purificazione e rigenerazione del dializzato per dialisi green e/o miniaturizzata&lt;/li&gt;
    &lt;li&gt;Intelligenza artificiale, metabolomica e materiali avanzati per ridurre la mortalità in emodialisi&lt;/li&gt;
    &lt;li&gt;Caratterizzazione di membrane a scambio anionico per processi di Direct Air Capture di CO2&lt;/li&gt;
    &lt;li&gt;Caratterizzazione di polimeri biodegradabili per packaging e membrane &lt;/li&gt;
&lt;/ul&gt;</description><pubDate>Mon, 09 Feb 2026 17:09:21 +0100</pubDate><a10:updated>2026-02-09T17:09:21+01:00</a10:updated></item><item><guid isPermaLink="false">c91526e0</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/c91526e0</link><title>UnaEuropa Project AlMatClean kicks off</title><description>&lt;p&gt;DICAM participates in one of the successful UnaEuropa seed funding projects that kickstarted in 2026.&lt;/p&gt;
&lt;p&gt;Looking forward to collaborating with the partners!&lt;/p&gt;
&lt;p&gt;Check the details below&lt;/p&gt;
&lt;p&gt;ALMATCLEAN: An Interdisciplinary Alliance on Materials for Clean Energy&lt;/p&gt;
&lt;p&gt;&lt;em&gt;Project &lt;/em&gt;&lt;em&gt;Coordinator&lt;/em&gt;: Eleonora Ricci (University of Edinburgh)&lt;/p&gt;
&lt;p&gt;ALMATCLEAN convenes an interdisciplinary network of researchers united by a shared goal: to create next-generation materials that can accelerate the clean energy transition. Chemists, engineers, physicists and data scientists will put their heads together on vital research areas including fuel cells, electrolysers, polymers for CO₂ capture, and materials recycling. By addressing the full materials life cycle – from design and testing to end-of-life management – the ALMATCLEAN project will advance a systems-thinking approach to clean energy materials research.&lt;/p&gt;
&lt;p&gt;&lt;a href="https://www.una-europa.eu/stories/10-new-projects-receive-una-europa-seed-funding-to-shape-europes-future"&gt;https://www.una-europa.eu/stories/10-new-projects-receive-una-europa-seed-funding-to-shape-europes-future&lt;/a&gt;&lt;/p&gt;
&lt;a href="https://una-europa.imgix.net/documents/ALMATCLEAN.pdf"&gt;https://una-europa.imgix.net/documents/ALMATCLEAN.pdf&lt;/a&gt;</description><pubDate>Thu, 22 Jan 2026 15:53:28 +0100</pubDate><a10:updated>2026-01-22T20:44:49+01:00</a10:updated></item><item><guid isPermaLink="false">e5bb00f6</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/e5bb00f6</link><title>Program of the Summer School EPSM September 2019 now available online!</title><description>&lt;p&gt;Blended Summer School on Engineering Processes, Systems and Materials (EPSM) 2019-20&lt;/p&gt;
&lt;p&gt;9-13 September 2019&lt;/p&gt;
&lt;p&gt;&lt;a href="https://eventi.unibo.it/epsm-school-mel-bo"&gt;https://eventi.unibo.it/epsm-school-mel-bo&lt;/a&gt;&lt;/p&gt;</description><pubDate>Wed, 20 Mar 2019 11:25:49 +0100</pubDate><a10:updated>2019-03-20T11:25:49+01:00</a10:updated></item><item><guid isPermaLink="false">273e10f3</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/273e10f3</link><title>Stipulato un contratto tra CIRI MAM UNIBO e SOTACARBO SpA per lo sviluppo di tecnologie a membrana per la purificazione di syngas</title><description>&lt;p&gt;Il contratto dal titolonbsp;“Supporto scientifico per test sperimentali sull’impianto a membrane di separazione gas” tra il CIRI MAM e Sotacarbo è stato firmato. Il contratto ha come responsabile scientifico il Dr. Alessandro Orsini, per Sotacarbo SPA, e la prof.ssa De Angelis, per il CIRI MAM, e avrà termine nel Dicembre 2019.&lt;/p&gt;
&lt;p&gt;L’attività avrà come scopo di fornire a Sotacarbo supporto scientifico e assistenza tecnica nell’esecuzione di test sperimentali da effettuarsi sull’impianto a membrane per la separazione gas installato nei laboratori del Centro Ricerche Sotacarbo. L’attività è inquadrata nel progetto CEEP 2 –Linea 2: Separazione della CO2 e attività ausiliarie di laboratorio, CUP D83C17000370002.&lt;/p&gt;</description><pubDate>Wed, 11 Jul 2018 16:08:00 +0200</pubDate><a10:updated>2018-07-11T16:08:00+02:00</a10:updated></item><item><guid isPermaLink="false">d7c911e3</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/d7c911e3</link><title>ISA Fellowship alla prof. Silvia Barbosa dalla UNS Argentina</title><description>La prof. ssa Silvia Barbosa della Universidad Nacional del Sur, Bahia Banca, Argentina ha ottenuto una ISA fellowship per il 2019 al DICAM. La candidatura proposta da Maria Grazia De Angelis è stata finanziata dall'ISA.</description><pubDate>Thu, 21 Jun 2018 17:31:58 +0200</pubDate><a10:updated>2018-06-21T17:31:58+02:00</a10:updated></item><item><guid isPermaLink="false">70801cc9</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/70801cc9</link><title>Master in Materiali e Prodotti Polimerici per il Settore Biomedicale</title><description>&lt;p&gt;Al via il Master in materiali biomedicali nato da una collaborazione UNIBO-UNIMoRe&lt;/p&gt;
&lt;p&gt; https://master.unibo.it/materiali-prodotti-biomedicale/it&lt;/p&gt;</description><pubDate>Thu, 18 Jan 2018 10:36:30 +0100</pubDate><a10:updated>2018-01-18T10:36:30+01:00</a10:updated></item><item><guid isPermaLink="false">d9766c22</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/d9766c22</link><title>Workshop su Physics of Membrane Processes-2 Settembre- Bologna</title><description>&lt;p&gt;E' stato annunciato il programma delnbsp;&lt;a href="http://physicsofmembranes.org/event/pmp2018-bologna/"&gt;Workshop&lt;/a&gt;nbsp;sulla Fisica delle Membrane che si terrà il 2 settembre a Bologna all'Hotel Carlton.&lt;/p&gt;
&lt;p&gt;L'evento precederà il 69° &lt;a href="http://annual69.ise-online.org/"&gt;congresso&lt;/a&gt; della società internazionale di Elettrochimica (ISE) che avrà luogo a bologna dal 2 al 9 settembre.&lt;/p&gt;
&lt;p&gt;E' prevista una lista di oratori da tutto il mondo.&lt;/p&gt;
&lt;p&gt;http://physicsofmembranes.org/event/pmp2018-bologna/&lt;/p&gt;</description><pubDate>Thu, 18 Jan 2018 10:30:16 +0100</pubDate><a10:updated>2018-01-18T10:41:37+01:00</a10:updated></item><item><guid isPermaLink="false">6096e8b1</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/6096e8b1</link><title>Nuovo articolo pubblicato sul Journal of Membrane Science</title><description>&lt;p&gt;In collaborazione con l'università di Padova, lo studio di nuovi materiali nanofibrosi per la cattura di CO2.nbsp;&lt;br /&gt;
&lt;a href="https://authors.elsevier.com/a/1VuVu1LgHNOFzo"&gt;https://authors.elsevier.com/a/1VuVu1LgHNOFzo&lt;/a&gt;&lt;br /&gt;
&lt;a href="https://www.sciencedirect.com/science/article/pii/S0376738817310578"&gt;&lt;span style="font-size: 12.8px;"&gt;https://www.sciencedirect.com/science/article/pii/S0376738817310578&lt;/span&gt;&lt;/a&gt;&lt;/p&gt;
&lt;p&gt;
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" /&gt;&lt;/p&gt;</description><pubDate>Fri, 10 Nov 2017 10:22:08 +0100</pubDate><a10:updated>2017-11-10T10:39:21+01:00</a10:updated></item><item><guid isPermaLink="false">c51273f9</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/c51273f9</link><title>SUMMER SCHOOL on MEMBRANES BERTINORO JUNE 26-JULY 1</title><description>&lt;p&gt;The summer School is organized by DICAM UNIBO: there are still a few places available. &lt;/p&gt;
&lt;p&gt;Register now &lt;a href="https://eventi.unibo.it/ems-summerschool2016"&gt;https://eventi.unibo.it/ems-summerschool2016&lt;/a&gt;&lt;/p&gt;</description><pubDate>Thu, 09 Jun 2016 09:39:47 +0200</pubDate><a10:updated>2016-06-09T09:39:47+02:00</a10:updated></item><item><guid isPermaLink="false">87644c51</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/87644c51</link><title>A position available: &amp;quot;Development of membrane and membrane processes for H2S removal from natural Gas streams&amp;quot;</title><description>&lt;p&gt;Please find info at this link&lt;/p&gt;
