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Linear partial differential equations and Fourier theory / Marcus Pivato.

By: Material type: TextTextPublication details: Cambridge, UK ; New York : Cambridge University Press, 2010.Description: xxvii, 601 pages : illustrations ; 26 cmISBN:
  • 9780521199704
  • 0521199700
  • 9780521136594
  • 0521136598
Subject(s): DDC classification:
  • 515.353
Partial contents:
Motivating examples and major applications -- Fourier series on bounded domains -- BVP solutions via eigenfunction expansions -- Miscellaneous solutions methods -- Fourier transforms on domains
Abstract: The book is therefore ideal for students in mathematics and physics who require a more theoretical treatment than given in most introductory texts. Also designed with lecturers in mind, the fully modular presentation is easily adapted to a course of one-hour lectures, and a suggested 12-week syllabus is included to aid planning. Downloadable files for the hundreds of figures, hundreds of challenging exercises, and practice problems that appear in the book are available online, as are solutions.
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Holdings
Item type Current library Call number Copy number Status Date due Barcode Item holds
Colección general Colección general Biblioteca Yachay Tech 515.353 P693l 2010 (Browse shelf(Opens below)) Ej. 1 Available 001768
Colección general Colección general Biblioteca Yachay Tech 515.353 P693l 2010 (Browse shelf(Opens below)) Ej. 2 Available 001769
Colección general Colección general Biblioteca Yachay Tech 515.353 P693l 2010 (Browse shelf(Opens below)) Ej. 3 Available 001770
Total holds: 0

Includes bibliographical references (p. 581-583) and indexes.

Motivating examples and major applications -- Fourier series on bounded domains -- BVP solutions via eigenfunction expansions -- Miscellaneous solutions methods -- Fourier transforms on domains

The book is therefore ideal for students in mathematics and physics who require a more theoretical treatment than given in most introductory texts. Also designed with lecturers in mind, the fully modular presentation is easily adapted to a course of one-hour lectures, and a suggested 12-week syllabus is included to aid planning. Downloadable files for the hundreds of figures, hundreds of challenging exercises, and practice problems that appear in the book are available online, as are solutions.

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