A Compact Course on Linear PDEs (eBook)

Artikelnummer: 978-3-030-58205-0
Einband: PDF
Verfügbarkeit: Download, sofort verfügbar (Link per E-Mail)
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This textbook is devoted to second order linear partial differential equations. The focus is on variational formulations in Hilbert spaces. It contains elliptic equations, including some basic results on Fredholm alternative and spectral theory, some useful notes on functional analysis, a brief presentation of Sobolev spaces and their properties, saddle point problems, parabolic equations and hyperbolic equations. Many exercises are added, and the complete solution of all of them is included.
The work is mainly addressed to students in Mathematics, but also students in Engineering with a good mathematical background should be able to follow the theory presented here.

This textbook is devoted to second order linear partial differential equations. The focus is on variational formulations in Hilbert spaces. It contains elliptic equations, including some basic results on Fredholm alternative and spectral theory, some useful notes on functional analysis, a brief presentation of Sobolev spaces and their properties, saddle point problems, parabolic equations and hyperbolic equations. Many exercises are added, and the complete solution of all of them is included.
The work is mainly addressed to students in Mathematics, but also students in Engineering with a good mathematical background should be able to follow the theory presented here.

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VerlagSpringer International Publishing
EinbandPDF
Erscheinungsjahr2021
Seitenangabe235 S.
AusgabekennzeichenEnglisch
AbbildungenXIII, 235 p. 14 illus., 4 illus. in color.
Masse2'869 KB
PlattformPDF
ReiheUNITEXT; La Matematica per il 3+2; Mathematics and Statistics; Mathematics and Statistics
AutorValli, Alberto

Alle Bände der Reihe "UNITEXT; La Matematica per il 3+2; Mathematics and Statistics; Mathematics and Statistics (R0)"

Über den Autor Alberto Valli

¿Alberto Valli is a Professor of Mathematical Analysis at University of Trento. His research activity has focused on the mathematical analysis of linear and nonlinear partial differential equations, in particular in fluid dynamics and electromagnetism, and on their numerical approximation by means of the finite element method. He published more than 80 papers in prestigious international journals and 4 books on partial differential equations and their numerical approximation.

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