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Variational Techniques for Elliptic Partial Differential Equations
SPAR
kr 63
Variational Techniques for Elliptic Partial Differential Equations

Variational Techniques for Elliptic Partial Differential Equations, intended for graduate students studying applied math, analysis, and/or numerical analysis, provides the necessary tools to understand the structure and solvability of elliptic partial differential equations. Beginning with the necessary definitions and theorems from distribution theory, the book gradually builds the functional analytic framework for studying elliptic PDE using variational formulations. Rather than introducing all of the prerequisites in the first chapters, it is the introduction of new problems which motivates the development of the associated analytical tools. In this way the student who is encountering this material for the first time will be aware of exactly what theory is needed, and for which problems.



Features







  • A detailed and rigorous development of the theory of Sobolev spaces on Lipschitz domains, including the trace operator and the normal component of vector fields






  • An integration of functional analysis concepts involving Hilbert spaces and the problems which can be solved with these concepts, rather than separating the two






  • Introduction to the analytical tools needed for physical problems of interest like time-harmonic waves, Stokes and Darcy flow, surface differential equations, Maxwell cavity problems, etc.






  • A variety of problems which serve to reinforce and expand upon the material in each chapter, including applications in fluid and solid mechanics
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Variational Techniques for Elliptic Partial Differential Equations, intended for graduate students studying applied math, analysis, and/or numerical analysis, provides the necessary tools to understand the structure and solvability of elliptic partial differential equations. Beginning with the necessary definitions and theorems from distribution theory, the book gradually builds the functional analytic framework for studying elliptic PDE using variational formulations. Rather than introducing all of the prerequisites in the first chapters, it is the introduction of new problems which motivates the development of the associated analytical tools. In this way the student who is encountering this material for the first time will be aware of exactly what theory is needed, and for which problems.



Features







  • A detailed and rigorous development of the theory of Sobolev spaces on Lipschitz domains, including the trace operator and the normal component of vector fields






  • An integration of functional analysis concepts involving Hilbert spaces and the problems which can be solved with these concepts, rather than separating the two






  • Introduction to the analytical tools needed for physical problems of interest like time-harmonic waves, Stokes and Darcy flow, surface differential equations, Maxwell cavity problems, etc.






  • A variety of problems which serve to reinforce and expand upon the material in each chapter, including applications in fluid and solid mechanics
Produktdetaljer
Sprog: Engelsk
Sider: 492
ISBN-13: 9780367656645
Indbinding: Paperback
Udgave:
ISBN-10: 0367656647
Udg. Dato: 30 sep 2020
Længde: 31mm
Bredde: 158mm
Højde: 233mm
Oplagsdato: 30 sep 2020
Forfatter(e) Francisco J. Sayas, Thomas S. Brown, Matthew E. Hassell


Kategori Differentialregning & ligninger


Sprog Engelsk


Indbinding Paperback


Sider 492


Udgave


Længde 31mm


Bredde 158mm


Højde 233mm


Udg. Dato 30 sep 2020


Oplagsdato 30 sep 2020

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