- Docente: Fabiana Zama
- Credits: 6
- SSD: MAT/08
- Language: English
- Teaching Mode: Traditional lectures
- Campus: Bologna
- Corso: Second cycle degree programme (LM) in Mathematics (cod. 5827)
Learning outcomes
At the end of the course, students know advanced methods for the numerical treatment of partial differential problems in two and three dimensions. In particular, students are able to examine the construction, the convergence and the implementation details of the principal methods associated with the numerical solution of important model problems occurring in scientific and social applications.
Course contents
- General principles of the numerical solution of Partial Differential Equations by finite differences and finite elements schemes.
- Algorithmic details related to the numerical solution of stationary Diffusion-Transport, Diffusion Reaction equations.
- Algorithmic details of numerical methods for time dependent PDEs.
Readings/Bibliography
- Thomas, J. W.: Numerical Partial Differential Equations. Finite Difference Methods. New York etc., Springer-Verlag 1995
- Thomas, J. W.: Numerical Partial Differential Equations. Conservation Laws and Elliptic Equations. New York etc., Springer-Verlag 1995
- Johnson, C. Numerical Solution of Partial Differential Equations by the Finite Element Method, Dover publications, 2009.
Teaching methods
Classroom lectures and computer Laboratory
Assessment methods
Project and oral discussion
Teaching tools
e-learning platform: Virtuale
Office hours
See the website of Fabiana Zama
SDGs

This teaching activity contributes to the achievement of the Sustainable Development Goals of the UN 2030 Agenda.