&lt;p&gt;https://www.aricweb.unibo.it/AssegniRicerca_Segretari/_bandi/2008/Bando21357%5B15498%5DTutorColloquio_eng.Htm&lt;/p&gt;
&lt;p&gt;nbsp;&lt;/p&gt;</description><pubDate>Mon, 16 Nov 2015 15:21:28 +0100</pubDate><a10:updated>2015-11-16T15:21:28+01:00</a10:updated></item><item><guid isPermaLink="false">22cdd9d5</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/22cdd9d5</link><title>Polymer-graphene membranes for gas separation and CO2 capture</title><description>&lt;p&gt;Check our new work just published in Industrial and Engineering Chemistry Research.&lt;/p&gt;
&lt;p&gt;&lt;a href="http://pubs.acs.org/doi/abs/10.1021/acs.iecr.5b03251"&gt;"Effect of Graphene and Graphene Oxide Nanoplatelets on the Gas Permselectivity and Aging Behavior of Poly(trimethylsilyl propyne) (PTMSP)" &lt;/a&gt;&lt;/p&gt;
&lt;p&gt;http://pubs.acs.org/doi/abs/10.1021/acs.iecr.5b03251&lt;/p&gt;</description><pubDate>Mon, 16 Nov 2015 13:13:33 +0100</pubDate><a10:updated>2015-11-16T13:13:33+01:00</a10:updated></item><item><guid isPermaLink="false">12e84761</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/12e84761</link><title>DICAM Memlab to host the 2016 Summer School of the European Membrane Society !</title><description>&lt;p&gt;The Memlab Group will organize and host the next European Membrane Society Summer School on "Membranes and Membrane Processes Design" in Bertinoro, June 26th-July 2nd 2016. The School is for Graduate Students and researchers interested in the Membrane World. &lt;/p&gt;
&lt;p&gt;nbsp;&lt;/p&gt;</description><pubDate>Thu, 12 Nov 2015 15:16:22 +0100</pubDate><a10:updated>2015-11-12T15:16:22+01:00</a10:updated></item><item><guid isPermaLink="false">bd70b154</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/bd70b154</link><title>Laboratory of Molecular Design and Materials Simulation</title><description>For the &lt;u&gt;coming week, &lt;/u&gt;I have fixed two possible dates for the course&lt;br /&gt;
Thursday, 11AM-1 PM in Lab LADI (November 5)&lt;br /&gt;
Friday, 1 PM-3PM in LAB LADI (November 6)&lt;br /&gt;
The classes will be the same, you can come in one of the two days depending on your schedule. &lt;br /&gt;
For the following weeks I hope I can fix a &lt;u&gt;single day&lt;/u&gt;, possibly &lt;u&gt;Monday Afternoon&lt;/u&gt;: this will depend on adjustements with other Lab courses.&lt;br /&gt;
Regards and see you next week&lt;br /&gt;
Maria Grazia De Angelis</description><pubDate>Fri, 30 Oct 2015 15:30:55 +0100</pubDate><a10:updated>2015-10-30T15:30:55+01:00</a10:updated></item><item><guid isPermaLink="false">1389f1ec</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/1389f1ec</link><title>Funding opportunities for research and study visits in Germany by DAAD</title><description>&lt;p&gt;Go to this link&lt;/p&gt;
&lt;p&gt;http://www.daad-italia.it/it/25027/index.html&lt;/p&gt;
&lt;p&gt;nbsp;&lt;/p&gt;</description><pubDate>Tue, 20 Oct 2015 11:37:10 +0200</pubDate><a10:updated>2015-10-20T11:37:10+02:00</a10:updated></item><item><guid isPermaLink="false">50037a12</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/50037a12</link><title>Possibilit&amp;#224; di svolgere la tesi Magistrale presso University of Edinburgh</title><description>&lt;p&gt;Sono disponibili tesi di LM presso il gruppo Carbon Capture della University of Edinburgh,&lt;br /&gt;
http://www.eng.ed.ac.uk/research/group/carbon-capture-group &lt;/p&gt;</description><pubDate>Fri, 28 Aug 2015 17:39:54 +0200</pubDate><a10:updated>2015-08-28T17:39:54+02:00</a10:updated></item><item><guid isPermaLink="false">eb6759a9</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/eb6759a9</link><title>Pubblicati due lavori sul trasporto di liquidi in membrane polimeriche per separazione</title><description>&lt;p&gt;Sono stati appena pubblicati due lavori sul Journal of Membrane Science.&lt;/p&gt;
&lt;p&gt;&lt;a href="http://www.sciencedirect.com/science/article/pii/S0376738815003944"&gt;Solubility and diffusivity of liquids for food and pharmaceutical applications in crosslinked polydimethylsiloxane (PDMS) films: I. Experimental data on pure organic components and vegetable oil&lt;/a&gt;&lt;/p&gt;
&lt;a href="http://www.sciencedirect.com/science/article/pii/S0376738815003932"&gt;Solubility and diffusivity of liquids for food and pharmaceutical applications in crosslinked polydimethylsiloxane (PDMS) films: II. Experimental data on mixtures&lt;/a&gt;</description><pubDate>Tue, 28 Jul 2015 11:28:49 +0200</pubDate><a10:updated>2015-07-28T11:28:49+02:00</a10:updated></item><item><guid isPermaLink="false">9cf48f85</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/9cf48f85</link><title>Introduzione al corso di LABORATORY OF MOLECULAR DESIGN AND MATERIALS SIMULATION per LM</title><description>Guarda le slides di introduzione al corso di &lt;a href="http://polymem.dicam.unibo.it/LAMDMS_introduction.pdf"&gt;LABORATORY OF MOLECULAR DESIGN AND MATERIALS SIMULATION&lt;/a&gt; per Ingegneria Chimica e di Processo. Corso aperto sia a studenti del Curriculum Inglese, che Italiano, sia del I, che del II anno.&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
Consulta il &lt;a href="http://www.ingegneriarchitettura.unibo.it/it/corsi/corsi-di-studio/piano-didattico/2015/8896/598/000/1"&gt;piano didattico 2015/16 &lt;/a&gt;&lt;br /&gt;</description><pubDate>Wed, 03 Jun 2015 18:36:49 +0200</pubDate><a10:updated>2015-06-03T18:36:49+02:00</a10:updated></item><item><guid isPermaLink="false">1cdc1f8e</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/1cdc1f8e</link><title>SEMINARI DICAM</title><description>Friday 29th May 2015, Room TA05 (Via Terracini)&lt;br /&gt;
&lt;br /&gt;
11 AM-11:45 AM: &lt;br /&gt;
Professor Glenn Lipscomb, Chair, Department of Chemical and Environmental Engineering, The University of Toledo, Toledo, Ohio, USA.&lt;br /&gt;
http://www.che.utoledo.edu/lipscomb.htm&lt;br /&gt;
&lt;br /&gt;
"Membrane research at the University of Toledo (USA): from materials to process design"&lt;br /&gt;
&lt;br /&gt;
11:45-12:15 Break&lt;br /&gt;
&lt;br /&gt;
12:15-13:00 AM&lt;br /&gt;
&lt;br /&gt;
Professor Yossef A. Elabd, Artie McFerrin Department of Chemical Engineering, Texas Aamp;M University , &lt;br /&gt;
https://engineering.tamu.edu/chemical/people/elabd-yossef&lt;br /&gt;
&lt;br /&gt;
"Water in Glass Polymers: Non-Fickian Diffusion and Nonequilibrium Thermodynamics "&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
Students and colleagues are warmly invited to participate.</description><pubDate>Fri, 22 May 2015 13:06:35 +0200</pubDate><a10:updated>2015-05-22T13:06:35+02:00</a10:updated></item><item><guid isPermaLink="false">547a3ec0</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/547a3ec0</link><title> Will we ever drive fuel cell cars? ISA lecture by Prof. Yossef Elabd 26 Maggio</title><description>&lt;strong&gt;Will we ever drive fuel cell cars?&lt;/strong&gt;&lt;br /&gt;
ISA lecture by Prof. Yossef Elabd, Texas Aamp;M, USA&lt;br /&gt;
&lt;br /&gt;
&lt;strong&gt;May 26, 2015 from 06:00 PM to 07:00 PM&lt;/strong&gt;&lt;br /&gt;
&lt;strong&gt;Scuola Superiore di Studi Umanistici, via Marsala 26, Bologna ndash; first floor&lt;br /&gt;
&lt;/strong&gt;&lt;br /&gt;
&lt;a href="http://www.isa.unibo.it/en/resources/files/elabd-flyer-1" title="li"&gt;&lt;/a&gt;&lt;a href="http://"&gt;http://www.isa.unibo.it/en/resources/files/elabd-flyer-1&lt;/a&gt;&lt;br /&gt;
Barbara Cimatti, cooridnator at the Institute of Advanced Studies, will welcome participants.&lt;br /&gt;
Marco Giacinti Baschetti, Professors at the Department of Civil, Chemical, Environmental, and Materials Engineering, will introduce the speaker.&lt;br /&gt;
