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An introduction to partial differential equations with Matlab

Introduction What are Partial Differential Equations? PDEs We Can Already Solve Initial and Boundary Conditions Linear PDEs-Definitions Linear PDEs-The Principle of Superposition Separation of Variables for Linear, Homogeneous PDEs Eigenvalue Problems The Big Three PDEsSecond-Order, Linear, Homogene...

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Detalles Bibliográficos
Autor principal: Coleman, Matthew P
Lenguaje:eng
Publicado: CRC Press 2013
Materias:
Acceso en línea:http://cds.cern.ch/record/2018990
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author Coleman, Matthew P
author_facet Coleman, Matthew P
author_sort Coleman, Matthew P
collection CERN
description Introduction What are Partial Differential Equations? PDEs We Can Already Solve Initial and Boundary Conditions Linear PDEs-Definitions Linear PDEs-The Principle of Superposition Separation of Variables for Linear, Homogeneous PDEs Eigenvalue Problems The Big Three PDEsSecond-Order, Linear, Homogeneous PDEs with Constant CoefficientsThe Heat Equation and Diffusion The Wave Equation and the Vibrating String Initial and Boundary Conditions for the Heat and Wave EquationsLaplace's Equation-The Potential Equation Using Separation of Variables to Solve the Big Three PDEs Fourier Series Introduction
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institution Organización Europea para la Investigación Nuclear
language eng
publishDate 2013
publisher CRC Press
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spelling cern-20189902021-04-21T20:18:29Zhttp://cds.cern.ch/record/2018990engColeman, Matthew PAn introduction to partial differential equations with MatlabMathematical Physics and MathematicsIntroduction What are Partial Differential Equations? PDEs We Can Already Solve Initial and Boundary Conditions Linear PDEs-Definitions Linear PDEs-The Principle of Superposition Separation of Variables for Linear, Homogeneous PDEs Eigenvalue Problems The Big Three PDEsSecond-Order, Linear, Homogeneous PDEs with Constant CoefficientsThe Heat Equation and Diffusion The Wave Equation and the Vibrating String Initial and Boundary Conditions for the Heat and Wave EquationsLaplace's Equation-The Potential Equation Using Separation of Variables to Solve the Big Three PDEs Fourier Series IntroductionCRC Pressoai:cds.cern.ch:20189902013
spellingShingle Mathematical Physics and Mathematics
Coleman, Matthew P
An introduction to partial differential equations with Matlab
title An introduction to partial differential equations with Matlab
title_full An introduction to partial differential equations with Matlab
title_fullStr An introduction to partial differential equations with Matlab
title_full_unstemmed An introduction to partial differential equations with Matlab
title_short An introduction to partial differential equations with Matlab
title_sort introduction to partial differential equations with matlab
topic Mathematical Physics and Mathematics
url http://cds.cern.ch/record/2018990
work_keys_str_mv AT colemanmatthewp anintroductiontopartialdifferentialequationswithmatlab
AT colemanmatthewp introductiontopartialdifferentialequationswithmatlab