Fourier

Fourier and Laplace Transforms [Updated 03.2022]  eBooks & eLearning

Posted by IrGens at Dec. 15, 2024
Fourier and Laplace Transforms [Updated 03.2022]

Fourier and Laplace Transforms [Updated 03.2022]
.MP4, AVC, 1280x720, 30 fps | English, AAC, 2 Ch | 9h 53m | 5.78 GB
Instructor: Ross McGowan

Numerical Fourier Analysis, Second Edition  eBooks & eLearning

Posted by AvaxGenius at Nov. 9, 2023
Numerical Fourier Analysis, Second Edition

Numerical Fourier Analysis, Second Edition by Gerlind Plonka , Daniel Potts , Gabriele Steidl , Manfred Tasche
English | PDF EPUB (True) | 2023 | 676 Pages | ISBN : 3031350049 | 80.2 MB

New technological innovations and advances in research in areas such as spectroscopy, computer tomography, signal processing, and data analysis require a deep understanding of function approximation using Fourier methods. To address this growing need, this monograph combines mathematical theory and numerical algorithms to offer a unified and self-contained presentation of Fourier analysis.

An Introduction to Basic Fourier Series  eBooks & eLearning

Posted by AvaxGenius at Jan. 9, 2024
An Introduction to Basic Fourier Series

An Introduction to Basic Fourier Series by Sergei K. Suslov
English | PDF | 2003 | 379 Pages | ISBN : 1402012217 | 25.6 MB

It was with the publication of Norbert Wiener's book ''The Fourier In­ tegral and Certain of Its Applications" [165] in 1933 by Cambridge Univer­ sity Press that the mathematical community came to realize that there is an alternative approach to the study of c1assical Fourier Analysis, namely, through the theory of c1assical orthogonal polynomials. Little would he know at that time that this little idea of his would help usher in a new and exiting branch of c1assical analysis called q-Fourier Analysis. Attempts at finding q-analogs of Fourier and other related transforms were made by other authors, but it took the mathematical insight and instincts of none other then Richard Askey, the grand master of Special Functions and Orthogonal Polynomials, to see the natural connection between orthogonal polynomials and a systematic theory of q-Fourier Analysis. The paper that he wrote in 1993 with N. M. Atakishiyev and S. K Suslov, entitled "An Analog of the Fourier Transform for a q-Harmonic Oscillator" [13], was probably the first significant publication in this area. The Poisson k~rnel for the contin­ uous q-Hermite polynomials plays a role of the q-exponential function for the analog of the Fourier integral under considerationj see also [14] for an extension of the q-Fourier transform to the general case of Askey-Wilson polynomials. (Another important ingredient of the q-Fourier Analysis, that deserves thorough investigation, is the theory of q-Fourier series.
"Fourier Transforms and Current Developments in Superconductivity Real Perspective" ed. by Juan Manuel Velazquez Arcos

"Fourier Transforms and Current Developments in Superconductivity Real Perspective" ed. by Juan Manuel Velazquez Arcos
ITexLi | 2021 | ISBN: 1839623985 9781839623981 1839623977 9781839623974 1839623993 9781839623998 | 127 pages | PDF | 6 MB

This book presents a comprehensive overview of Fourier transforms and the treatment of superconductivity under the vision of the electromagnetic properties of superconductors

Principles of Fourier Analysis, 2nd Edition  eBooks & eLearning

Posted by readerXXI at June 14, 2022
Principles of Fourier Analysis, 2nd Edition

Principles of Fourier Analysis, 2nd Edition
by Kenneth B. Howell
English | 2017 | ISBN: 149873409X | 805 Pages | True PDF | 10.6 MB

The XFT Quadrature in Discrete Fourier Analysis (Repost)  eBooks & eLearning

Posted by AvaxGenius at March 13, 2020
The XFT Quadrature in Discrete Fourier Analysis (Repost)

The XFT Quadrature in Discrete Fourier Analysis by Rafael G. Campos
English | PDF,EPUB | 2019 | 245 Pages | ISBN : 3030134229 | 60.95 MB

This book has two main objectives, the first of which is to extend the power of numerical Fourier analysis and to show by means of theoretical examples and numerous concrete applications that when computing discrete Fourier transforms of periodic and non periodic functions, the usual kernel matrix of the Fourier transform, the discrete Fourier transform (DFT), should be replaced by another kernel matrix, the eXtended Fourier transform (XFT), since the XFT matrix appears as a convergent quadrature of a more general transform, the fractional Fourier transform.

Fourier and Laplace Transforms [Updated 03.2022]  eBooks & eLearning

Posted by IrGens at Dec. 15, 2024
Fourier and Laplace Transforms [Updated 03.2022]

Fourier and Laplace Transforms [Updated 03.2022]
.MP4, AVC, 1280x720, 30 fps | English, AAC, 2 Ch | 9h 53m | 5.78 GB
Instructor: Ross McGowan

Fourier Series  eBooks & eLearning

Posted by arundhati at March 17, 2023
Fourier Series

Georgi P. Tolstov, "Fourier Series "
English | ISBN: 0486633179 | | 352 pages | PDF | 16 MB

Solving the Diffusion/Heat equation by Fourier Tranform  eBooks & eLearning

Posted by ELK1nG at June 18, 2021
Solving the Diffusion/Heat equation by Fourier Tranform

Solving the Diffusion/Heat equation by Fourier Tranform
MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz, 2 Ch
Genre: eLearning | Language: English + srt | Duration: 8 lectures (1h 44m) | Size: 728 MB

PDE solved by Fourier Transform (part 2)

Representations of SU(2,1) in Fourier Term Modules  eBooks & eLearning

Posted by AvaxGenius at Nov. 9, 2023
Representations of SU(2,1) in Fourier Term Modules

Representations of SU(2,1) in Fourier Term Modules by Roelof W. Bruggeman , Roberto J. Miatello
English | PDF EPUB (True) | 2023 | 217 Pages | ISBN : 303143191X | 30 MB

This book studies the modules arising in Fourier expansions of automorphic forms, namely Fourier term modules on SU(2,1), the smallest rank one Lie group with a non-abelian unipotent subgroup. It considers the “abelian” Fourier term modules connected to characters of the maximal unipotent subgroups of SU(2,1), and also the “non-abelian” modules, described via theta functions. A complete description of the submodule structure of all Fourier term modules is given, with a discussion of the consequences for Fourier expansions of automorphic forms, automorphic forms with exponential growth included.