&lt;br /&gt;
Proton exchange membrane fuel cells (PEMFCs) have attracted considerable interest as alternative power sources for large market applications, such as transportation. This is because of their high efficiency, high energy and power density, low-temperature operation, rapid start-up time, and their ability to operate with fuels from renewable sources with no point-of-use green house gas emissions. However, high cost due to the required precious metal (Pt) electrodes has severely limited their mass commercialization. In our laboratory, we have investigated two routes to overcome&lt;br /&gt;
this limitation.&lt;br /&gt;
&lt;br /&gt;
In our first approach, we have developed a new process to fabricate high surface area fuel cell electrode structures based on super proton conductive nanofibers, which results in high fuel cell power densities at ultra-low commercially attractive Pt loadings. These results were motivated by our exploration into the fabrication of Nafion nanofibers via electrospinning, where we observed super high proton conductivity of a single Nafion nanofiber (as high as 1.5 S/cm), which is an order of magnitude higher than Nafion bulk films (~0.1 S/cm). The science behind the discovery, fabrication, properties, and fuel cell performance of super proton conductive nanofibers will be discussed.&lt;br /&gt;
&lt;br /&gt;
In our second approach, we have pursued solid-state anion exchange membrane (AEM) alkaline fuel cells (AFCs), which do not require the expensive components (Pt) of their PEMFC counterpart, but can operate with much less expensive non-noble metal catalysts (e.g., Ni). Therefore, the AFC holds the promise of an efficient low-cost fuel cell. However, this promise has yet to be realized due to several critical problems, such as poor AEM chemical stability and a lack of fundamental knowledge regarding&lt;br /&gt;
hydroxide transport in AEMs. The preliminary data from our laboratory demonstrates a new chemistry that adequately addresses the former issue and therefore provides a platform to address the latter issue.&lt;br /&gt;
&lt;br /&gt;
The synthesis, morphology, and transport properties of chemically stable AEMs will be discussed.&lt;br /&gt;
&lt;br /&gt;
http://www.isa.unibo.it/en/resources/files/elabd-flyer-1</description><pubDate>Thu, 21 May 2015 12:56:10 +0200</pubDate><a10:updated>2015-05-21T12:56:10+02:00</a10:updated></item><item><guid isPermaLink="false">77e18d36</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/77e18d36</link><title>Visita Prof. Glenn Lipscomb</title><description>Dal 15 Maggio al 25 Giugno saragrave; nostro ospite, grazie a una borsa ISA, il professor Glenn Lipscomb, direttore del Department of Chemical and Environmental Engineering della University of Toledo, Ohio (US) e ricercatore nel campo dei processi di separazione a membrana. &lt;br /&gt;
http://www.che.utoledo.edu/lipscomb.htm&lt;br /&gt;</description><pubDate>Sun, 03 May 2015 15:58:46 +0200</pubDate><a10:updated>2015-05-03T15:58:46+02:00</a10:updated></item><item><guid isPermaLink="false">802a48a1</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/802a48a1</link><title>BANDI ISA EARLY STAGE RESEARCH FELLOWSHIP</title><description>Bando per l'assegnazione di due borse annuali per giovani ricercatori internazionali.&lt;br /&gt;
&lt;br /&gt;
I candidati dovranno ricevere un invito da un docente o ricercatore dell'Universitagrave; di Bologna che svolgeragrave; il ruolo di supervisore e garantiragrave; l'accesso alle strutture di ricerca.&lt;br /&gt;
&lt;br /&gt;
ISA offre ai ricercatori selezionati:&lt;br /&gt;
&lt;br /&gt;
alloggio: un miniappartamento presso il Residence Terzo Millennio Bologna, sito in via Miliani, 7/2, quartiere Borgo Panigale;&lt;br /&gt;
Fellows room: unrsquo;attrezzata sala per studio e lettura in Palazzo Paleotti, via Zamboni 25, cuore della zona universitaria;&lt;br /&gt;
un contributo economico: la borsa di studio annuale di Euro 15.600,00, al lordo di tutti gli oneri fiscali e previdenziali a carico del percipiente e a carico dellrsquo;ente.&lt;br /&gt;
&lt;br /&gt;
Le candidature dovranno essere presentate esclusivamente mediante modalitagrave; telematica accedendo al sito Internet: https://personale.unibo.it, previa procedura di registrazione personale come da istruzioni indicate nella stessa procedura web.&lt;br /&gt;
&lt;br /&gt;
Il termine ultimo per la presentazione delle domande egrave; fissato a pena di esclusione alle ore 23:55 del giorno 30.05.2015.&lt;br /&gt;
&lt;br /&gt;
http://www.isa.unibo.it/it/bandi/early-stage-research-fellowship-2016/bando-early-stage-research-fellowships-2016</description><pubDate>Tue, 28 Apr 2015 15:31:05 +0200</pubDate><a10:updated>2015-04-28T15:31:05+02:00</a10:updated></item><item><guid isPermaLink="false">fc4f9c22</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/fc4f9c22</link><title>Gruppo FB del corso di fluidodinamica</title><description>Segui le notizie sul corso di fluidodinamica iscrivendoti al gruppo Facebook &lt;a href="https://www.facebook.com/groups/729106847212065/"&gt;Fluibo 2015&lt;/a&gt;&lt;br /&gt;</description><pubDate>Mon, 02 Mar 2015 18:35:45 +0100</pubDate><a10:updated>2015-03-02T18:35:45+01:00</a10:updated></item><item><guid isPermaLink="false">1f60cb2a</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/1f60cb2a</link><title>3 ARGOMENTI di TESI di LAUREA MAGISTRALE</title><description>1) &lt;strong&gt;Studio di processi a membrana per la purificazione di acque esauste da emodialisi&lt;/strong&gt;&lt;br /&gt;
2) &lt;strong&gt;Studio di trasporto di acqua in materiali superassorbenti&lt;/strong&gt;&lt;br /&gt;
3) &lt;strong&gt;Studio di materiali per packaging intelligente a assorbimento controllato di etilene&lt;br /&gt;
&lt;/strong&gt;&lt;strong&gt;&lt;br /&gt;
&lt;/strong&gt;</description><pubDate>Fri, 07 Nov 2014 17:12:33 +0100</pubDate><a10:updated>2014-11-07T17:12:33+01:00</a10:updated></item><item><guid isPermaLink="false">e97f0411</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/e97f0411</link><title>Seminario Ing. Guida rimandato al 6 Novembre</title><description>Thursday, &lt;strong&gt;November 6th  2014 at 2 PM; TA05&lt;/strong&gt;&lt;br /&gt;
Ing. Vincenzo GUIDA&lt;br /&gt;
Pamp;G Pomezia Ramp;D center ndash; Italy&lt;br /&gt;
&lt;br /&gt;
"Models and methods for shelf life prediction of consumers goods"&lt;br /&gt;
&lt;br /&gt;
Pamp;G develop, manufacture and distribute consumer goods, which are complex formulated products, across the globe. Assessing product stability and predicting the deterioration of performance and aesthetics over ageing is key challenge to solve in order to deliver good quality to consumers. Given the rapid product development cycle in consumer goods industry, stability testing is often on the critical path schedule while, ideally, it would desirable to be able predict product stability and acceptable shelf life based on modelling or from very short rapid ageing tests.&lt;br /&gt;
During this talk, by means of examples, I will present test methodologies and methods, we use to study decomposition of different household care products and models used to interpret the data and extrapolate results to predict decomposition over supply chain. We will present case studies of granular detergents caking, structured liquid detergents phase separation, batteries performance loss and color change in unit dose detergents and supply chain deterministic and Montecarlo models.</description><pubDate>Tue, 28 Oct 2014 10:14:34 +0100</pubDate><a10:updated>2014-10-28T10:14:34+01:00</a10:updated></item><item><guid isPermaLink="false">6890a585</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/6890a585</link><title>Seminar Ing. GUIDA P&amp;amp;G October 30</title><description>Thursday, October 30th 2014 at 2 PM; TA05&lt;br /&gt;
