Partial Differential Equations
portes grátis
Partial Differential Equations
An Introduction to Analytical and Numerical Methods
Urban, Karsten; Arendt, Wolfgang; Kennedy, James B.
Springer International Publishing AG
01/2023
452
Dura
Inglês
9783031133787
15 a 20 dias
875
Descrição não disponível.
1 Modeling, or where do differential equations come from.- 2 Classification and characteristics.- 3 Elementary methods.- 4 Hilbert spaces.- 5 Sobolev spaces and boundary value problems in dimension one.- 6 Hilbert space methods for elliptic equations.- 7 Neumann and Robin boundary conditions.- 8 Spectral decomposition and evolution equations.- 9 Numerical methods.- 10 Maple (R), or why computers can sometimes help.- Appendix.
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partial differential equations textbook;partial differential equations modeling;partial differential equations analytical and numerical approach;elementary methods for solving PDEs;Hilbert space methods for solving PDEs;numerical methods for solving PDEs;Maple for PDEs;Sobolev spaces for partial differential equations;finite difference method;finite element method;Poisson's equation;heat equation;wave equation;classification of partial differential equations
1 Modeling, or where do differential equations come from.- 2 Classification and characteristics.- 3 Elementary methods.- 4 Hilbert spaces.- 5 Sobolev spaces and boundary value problems in dimension one.- 6 Hilbert space methods for elliptic equations.- 7 Neumann and Robin boundary conditions.- 8 Spectral decomposition and evolution equations.- 9 Numerical methods.- 10 Maple (R), or why computers can sometimes help.- Appendix.
Este título pertence ao(s) assunto(s) indicados(s). Para ver outros títulos clique no assunto desejado.
partial differential equations textbook;partial differential equations modeling;partial differential equations analytical and numerical approach;elementary methods for solving PDEs;Hilbert space methods for solving PDEs;numerical methods for solving PDEs;Maple for PDEs;Sobolev spaces for partial differential equations;finite difference method;finite element method;Poisson's equation;heat equation;wave equation;classification of partial differential equations