Finite Element Methods for Eigenvalue Problems Finite Element Methods for Eigenvalue Problems
Chapman & Hall/CRC Monographs and Research Notes in Mathematics

Finite Element Methods for Eigenvalue Problems

    • $329.99
    • $329.99

Publisher Description

This book covers finite element methods for several typical eigenvalues that arise from science and engineering. Both theory and implementation are covered in depth at the graduate level. The background for typical eigenvalue problems is included along with functional analysis tools, finite element discretization methods, convergence analysis, techniques for matrix evaluation problems, and computer implementation. The book also presents new methods, such as the discontinuous Galerkin method, and new problems, such as the transmission eigenvalue problem.

GENRE
Science & Nature
RELEASED
2016
19 August
LANGUAGE
EN
English
LENGTH
367
Pages
PUBLISHER
CRC Press
SELLER
Taylor & Francis Group
SIZE
11.4
MB
partial differential equations and applications partial differential equations and applications
2017
Finite or Infinite Dimensional Complex Analysis Finite or Infinite Dimensional Complex Analysis
2019
Fourier Analysis Fourier Analysis
2020
Numerical Analysis of Partial Differential Equations Numerical Analysis of Partial Differential Equations
2012
Handbook of Differential Equations: Ordinary Differential Equations Handbook of Differential Equations: Ordinary Differential Equations
2008
Partial Differential Equations Partial Differential Equations
2018
Introduction to the Potential Theory for the Time-Dependent Stokes System Introduction to the Potential Theory for the Time-Dependent Stokes System
2026
Differential Modules over Differential Rings Differential Modules over Differential Rings
2026
Finite Element Methods for Eigenvalue Problems Finite Element Methods for Eigenvalue Problems
2026
Monomial Algebras Monomial Algebras
2026
Modelling Order and Disorder Modelling Order and Disorder
2025
Inequalities and Integral Operators in Function Spaces Inequalities and Integral Operators in Function Spaces
2026