Ing.  Vincenzo GUIDA&lt;br /&gt;
Pamp;G Pomezia Ramp;D center ndash; Italy&lt;br /&gt;
&lt;br /&gt;
"Models and methods for shelf life prediction of consumers goods"     &lt;br /&gt;
&lt;br /&gt;
Pamp;G develop, manufacture and distribute consumer goods, which are complex formulated products, across the globe.  Assessing product stability and predicting the deterioration of performance and aesthetics over ageing is key challenge to solve in order to deliver good quality to consumers.  Given the rapid product development cycle in consumer goods industry, stability testing is often on the critical path schedule while, ideally, it would desirable to be able predict product stability and acceptable shelf life based on modelling or from very short rapid ageing tests.&lt;br /&gt;
During this talk, by means of examples, I will present test methodologies and methods, we use to study decomposition of different household care products and models used to interpret the data and extrapolate results to predict decomposition over supply chain.  We will present case studies of granular detergents caking, structured liquid detergents phase separation, batteries performance loss and color change in unit dose detergents and supply chain deterministic and Montecarlo models.&lt;br /&gt;</description><pubDate>Fri, 10 Oct 2014 17:20:30 +0200</pubDate><a10:updated>2014-10-10T17:20:30+02:00</a10:updated></item><item><guid isPermaLink="false">7c7c0e60</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/7c7c0e60</link><title>Seminari su Biodegradable Materials 20 Ottobre</title><description>Dear all&lt;br /&gt;
I am pleased to announce that&lt;br /&gt;
on Monday, &lt;strong&gt;October 20th&lt;/strong&gt; 2014 at &lt;strong&gt;3 PM&lt;/strong&gt; in Room &lt;strong&gt;TA07&lt;/strong&gt;&lt;br /&gt;
&lt;br /&gt;
Dr. Emiliano CIANNAMEA   from PLAPIQUI CONICET UNS, Bahia Blanca, Argentina&lt;br /&gt;
will present the following seminars&lt;br /&gt;
&lt;br /&gt;
1:15:00-15:30 &lt;strong&gt;Design and production of soybean protein-based active films for food packaging&lt;/strong&gt;&lt;br /&gt;
2: 15:45-16:15 &lt;strong&gt;Development of biodegradable and sustainable materials based on proteins&lt;br /&gt;
&lt;/strong&gt;</description><pubDate>Thu, 09 Oct 2014 14:24:34 +0200</pubDate><a10:updated>2014-10-09T14:24:34+02:00</a10:updated></item><item><guid isPermaLink="false">a33d9f8f</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/a33d9f8f</link><title>Seminario prof LESTELIUS</title><description>Prof. &lt;strong&gt;Magnus Lestelius&lt;/strong&gt; della &lt;strong&gt;Karlstad University&lt;/strong&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;strong&gt;Overview of Education and Forest Industry Related Research, with Focus on Barrier Materials and Coating, at Karlstad University&lt;/strong&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;strong&gt;Lunedigrave; 29 settembre&lt;/strong&gt; alle ore &lt;strong&gt;14.30&lt;/strong&gt; in aula &lt;strong&gt;TA08 &lt;/strong&gt;</description><pubDate>Mon, 29 Sep 2014 10:04:51 +0200</pubDate><a10:updated>2014-09-29T10:04:51+02:00</a10:updated></item><item><guid isPermaLink="false">27a82116</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/27a82116</link><title>SEMINARIO &amp;quot;The role of a chemical engineer in the membrane industry&amp;quot;</title><description>Dr. Keith Murphy, senior research associate&lt;br /&gt;
&lt;strong&gt;Air Product&lt;/strong&gt; Prism Membranes, S. Louis, Missouri.&lt;br /&gt;
nbsp;&lt;br /&gt;
&lt;strong&gt;"The role of a chemical engineer in the membrane industry"&lt;/strong&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;strong&gt;25 GIUGNO, ore 15, aula TA01&lt;/strong&gt;&lt;br /&gt;</description><pubDate>Fri, 20 Jun 2014 13:02:21 +0200</pubDate><a10:updated>2014-06-20T13:02:21+02:00</a10:updated></item><item><guid isPermaLink="false">88334545</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/88334545</link><title> BANDO PER L’EROGAZIONE DI BORSE DI STUDIO PER PERIODI DI RICERCA ALL’ESTERO </title><description>BANDO PER Lrsquo;EROGAZIONE DI BORSE DI STUDIO PER PERIODI DI RICERCA ALLrsquo;ESTERO  PER LA PREPARAZIONE E Lrsquo;APPROFONDIMENTO DELLA TESI DI LAUREA MAGISTRALE E A CICLO UNICO PER LAUREATI E LAUREANDI DEI CORSI DI LAUREA DELLE SEDI DI BOLOGNA E RAVENNA&lt;br /&gt;
&lt;br /&gt;
Le domande di partecipazione dovranno essere presentate, complete degli allegati richiesti, al Dipartimento del Relatore, indirizzate al Direttore di Dipartimento, entro la data seguente:&lt;br /&gt;
&lt;br /&gt;
MERCOLEDIgrave; 04 GIUGNO 2014, ORE 13,00&lt;br /&gt;
&lt;br /&gt;</description><pubDate>Tue, 20 May 2014 15:29:09 +0200</pubDate><a10:updated>2014-05-20T15:29:09+02:00</a10:updated></item><item><guid isPermaLink="false">c67a1def</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/c67a1def</link><title>Seminario Prof. de la Campa e dr. Lozano, 7 Maggio 2014</title><description>Il Giorno &lt;strong&gt;MERCOLEDI 7 MAGGIO 2014&lt;/strong&gt;&lt;br /&gt;
Il prof. Jose Gonzalez de la Campa&lt;br /&gt;
e il dr. Angel Lozano&lt;br /&gt;
&lt;br /&gt;
In aula &lt;strong&gt;TA08&lt;/strong&gt; a partire dale ore &lt;strong&gt;14:00&lt;/strong&gt;&lt;br /&gt;
Terranno i seminari dal titolo&lt;br /&gt;
&lt;br /&gt;
"&lt;strong&gt;Research lines of the  Polycondensation and Polymer Membranes Group (ICTP,CSIC)&lt;/strong&gt;rdquo;&lt;br /&gt;
&lt;br /&gt;
" &lt;strong&gt;New Perspectives in Thermally Rearranged (TR) materials&lt;/strong&gt;rdquo;&lt;br /&gt;
&lt;br /&gt;
Jose G. de la Campa is currently Research Professor (2002) at the Institute of Polymer Science and Technology (ICTP) at the Spanish National Research Council (CSIC) in Madrid. He received his Ph.D. (1978) at the Universidad Complutense (Madrid), working at CSIC (Prof. Barrales). After one year (1978-79) at the Laboratoire des Materiaux Organiques (C.N.R.S.), France (Prof. Q. T. Pham), he returned (1979) to CSIC (Prof. J. de Abajo) as a postdoctoral fellow. In 1981, he gained a Tenured Researcher position in the same institution and in 1988 he was appointed to the staff of CSIC as Scientific Researcher. Since then, he has been involved in numerous research projects mainly devoted to the design and synthesis of novel monomers and condensation polymers. In addition, his current research interests include computational modelling studies.&lt;br /&gt;
Dr. de la Campa, has published over 120 papers, trained more than 20 Ph.D. students and Post-Docs and maintains effective collaboration with national, European and North American groups of excellence. He has coordinated numerous National Projects and he has participated in three projects of the EU. He has also acted as main researcher in 15 R+D projects in collaboration with various companies.&lt;br /&gt;
&lt;br /&gt;
Angel E. Lozano is currently Tenured Researcher (1995) at the Institute of Polymer Science and Technology (ICTP) at the Spanish National Research Council (CSIC) in Madrid. He received his Ph.D. (1991) at the Universidad Complutense (Madrid), working at CSIC (Prof. de Abajo) in high performance aromatic polyamides. After two years (1992-94) at the Research Triangle Institute, NC (USA), (Prof. J. Preston) working on high modulus fibres, he returned to the CSIC as a postdoctoral fellow (1994-95). In 1995 he was appointed to the staff of the CSIC as a Tenured Researcher. In addition to the synthesis of new polyamides and polyimides for several applications such as: water purification, gas separation, fuel cell and photovoltaic cells, his current research interests are focused on computational modelling. &lt;br /&gt;
