MathMods :: Joint MSc

Numerical methods for PDEs - Galerkin Methods

Additional Info

  • ECTS credits: 6
  • Code: DT0063
  • University: University of Hamburg
  • Semester: 2
  • Lecturer 1: Michael Hinze
  • Objectives:

     

    In this course the basic principles of the FE element method applied to the numerical treatment of elliptic PDEs are considered. Successful applicants will be able to use the FE method as analytic and numerical tool for the mathematical investigation of l
  • Topics:

     

    Topics include construction of FE spaces, derivation and numerical solution of the resulting linear algebra systems, error analysis in Sobolev spaces including interpolation estimates, basic principles of residual based a posteriori error analysis.
Read 8284 times Last modified on Monday, 29 January 2024 10:49
Published in Course units
back to top

MathMods Full and Associated Partners 2021

uaq small uhh small uca small TUHH logo small gssi logo
UAQ
University of L'Aquila		 UHH
University of Hamburg		 UCA
University of Côte d'Azur		 TUHH
Hamburg University of Technology		 GSSI
Gran Sasso Science Institute 
Home Structure Semester 2 Course units Numerical methods for PDEs - Galerkin Methods

About Us

Features

People

Connect with us

Our partners' addresses

♦

University of L'Aquila, Italy (UAQ)

Department of Information Engineering, Computer Science and Mathematics, via Vetoio (Coppito), 1 – 67100 L’Aquila (Italy)
♦

University of Hamburg , Germany (UHH)

Department of Mathematics
Bundesstr. 55
20146 Hamburg - Germany
♦

University of Côte d'Azur, Nice - France (UCA)

Laboratoire J.A.Dieudonné
Parc Valrose, France-06108 NICE Cedex 2

Joint MSc MathMods c/o DISIM - Department of Information Engineering, Computer Science and Mathematics - University of L'Aquila,  Italy :: Designed by Danilo Larivera :: Email us