Fourier Analysis Self Adjointness
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Author |
: Michael Reed |
Publisher |
: Elsevier |
Total Pages |
: 380 |
Release |
: 1975-11-05 |
ISBN-10 |
: 9780080925370 |
ISBN-13 |
: 0080925375 |
Rating |
: 4/5 (70 Downloads) |
Synopsis II: Fourier Analysis, Self-Adjointness by : Michael Reed
This volume will serve several purposes: to provide an introduction for graduate students not previously acquainted with the material, to serve as a reference for mathematical physicists already working in the field, and to provide an introduction to various advanced topics which are difficult to understand in the literature. Not all the techniques and application are treated in the same depth. In general, we give a very thorough discussion of the mathematical techniques and applications in quatum mechanics, but provide only an introduction to the problems arising in quantum field theory, classical mechanics, and partial differential equations. Finally, some of the material developed in this volume will not find applications until Volume III. For all these reasons, this volume contains a great variety of subject matter. To help the reader select which material is important for him, we have provided a "Reader's Guide" at the end of each chapter.
Author |
: Michael Reed |
Publisher |
: Elsevier |
Total Pages |
: 388 |
Release |
: 1975 |
ISBN-10 |
: 0125850026 |
ISBN-13 |
: 9780125850025 |
Rating |
: 4/5 (26 Downloads) |
Synopsis II: Fourier Analysis, Self-Adjointness by : Michael Reed
Band 2.
Author |
: Michael Reed |
Publisher |
: |
Total Pages |
: 361 |
Release |
: 1972 |
ISBN-10 |
: OCLC:490472759 |
ISBN-13 |
: |
Rating |
: 4/5 (59 Downloads) |
Synopsis Methods of Modern Mathematical Physics.II, Fourier Analysis, Self-adjointness by : Michael Reed
Author |
: Michael Reed |
Publisher |
: |
Total Pages |
: 361 |
Release |
: 1975 |
ISBN-10 |
: OCLC:630467722 |
ISBN-13 |
: |
Rating |
: 4/5 (22 Downloads) |
Synopsis Fourier Analysis, Self-adjointness by : Michael Reed
Author |
: Michael Reed |
Publisher |
: |
Total Pages |
: |
Release |
: 1972 |
ISBN-10 |
: OCLC:872388977 |
ISBN-13 |
: |
Rating |
: 4/5 (77 Downloads) |
Synopsis Methods of Modern Mathematical Physics by : Michael Reed
Author |
: |
Publisher |
: |
Total Pages |
: |
Release |
: 1972 |
ISBN-10 |
: OCLC:929302087 |
ISBN-13 |
: |
Rating |
: 4/5 (87 Downloads) |
Synopsis Methods of Modern Mathematical Physics by :
Author |
: M. W. Wong |
Publisher |
: Springer Science & Business Media |
Total Pages |
: 175 |
Release |
: 2011-05-30 |
ISBN-10 |
: 9783034801164 |
ISBN-13 |
: 3034801165 |
Rating |
: 4/5 (64 Downloads) |
Synopsis Discrete Fourier Analysis by : M. W. Wong
This textbook presents basic notions and techniques of Fourier analysis in discrete settings. Written in a concise style, it is interlaced with remarks, discussions and motivations from signal analysis. The first part is dedicated to topics related to the Fourier transform, including discrete time-frequency analysis and discrete wavelet analysis. Basic knowledge of linear algebra and calculus is the only prerequisite. The second part is built on Hilbert spaces and Fourier series and culminates in a section on pseudo-differential operators, providing a lucid introduction to this advanced topic in analysis. Some measure theory language is used, although most of this part is accessible to students familiar with an undergraduate course in real analysis. Discrete Fourier Analysis is aimed at advanced undergraduate and graduate students in mathematics and applied mathematics. Enhanced with exercises, it will be an excellent resource for the classroom as well as for self-study.
Author |
: Michael Reed |
Publisher |
: |
Total Pages |
: 361 |
Release |
: 1972 |
ISBN-10 |
: OCLC:490472759 |
ISBN-13 |
: |
Rating |
: 4/5 (59 Downloads) |
Synopsis Methods of Modern Mathematical Physics.II, Fourier Analysis, Self-adjointness by : Michael Reed
Author |
: Michael Reed |
Publisher |
: Gulf Professional Publishing |
Total Pages |
: 417 |
Release |
: 1980 |
ISBN-10 |
: 9780125850506 |
ISBN-13 |
: 0125850506 |
Rating |
: 4/5 (06 Downloads) |
Synopsis Methods of Modern Mathematical Physics: Functional analysis by : Michael Reed
"This book is the first of a multivolume series devoted to an exposition of functional analysis methods in modern mathematical physics. It describes the fundamental principles of functional analysis and is essentially self-contained, although there are occasional references to later volumes. We have included a few applications when we thought that they would provide motivation for the reader. Later volumes describe various advanced topics in functional analysis and give numerous applications in classical physics, modern physics, and partial differential equations." --Publisher description.
Author |
: Valery Serov |
Publisher |
: Springer |
Total Pages |
: 0 |
Release |
: 2018-08-31 |
ISBN-10 |
: 3319879855 |
ISBN-13 |
: 9783319879857 |
Rating |
: 4/5 (55 Downloads) |
Synopsis Fourier Series, Fourier Transform and Their Applications to Mathematical Physics by : Valery Serov
This text serves as an introduction to the modern theory of analysis and differential equations with applications in mathematical physics and engineering sciences. Having outgrown from a series of half-semester courses given at University of Oulu, this book consists of four self-contained parts. The first part, Fourier Series and the Discrete Fourier Transform, is devoted to the classical one-dimensional trigonometric Fourier series with some applications to PDEs and signal processing. The second part, Fourier Transform and Distributions, is concerned with distribution theory of L. Schwartz and its applications to the Schrödinger and magnetic Schrödinger operations. The third part, Operator Theory and Integral Equations, is devoted mostly to the self-adjoint but unbounded operators in Hilbert spaces and their applications to integral equations in such spaces. The fourth and final part, Introduction to Partial Differential Equations, serves as an introduction to modern methods for classical theory of partial differential equations. Complete with nearly 250 exercises throughout, this text is intended for graduate level students and researchers in the mathematical sciences and engineering.