Dr. Lozano has published more than 70 papers and has been advisor of more than 8 Ph.D. students. He maintains effective collaboration with the groups of Prof. J. Preston (Research Triangle Institute, NC, USA) and Prof. B. Freeman (University of Texas, Austin, USA). He is the main responsible of the collaboration with the Surfaces and Porous Materials Groups (SMAP) at the University of Valladolid, working on membranes for gas separation.&lt;br /&gt;</description><pubDate>Mon, 05 May 2014 17:04:44 +0200</pubDate><a10:updated>2014-05-05T17:04:44+02:00</a10:updated></item><item><guid isPermaLink="false">7886e6e5</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/7886e6e5</link><title>Pubblicato il Bando per il Dottorato </title><description>Pubblicato il Bando per il Dottorato in Ingegneria Civile, Chimica, Ambientale e dei Materiali con scadenza il 15 Maggio,&lt;br /&gt;
http://www.unibo.it/en/teaching/phd/2014-2015/civil-chemical-environmental-materials-engineering</description><pubDate>Mon, 21 Apr 2014 21:22:54 +0200</pubDate><a10:updated>2014-04-21T21:22:54+02:00</a10:updated></item><item><guid isPermaLink="false">7c2bf042</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/7c2bf042</link><title>Seminario Dr Pinnau &amp;quot;Membranes for High-Performance Gas Separation &amp;quot;16 Aprile</title><description>&lt;strong&gt;Ingo Pinnau&lt;/strong&gt;&lt;br /&gt;
Director, Advanced Membranes and Porous Materials Research Center&lt;br /&gt;
Named Professor, Chemical and Biological Engineering &lt;br /&gt;
King Abdullah University of Science and Technology (KAUST), Saudi Arabia&lt;br /&gt;
terragrave; un seminario dal titolo&lt;br /&gt;
"Ultra-Microporous Triptycene-based Polyimide Membranes for High-Performance Gas Separation"&lt;br /&gt;
alle ore &lt;strong&gt;11:00&lt;/strong&gt; del giorno &lt;strong&gt;16 aprile&lt;/strong&gt; nell'aula &lt;strong&gt;TA04&lt;/strong&gt;</description><pubDate>Mon, 31 Mar 2014 15:19:17 +0200</pubDate><a10:updated>2014-03-31T15:19:17+02:00</a10:updated></item><item><guid isPermaLink="false">1bccfc2b</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/1bccfc2b</link><title>Bando di concorso per studenti meritevoli iscritti a Ingegneria Chimica e di Processo </title><description>Bando di concorso per n. 25 premi di studio per studenti meritevoli iscritti al Corso di Laurea Magistrale in Ingegneria Chimica e di Processo nellrsquo;anno accademico 2013/2014&lt;br /&gt;
BANDO N.2863 - Scadenza: 18 marzo 2014. &lt;br /&gt;
http://www.dicam.unibo.it/avvisi/bando-di-concorso-per-n.-25-premi-di-studio-per-studenti-meritevoli-iscritti-al-corso-di-laurea-magistrale-in-ingegneria-chimica-e-di-processo-nell2019anno-accademico-2013-2014&lt;br /&gt;</description><pubDate>Thu, 06 Mar 2014 18:29:33 +0100</pubDate><a10:updated>2014-03-06T18:29:33+01:00</a10:updated></item><item><guid isPermaLink="false">9a3d972f</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/9a3d972f</link><title>Seminario Marted&amp;#236; 17 dicembre</title><description>il prof. Christopher Durning (Columbia University, New York),&lt;br /&gt;
Martedigrave; 17 Dicembre, alle ore 11:00 presso la saletta TS02 (aula 3-025 ex DICASM, al II piano dell'edificio Dipartimenti, lato chimica applicata).&lt;br /&gt;
&lt;br /&gt;
&lt;strong&gt;Morphology and Transport in a Polymer/Nanoparticle Composite&lt;br /&gt;
&lt;/strong&gt;Part I: Dispersion Morphology in Silica/Poly(methyl-acrylate) Nanocomposites&lt;br /&gt;
Part II: Sorption and Diffusion of N-Alkyl Acetates in Silica/Poly(methyl-acrylate)&lt;br /&gt;</description><pubDate>Mon, 16 Dec 2013 10:20:11 +0100</pubDate><a10:updated>2013-12-16T10:20:11+01:00</a10:updated></item><item><guid isPermaLink="false">0dfbb65a</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/0dfbb65a</link><title>BORSE DI STUDIO PER LO SVOLGIMENTO DI ATTIVITA' DI RICERCA ALL'ESTERO  &amp;quot;ING. TOSO MONTANARI&amp;quot;</title><description>L'Universitagrave; di Bologna sulle rendite derivanti dalla Fondazione "Ing. Toso Montanari" bandisce un&lt;br /&gt;
concorso, per titoli ed esami, per l'attribuzione di n. 3 borse di studio dellrsquo;importo di euro; 20.000 (al lordo&lt;br /&gt;
degli oneri di legge a carico Ente e percipiente) cadauna per la frequenza di corsi di perfezionamento o&lt;br /&gt;
per svolgere attivitagrave; di perfezionamento e/o ricerca presso Istituzioni estere ed internazionali di livello&lt;br /&gt;
universitario.&lt;br /&gt;
Per "Istituzioni estere", devono intendersi solo quelle esistenti fuori dal territorio italiano; non verranno pertanto prese in considerazione richieste di frequenza a corsi organizzati da istituzioni estere nella loro sede in Italia.&lt;br /&gt;
2. Le borse di studio sono destinate a giovani laureati che intendono dedicarsi a studi teorici e pratici&lt;br /&gt;
nei seguenti rami:&lt;br /&gt;
a) industrie chimico-agrarie;&lt;br /&gt;
b) industrie chimiche o meccaniche;&lt;br /&gt;
c) applicazione dell'automazione alle industrie agricole.&lt;br /&gt;
3. Le borse di studio sono conferite per un periodo di dodici mesi, non sono rinnovabili e sono cosigrave;&lt;br /&gt;
suddivise:&lt;br /&gt;
-n.1 borsa riservata a giovani laureati in Ingegneria Chimica e di Processo LM, &lt;br /&gt;
1. Per la partecipazione al concorso egrave; richiesto, a pena di esclusione, il possesso dei seguenti requisiti:&lt;br /&gt;
a) essere in possesso, alla data di scadenza del bando, del Diploma di Laurea Magistrale conseguito&lt;br /&gt;
presso lrsquo;Universitagrave; di Bologna in Chimica Industriale LM o Ingegneria Chimica e di Processo LM .&lt;br /&gt;
Sono altresigrave; ammessi al concorso i laureandi in debito del solo esame finale di laurea: in tal caso,&lt;br /&gt;
lrsquo;ammissione al concorso egrave; condizionata al conseguimento del titolo richiesto, entro la data di&lt;br /&gt;
scadenza del bando.&lt;br /&gt;
b) Etagrave; non superiore ai 28 anni alla data di scadenza del bando (ossia, occorre non aver compiuto i 29&lt;br /&gt;
anni alla data di scadenza del bando).&lt;br /&gt;
c) Lrsquo;accettazione del candidato da parte della Istituzione estera, presso la quale il medesimo intende&lt;br /&gt;
recarsi per svolgere la sua attivitagrave; ricerca e/o perfezionamento.&lt;br /&gt;
d) Non fruire, contemporaneamente, di altra borsa di studio, a qualsiasi titolo conferita e non avere&lt;br /&gt;
rapporti d'impiego pubblico o privato.&lt;br /&gt;
La domanda di partecipazione al concorso (All. 1), redatta in carta semplice secondo lo schema&lt;br /&gt;
allegato e indirizzata a&lt;br /&gt;
Magnifico Rettore dell'Universitagrave; di Bologna - Settore Diritto allo Studio-&lt;br /&gt;
Ufficio Premi e Borse di Studio - Via delle Belle Arti n. 42, 40126 Bologna&lt;br /&gt;
dovragrave; essere presentata personalmente o fatta pervenire tramite corriere/servizio postale (anche tramite&lt;br /&gt;
raccomandata) entro il &lt;strong&gt;16 dicembre 2013&lt;/strong&gt;</description><pubDate>Tue, 03 Dec 2013 10:25:04 +0100</pubDate><a10:updated>2013-12-03T10:25:04+01:00</a10:updated></item><item><guid isPermaLink="false">60d6c379</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/60d6c379</link><title>EROGAZIONE CONTRIBUTI PER PERIODI DI RICERCA ALL’ESTERO ATTINENTI ALLA TESI DI LAUREA </title><description>Egrave; indetto, con riferimento allrsquo;esercizio finanziario 2013, un bando di concorso per lrsquo;attribuzione di borse di studio riservate alle seguenti due categorie:&lt;br /&gt;
&lt;br /&gt;
