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13358-01 - Lecture: Numerische Verfahren zur Wellenausbreitung 8 CP

Semester spring semester 2019
Course frequency Irregular
Lecturers Marcus J. Grote (marcus.grote@unibas.ch, Assessor)
Content Numerische Verfahren zur Simulation von akustischen, elektromagnetischen,
und elastischen Wellen. Finite Differenzen und Finite Elemente Verfahren zur
(approximativen)
Lösung fuer die zeitabhaengige Wellengleichung und die Helmholtz-Gleichung.
Streuprobleme,
Aussenraumprobleme, Dirichlet-to-Neumann Abbildung, transparente
Randbedingungen
Learning objectives Beherrschung moderner numerischer Verfahren zur Simulation von
Wellenphaenomenen.
Bibliography D. Braess: Finite Elemente
S.C. Brenner and L.R. Scott: The Mathematical Theory of Finite Element Methods
K. Eriksson, D. Estep, P. Hansbo and C. Johnson: Computational Differential
Equations
B. Gustafsson, H-O. Kreiss, J. Oliger: Time Dependent Problems and Difference
Methods
F. Ihlenburg: Finite Element Analysis of Acoustic Scattering
G. Strang and G.J. Fix: An Analysis of the Finite Element Method

 

Admission requirements Infinitesimalrechnung, Lineare Algebra, Analysis PDEs (z.B. Math. Meth. III-IV), idealerweise auch
Numerik der Part. Diff.-Gl., Kenntnisse in einer
Programmiersprache, zB Matlab.
Language of instruction German
Use of digital media No specific media used
Course auditors welcome

 

Interval Weekday Time Room

No dates available. Please contact the lecturer.

Modules Module Specialisation: Numerics (Master's Studies: Mathematics)
Assessment format continuous assessment
Assessment registration/deregistration Reg.: course registration, dereg: cancel course registration
Repeat examination no repeat examination
Scale Pass / Fail
Repeated registration as often as necessary
Responsible faculty Faculty of Science, studiendekanat-philnat@unibas.ch
Offered by Fachbereich Mathematik

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