Logo

Fourier Series and Systems of Differential Equations and Eigenvalue Problems

Small book cover: Fourier Series and Systems of Differential Equations and Eigenvalue Problems

Fourier Series and Systems of Differential Equations and Eigenvalue Problems
by

Publisher: BookBoon
ISBN-13: 9788776812423
Number of pages: 125

Description:
In this volume the author gives some guidelines for solving problems in the theories of Fourier series and Systems of Differential Equations and eigenvalue problems. This text can be used as a supplement to the normal textbooks in which one can find all the necessary proofs.

Home page url

Download or read it online for free here:
Download link
(5.3MB, PDF)

Similar books

Book cover: Harmonic AnalysisHarmonic Analysis
by - New York University
Fourier Series of a periodic function. Fejer kernel. Convergence Properties. Convolution and Fourier Series. Heat Equation. Diagonalization of convolution operators. Fourier Transforms on Rd. Multipliers and singular integral operators. etc...
(10400 views)
Book cover: Harmonic AnalysisHarmonic Analysis
by - University of Kentucky
These notes are intended for a course in harmonic analysis on Rn for graduate students. The background for this course is a course in real analysis which covers measure theory and the basic facts of life related to Lp spaces.
(10347 views)
Book cover: Nonlinear Fourier AnalysisNonlinear Fourier Analysis
by - arXiv
The nonlinear Fourier transform is the map from the potential of a one dimensional discrete Dirac operator to the transmission and reflection coefficients thereof. Emphasis is on this being a nonlinear variant of the classical Fourier series.
(9394 views)
Book cover: Lectures on Topics in Mean Periodic Functions and the Two-Radius TheoremLectures on Topics in Mean Periodic Functions and the Two-Radius Theorem
by - Tata Institute of Fundamental Research
Subjects treated: transmutations of singular differential operators of the second order in the real case; new results on the theory of mean periodic functions; proof of the two-radius theorem, which is the converse of Gauss's classical theorem.
(8949 views)