1)	A laureandi in Lauree Specialistiche, Magistrali e a Ciclo Unico dei Corsi di Laurea delle Sedi di Bologna e Ravenna della Scuola di Ingegneria e Architettura, quale contributo finanziario per la parziale copertura delle spese inerenti a un soggiorno presso Universitagrave;/Istituzioni estere finalizzato alla preparazione della Tesi.&lt;br /&gt;
2)	A laureati da non piugrave; di sei mesi (tale condizione deve essere posseduta al momento della presentazione della domanda) in Lauree Specialistiche, Magistrali e a Ciclo Unico dei Corsi di Laurea delle Sedi di Bologna e Ravenna della Scuola di Ingegneria e Architettura, quale contributo finanziario per la parziale copertura delle spese inerenti ad un soggiorno presso universitagrave;/istituzioni estere per approfondimenti finalizzati alla pubblicazione di un articolo riguardante lrsquo;argomento della Tesi.&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
SCADENZA &lt;strong&gt;9 DICEMBRE 2013&lt;/strong&gt;</description><pubDate>Tue, 19 Nov 2013 15:07:55 +0100</pubDate><a10:updated>2013-11-19T15:07:55+01:00</a10:updated></item><item><guid isPermaLink="false">08f9d5da</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/08f9d5da</link><title>Borse di Studio per la Germania</title><description>Per questo anno accademico il DAAD bandisce oltre 200 borse di studio individuali. I programmi si rivolgono a tutte le discipline e anche coloro che non conoscono il tedesco (in Germania esistono quasi 1.200 corsi di laurea e scuole di dottorato in lingua inglese).&lt;br /&gt;
I bandi consultabili sul sito www.daad-italia.it/it/15356/index.html sono suddivisi per target accademico:&lt;br /&gt;
per studenti della triennale / a ciclo unico: www.daad-italia.it/it/25026&lt;br /&gt;
per studenti e laureati della magistrale/specialistica: www.daad-italia.it/it/25027&lt;br /&gt;
per dottorandi: www.daad-italia.it/it/25028&lt;br /&gt;
per post-doc: www.daad-italia.it/it/25029&lt;br /&gt;
per professori, ricercatori e docenti: www.daad-italia.it/it/25030&lt;br /&gt;
&lt;br /&gt;
Bandi DAAD - iscriviti alle News: www.daad-italia.it/it/24497</description><pubDate>Tue, 22 Oct 2013 13:31:06 +0200</pubDate><a10:updated>2013-10-22T13:31:06+02:00</a10:updated></item><item><guid isPermaLink="false">3dd6628f</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/3dd6628f</link><title>Corso di Laboratorio di Principi di Ingegneria Chimica</title><description>La lezione introduttiva del corso di Laboratorio di Principi egrave; fissata per la mattinata di Giovedigrave; 17 ottobre prossimo.&lt;br /&gt;
La lezione saragrave; tenuta nel laboratorio didattico informatico (LADI), che si trova al piano terra, di fianco alla porta a vetri di accesso agli studi dei professori. Dato che l'ingresso avviene solo con badge, trovatevi ligrave; davanti e poi attendete di essere accompagnati.&lt;br /&gt;
In questo corso la frequenza egrave; obbligatoria.&lt;br /&gt;
E'stata caricata su AMS campus una bozza di calendario delle esperienze di laboratorio.</description><pubDate>Mon, 07 Oct 2013 16:25:49 +0200</pubDate><a10:updated>2013-10-07T16:25:49+02:00</a10:updated></item><item><guid isPermaLink="false">15f84a6e</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/15f84a6e</link><title>Seminario 8 ottobre “Nano-technology for clean water”</title><description>martedigrave; 8 ottobre 2013 ndash; ore 18.00&lt;br /&gt;
Scuola Superiore di Studi Umanistici, via Marsala 26, Bologna.&lt;br /&gt;
&lt;br /&gt;
ldquo;Nano-technology for clean waterrdquo;&lt;br /&gt;
Conferenza del Visiting Fellow Christopher James Durning, Columbia University, USA.&lt;br /&gt;</description><pubDate>Thu, 03 Oct 2013 16:57:48 +0200</pubDate><a10:updated>2013-10-03T16:57:48+02:00</a10:updated></item><item><guid isPermaLink="false">e2d92367</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/e2d92367</link><title>SEMINARIO 18 settembre: CO2 CAPTURE</title><description>Mercoledigrave; &lt;strong&gt;18 settembre&lt;/strong&gt;, alle ore &lt;strong&gt;11 e 30&lt;/strong&gt; in aula &lt;strong&gt;TA 03 &lt;/strong&gt;(Via Terracini 28)&lt;br /&gt;
Giuseppe &lt;strong&gt;Girardi &lt;/strong&gt;e Paolo &lt;strong&gt;Deiana &lt;/strong&gt;di ENEA e SOTACARBO presenteranno un seminario dal titolo&lt;br /&gt;
&lt;br /&gt;
"&lt;strong&gt;SEQUESTRO E  STOCCAGGIO DI CO2 DERIVANTE DALLA PRODUZIONE DI ENERGIA: LA SITUAZIONE ITALIANA&lt;/strong&gt;"&lt;br /&gt;
Il seminario avragrave; come oggetto una introduzione alle tecnologie di carbon capture and storage e le recenti iniziative nazionali, in particolare il "polo tecnologico" avviato tramite accordo MISE/Regione Sardegna; nonchegrave; le attivita' ENEA/Sotacarbo, con particolare riferimento al SULCIS, e le infrastrutture attuali di Sotacarbo.   &lt;br /&gt;</description><pubDate>Wed, 04 Sep 2013 11:33:40 +0200</pubDate><a10:updated>2013-09-04T11:33:40+02:00</a10:updated></item><item><guid isPermaLink="false">f9249428</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/f9249428</link><title>Scuola Estiva sulle Tecnologie di Cattura e Stoccaggio della CO2</title><description>&lt;br /&gt;
MG De Angelis parteciperagrave; come relatore per il gruppo Membrane- DICAM alla&lt;br /&gt;
International Sulcis Summer School on CCS Technologies&lt;br /&gt;
Scuola Estiva sulle Tecnologie di Cattura e Stoccaggio della CO2&lt;br /&gt;
Centro Ricerche Sotacarbo - Carbonia 23 - 26 luglio 2013&lt;br /&gt;
http://www.sulcisccssummerschool.it/&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
La cattura e lo stoccaggio dellrsquo;anidride carbonica sono generalmente considerati come un importante contributo alla riduzione delle emissioni di CO2 in atmosfera. In particolare lrsquo;implementazione a livello mondiale di tecnologie CCS potrebbe consentire una significativa riduzione a medio termine e su larga scala delle emissioni di CO2. Attualmente, il potenziale delle tecnologie CCS egrave; in fase di studio in tutto il mondo con piugrave; di 100 progetti e conferenze internazionali che servono come piattaforme per lo scambio dei risultati di tali attivitagrave; tra gli esperti.&lt;br /&gt;
Per la diffusione di applicazioni su larga scala, egrave; tuttavia necessario ampliare la base di conoscenze nei paesi industrializzati e in via di sviluppo, in particolare a livello accademico. I corsi di formazione o scuole estive sono un modo di contribuire a questo obiettivo, promuovendo e sostenendo la diffusione delle conoscenze sul potenziale di CCS a studenti di tutto il mondo.</description><pubDate>Mon, 22 Jul 2013 17:45:07 +0200</pubDate><a10:updated>2013-07-22T17:45:07+02:00</a10:updated></item><item><guid isPermaLink="false">e9b886aa</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/e9b886aa</link><title>Short course in Mass transport in Polymers and Composite Materials Bologna - 18-20 June 2013</title><description>Short course in&lt;strong&gt;&lt;br /&gt;
Mass transport in Polymers and composite Materials &lt;/strong&gt;&lt;br /&gt;
Speakers: M. Giacinti Baschetti, G.C. Sarti, F. Doghieri, M. Minelli, M.G. De Angelis&lt;br /&gt;
&lt;strong&gt;Bologna - 18-20 June 2013&lt;/strong&gt;&lt;br /&gt;
Room TA08&lt;br /&gt;
Via Terracini 28 40131 Bologna&lt;br /&gt;
&lt;br /&gt;
Day 1 - Tuesday June 18th&lt;br /&gt;
14:00 - 16:00 - General introduction to the mass transport in polymeric system. Local mass balance in multicomponent systems and specialization for the case of small molecules transport in polymeric materials. The Fick's law and the diffusion coefficient.&lt;br /&gt;
16:00 - 18:00 - Diffusion and diffusivity in polymeric materials. Description of the mechanism of diffusion in polymeric materials and of the different possible trends encountered in polymers: Fickian, case II and anomalous diffusion behaviors&lt;br /&gt;
Day 2 - Wednesday June 19th&lt;br /&gt;
9:00 - 11:00 - Methods for calculation or prediction of diffusivity in polymeric materials.&lt;br /&gt;
Gases and Vapor solubility in polymers: definition and mathematical description.&lt;br /&gt;
11:00 - 13:00 - Permeation process in dense polymeric films and membranes. The solution-diffusion mechanism and its mathematical description.&lt;br /&gt;
Day 3 - Thursday June 20th &lt;br /&gt;
9:00 - 11:00 Modeling diffusion in complex systems I: effect of crystallinity, nanocomposites and Mixed Matrix membranes.&lt;br /&gt;
11:00 - 13:00 Modeling diffusion in complex systems II: effect of impermeable or semipermeable fillers, phase segregated systems (e.g. supported liquid membranes).</description><pubDate>Sat, 15 Jun 2013 22:31:23 +0200</pubDate><a10:updated>2013-06-15T22:31:23+02:00</a10:updated></item><item><guid isPermaLink="false">916a7864</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/916a7864</link><title>Lezione al Collegio Superiore Luned&amp;#236; 15 aprile</title><description>Lunedigrave; 15 aprile dalle 20:30 alle 23:30 al Collegio Superiore, &lt;br /&gt;
presso il Residence Terzo Millennio in Via Miliani 7/3&lt;br /&gt;
Maria Grazia De Angelis, in collaborazione col dr. Matteo Minelli e la dr.ssa Cristiana Boi del DICAM, terragrave; una lezione dal titolo&lt;br /&gt;
"Membrane per separazione di gas e coatings protettivi nell'industria di processo e alimentare "&lt;br /&gt;
nell'ambito del ciclo di lezioni B3 - Bioplasma: applicazioni biomedicali dei plasmi 'freddi'&lt;br /&gt;
http://www.collegio.unibo.it/index.php?page=bioplasma&lt;br /&gt;
Gli interessati possono partecipare</description><pubDate>Fri, 12 Apr 2013 14:25:29 +0200</pubDate><a10:updated>2013-04-12T14:25:29+02:00</a10:updated></item><item><guid isPermaLink="false">457673c9</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/457673c9</link><title>Tesi in IMA</title><description>Sono disponibili possibilitagrave; di tesi di laurea triennale/magistrale e tirocini formativi presso IMA, Industria Macchine Automatiche, Ozzano dell'Emilia, nei settori food (confezionamento di alimenti) e Pharma (trattamento e confezionamento di prodotti farmaceutici).&lt;br /&gt;
E' richiesto un ottimo curriculum accadamico, serietagrave; e motivazione, nonchegrave; disponibilitagrave; ad effettuare il lavoro nelle sedi IMA.</description><pubDate>Fri, 15 Mar 2013 17:43:18 +0100</pubDate><a10:updated>2013-03-15T17:43:18+01:00</a10:updated></item><item><guid isPermaLink="false">c4eea057</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/c4eea057</link><title>Premio per il miglior poster a EUROMEMBRANE 2012</title><description>Il Poster&lt;br /&gt;
"Solubility and Diffusivity of Liquids in Polymers Suitable for Membrane Separation Processes: the cases of Matrimid and PDMS"&lt;br /&gt;
di G. Cocchi, C. Troiano, M. G. De Angelis, F. Doghieri, G.C. Sarti&lt;br /&gt;
ha vinto il premio miglior poster al recente congresso EUROMEMBRANE tenuto a Londra, UK e organizzato dalla European Membrane Society.</description><pubDate>Sun, 30 Sep 2012 17:46:30 +0200</pubDate><a10:updated>2012-09-30T17:46:30+02:00</a10:updated></item><item><guid isPermaLink="false">5100bfb3</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/5100bfb3</link><title>Best poster award at EUROMEMBRANE 2012</title><description>The poster entitled&lt;br /&gt;
"Solubility and Diffusivity of Liquids in Polymers Suitable for Membrane Separation Processes: the cases of Matrimid and PDMS"&lt;br /&gt;
by G. Cocchi, C. Troiano, M. G. De Angelis, F. Doghieri, G.C. Sarti&lt;br /&gt;
has won the Best Poster Award at recent EUROMEMBRANE Conference, held in London UK and organized by the European Membrane Society.&lt;br /&gt;</description><pubDate>Sun, 30 Sep 2012 17:45:16 +0200</pubDate><a10:updated>2012-09-30T17:45:16+02:00</a10:updated></item><item><guid isPermaLink="false">3342f11a</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/3342f11a</link><title>Call for applications PhD programmes deadline September 13</title><description>A Call for PhD positions is available in Chemical, environmental and safety engineering at UNIBO&lt;br /&gt;
Deadline is fixed at September 13&lt;br /&gt;
http://www.eng.unibo.it/PortaleEn/Academic+programmes/Research+doctorates/Callapplications/PhDprogrammesXXVIIIcycle20122013.htm</description><pubDate>Thu, 06 Sep 2012 15:50:52 +0200</pubDate><a10:updated>2012-09-06T15:50:52+02:00</a10:updated></item><item><guid isPermaLink="false">8401ffcd</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/8401ffcd</link><title>Seminario “Water Permeation through Polymeric Membranes” 7 settembre</title><description>Venerdigrave; 7 settembre 2012, alle ore 12:00, nellrsquo;aula TA08 &lt;br /&gt;
la prof. Sandra KENTISH, del Department of Chemical Engineering, University of Melbourne, Australia&lt;br /&gt;
terragrave; un seminario sul tema:&lt;br /&gt;
ldquo;Water Permeation through Polymeric Membranesrdquo;&lt;br /&gt;
&lt;br /&gt;</description><pubDate>Tue, 04 Sep 2012 12:39:47 +0200</pubDate><a10:updated>2012-09-04T12:39:47+02:00</a10:updated></item><item><guid isPermaLink="false">ec42a2c0</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/ec42a2c0</link><title>Dispensa Fluidodinamica</title><description>E' online su AMS campus l'ultima dispensa di Fluidodinamica (5A)</description><pubDate>Wed, 09 May 2012 18:30:27 +0200</pubDate><a10:updated>2012-05-09T18:30:27+02:00</a10:updated></item><item><guid isPermaLink="false">5b241661</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/5b241661</link><title>AVVISO DI SEMINARIO 20 LUGLIO</title><description>Mercoledigrave; 20/07  alle ore 15.30 nellrsquo;aula TA10 il prof. HO presenteragrave; il seguente seminario:&lt;br /&gt;
&lt;br /&gt;
ldquo;&lt;strong&gt;Development and Characterization of New membranes for Carbon Capturerdquo;&lt;/strong&gt;&lt;br /&gt;
&lt;br /&gt;
I lavori del prof. HO nel campo dello sviluppo di membrane e dei processi a membrana sono molto diffusi ed apprezzati.</description><pubDate>Tue, 19 Jul 2011 10:10:38 +0200</pubDate><a10:updated>2011-07-19T10:10:38+02:00</a10:updated></item><item><guid isPermaLink="false">1a3aaf0e</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/1a3aaf0e</link><title>QS University rankings: Ingegneria Chimica a Bologna la seconda in Italia e tra le prime 100 del mondo</title><description>2011 QS World University Rankings by Subject: Chemical Engineering Rankings&lt;br /&gt;
MIT (USA), Cambridge (UK) e Berkeley (USA) ai primi 3 posti. Bologna si piazza tra la 50deg; e la 100deg; posizione, seconda in Italia solo al Politecnico di Milano.&lt;br /&gt;
&lt;br /&gt;
http://www.topuniversities.com/university-rankings/world-university-rankings/2011/subject-rankings/engineering/chemical-engineering</description><pubDate>Fri, 08 Jul 2011 15:05:01 +0200</pubDate><a10:updated>2011-07-08T15:05:01+02:00</a10:updated></item><item><guid isPermaLink="false">5de7a091</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/5de7a091</link><title>CONTRIBUTI PER PERIODI DI RICERCA ALL’ESTERO ATTINENTI ALLA TESI DI LAUREA – 1&amp;#176; BANDO 2011</title><description>EROGAZIONE CONTRIBUTI PER PERIODI DI RICERCA ALLrsquo;ESTERO ATTINENTI ALLA TESI DI LAUREA ndash; 1deg; BANDO 2011.&lt;br /&gt;
&lt;br /&gt;
Le richieste di laureandi o neolaureati, complete di tutta la documentazione richiesta dovranno essere inoltrate ai competenti Direttori di Dipartimento entro&lt;br /&gt;
VENERDIgrave; 8 LUGLIO 2011, ORE 13,00&lt;br /&gt;
&lt;br /&gt;
http://www.ing.unibo.it/Ingegneria/Studenti/Laurea+e+tesi/BorseperTesi/tesiestero.htm</description><pubDate>Mon, 27 Jun 2011 08:09:01 +0200</pubDate><a10:updated>2011-06-27T08:09:01+02:00</a10:updated></item><item><guid isPermaLink="false">0ca60a3e</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/0ca60a3e</link><title>AMMISSIONE AL DOTTORATO IN INGEGNERIA CHIMICA DELL'AMBIENTE E DELLA SICUREZZA</title><description>Il bando per l'ammissione al dottorato XXVII ciclo, A.A. 2011/12,&lt;br /&gt;
saragrave; pubblicato sulla G.U il 25 luglio 2011&lt;br /&gt;
scadenza presentazione domande : 8 settembre 2011.&lt;br /&gt;
&lt;br /&gt;
Le procedure di selezione dovranno essere concluse entro il 18 novembre.&lt;br /&gt;
Sono ammessi alla valutazione anche i laureandi che conseguiranno il titolo entro il 31/12/2011.</description><pubDate>Mon, 27 Jun 2011 08:05:00 +0200</pubDate><a10:updated>2011-06-27T08:05:00+02:00</a10:updated></item><item><guid isPermaLink="false">bff120df</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/bff120df</link><title>SEMINARI 5 e 7 Aprile</title><description>Nella giornata di martedigrave; 5 aprile alle 11.00 presso la sala 1-030&lt;br /&gt;
il prof. Saulius &lt;strong&gt;Vasarevicius&lt;/strong&gt; della Gediminas Technical University di Vilnius, in visita al DICMA nell'ambito della mobilitagrave; docenti prevista dal programma Erasmus, terragrave; un seminario dal titolo:&lt;br /&gt;
&lt;br /&gt;
"Plasma technologies for the environmental protection"&lt;br /&gt;
&lt;br /&gt;
il Professor Michael &lt;strong&gt;Yianneskis&lt;/strong&gt;, Professore emerito di Meccanica dei Fluidi del Kingrsquo;s College London, Londra, Regno Unito, giovedigrave; 7 aprile 2011 alle ore 15,30 presso la sala 1-030 del DICMA (piano terra), terragrave; il seguente seminario:&lt;br /&gt;
&lt;br /&gt;
ldquo;MACRO-INSTABILITIES: SCOPE FOR MIXING ENHANCEMENT IN STIRRED PROCESSESrdquo;</description><pubDate>Mon, 04 Apr 2011 16:12:31 +0200</pubDate><a10:updated>2011-04-04T16:12:31+02:00</a10:updated></item><item><guid isPermaLink="false">08b5979e</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/08b5979e</link><title>SEMINARI VENERDI 1 Aprile</title><description>Venerdigrave; 01/04/2011&lt;br /&gt;
saranno presentati i seguenti seminari, nellrsquo;aula TS01:&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
09.00  ing. &lt;strong&gt;Florian Muuml;ller&lt;/strong&gt;&lt;br /&gt;
&lt;br /&gt;
Technical University Dortmund, Fakultauml;t Bio- und Chemieingenieurwesen.&lt;br /&gt;
&lt;br /&gt;
ldquo;&lt;strong&gt;Measuring  mechanical properties of VOC-loaded polymers&lt;/strong&gt;rdquo;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
10.00  prof.ssa &lt;strong&gt;Gabriele Sadowski&lt;/strong&gt;&lt;br /&gt;
Technical University Dortmund, Fakultauml;t Bio- und Chemieingenieurwesen&lt;br /&gt;
premio Leibnitz 2011&lt;br /&gt;
&lt;br /&gt;
ldquo;&lt;strong&gt;Polymer Thermodynamics&lt;/strong&gt;rdquo;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
11.00  Dr.Ing. &lt;strong&gt;Matteo Minelli&lt;/strong&gt;&lt;br /&gt;
Dipartimento di Ingegneria Chimica, Mineraria e delle Tecnologie Ambientali&lt;br /&gt;
Universitagrave; di Bologna&lt;br /&gt;
&lt;br /&gt;
ldquo;&lt;strong&gt;Solubility calculations in swelling glassy polymers&lt;/strong&gt;rdquo;&lt;br /&gt;
&lt;br /&gt;</description><pubDate>Wed, 30 Mar 2011 15:21:32 +0200</pubDate><a10:updated>2011-03-30T15:21:32+02:00</a10:updated></item><item><guid isPermaLink="false">3dca1703</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/3dca1703</link><title>PROPOSTA DI TESI DI LAUREA TRIENNALE</title><description>E' disponibile una proposta di tesi di laurea triennale, di carattere sperimentale con argomento alimentare, dal titolo "Caratterizzazione della permeabilitagrave; di film biodegradabili di microfibre di cellulosa (MFC) per il packaging alimentare".&lt;br /&gt;
Sono richieste: buona conoscenza della teoria della diffusione, interesse al lavoro sperimentale.</description><pubDate>Fri, 21 Jan 2011 17:02:43 +0100</pubDate><a10:updated>2011-01-21T17:02:43+01:00</a10:updated></item><item><guid isPermaLink="false">a2e3a5bc</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/a2e3a5bc</link><title>Job post</title><description>Un'azienda del Milanese, facente parte di una multinazionale del settore chimico, sta cercando un laureato/a specialistico/magistrale da impiegare in laboratorio di sviluppo moduli a membrana.&lt;br /&gt;
Se interessati contattare la sottoscritta</description><pubDate>Fri, 15 Oct 2010 16:10:19 +0200</pubDate><a10:updated>2010-10-15T16:10:19+02:00</a10:updated></item><item><guid isPermaLink="false">b1c005f2</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/b1c005f2</link><title>Iniziativa RICERCHIAMO IL FUTURO  30 settembre 2010</title><description>Nell'ambito della &lt;strong&gt;Settimana per il Futuro dell'Universitagrave;&lt;/strong&gt; promossa dall'Ateneo di Bologna attraverso la delibera del Senato Accademico del 24 Settembre 2010, accanto ad altre attivitagrave; di approfondimento che si svolgono nel corso della settimana, i Ricercatori hanno organizzato, per &lt;br /&gt;
&lt;br /&gt;
&lt;strong&gt;Giovedigrave; 30 Settembre &lt;/strong&gt;2010 &lt;br /&gt;
l'iniziativa &lt;br /&gt;
&lt;br /&gt;
&lt;strong&gt;
RICERCHIAMO IL FUTURO&lt;/strong&gt;&lt;br /&gt;
&lt;br /&gt;
durante la quale la sede centrale della &lt;strong&gt;Facoltagrave; di Ingegneria di Viale Risorgimento n. 2 saragrave; aperta alla cittadinanza dalle 18.00 alle 23.00. &lt;br /&gt;
&lt;/strong&gt;&lt;br /&gt;
Tale iniziativa avragrave; come oggetto l'esposizione delle ragioni della mobilitazione nonchegrave; la divulgazione delle attivitagrave; di ricerca che si svolgono in facoltagrave;, anche attraverso visite ai laboratori.&lt;br /&gt;
&lt;br /&gt;
In particolare si segnala il dibattito dal titolo:&lt;br /&gt;
&lt;strong&gt;&lt;br /&gt;
"Cultura, Formazione, Ricerca Scientifica e Trasferimento Tecnologico: il ruolo della Facoltagrave; di Ingegneria a sostegno del territorio"&lt;/strong&gt;&lt;br /&gt;
&lt;br /&gt;
nell'aula magna "Enrico Mattei" a partire dalle 20.30.</description><pubDate>Tue, 28 Sep 2010 20:02:38 +0200</pubDate><a10:updated>2010-09-28T20:02:38+02:00</a10:updated></item><item><guid isPermaLink="false">2114c223</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/2114c223</link><title>Tesi di laurea su scaffolds biodegradabili</title><description>Sono disponibili le seguenti tesi:

1) Studio delle correlazioni propriet#224;-struttura di scaffolds biodegradabili per l'ingegneria tissutale ottenuti col metodo a separazione di fase termica .
Tipo di attivit#224; : compilativa.
2) Analisi bibliografica della modellazione, con equazioni di stato, di curve binodali e spinodali di soluzioni ternarie contenenti polimeri. 
Tipo di attivit#224; : compilativa.
3) Studio del comportamento termodinamico di soluzioni ternarie polimero/solvente/antisolvente per la produzione, tramite separazione termica di fase, di scaffolds biodegradabili per l'ingegneria tissutale.
Tipo di attivit#224;#160;: calcolativa.
Richiede: una buona preparazione dei concetti di base della termodinamica e attitudine all'uso e sviluppo di codici numerici.
</description><pubDate>Fri, 19 Mar 2010 12:49:33 +0100</pubDate><a10:updated>2010-03-19T12:49:33+01:00</a10:updated></item><item><guid isPermaLink="false">ceb064ae</guid><link>https://www.unibo.it/sitoweb/grazia.deangelis/avvisi/ceb064ae</link><title>Tesi di laurea su Bio-idrogeno</title><description>Sono disponibili due tesi di laurea, una di tipo bibiliografico/compilativo e una di natura sperimentale sul tema quot;Membrane per la purificazione di idrogeno proveniente da scarti agro-zootecnici tramite processi biologici (BIO-HYDRO)quot;</description><pubDate>Wed, 13 Jan 2010 11:19:17 +0100</pubDate><a10:updated>2010-01-13T11:19:17+01:00</a10:updated></item></channel></rss>