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Advances in Shannon's Sampling Theory
A01=Ahmed I. Zayed
A01=AhmedI. Zayed
Adjoint Boundary Conditions
advanced sampling theory applications
Ahmed I. Zayed
Author_Ahmed I. Zayed
Author_AhmedI. Zayed
band
Band Limited Function
Band Limited Signals
boundary value problems
Cardinal Function
Cardinal Series
Category=PBK
Category=PBT
Category=PBW
Elementary Row Operations
entire
Entire Function
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Exponential Type
Feichtinger GrA?chenig frames
Finite Energy Signals
formula
function
functional analysis
Generalized Function Sense
Green's Function
Green’s Function
Hadamard Factorization Theorem
Hypergeometric Polynomials
limited
Meromorphic Function
multiresolution analysis
Nyquist Rate
Order Differential Operator
poisson
Poisson Summation Formula
Radon Transform
Research Articles
Sampling Theorem
Shannon's Sampling Theory
shannons
Shannon’s Sampling Theory
signal reconstruction methods
signals
Singular Sturm Liouville Problem
Sturm Liouville Problems
summation
Summation Formulae
theorem
wavelet theory
Whittaker's Paper
Whittaker’s Paper
Product details
- ISBN 9780849342936
- Weight: 780g
- Dimensions: 156 x 234mm
- Publication Date: 23 Jul 1993
- Publisher: Taylor & Francis Inc
- Publication City/Country: US
- Product Form: Hardback
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Advances in Shannon's Sampling Theory provides an up-to-date discussion of sampling theory, emphasizing the interaction between sampling theory and other branches of mathematical analysis, including the theory of boundary-value problems, frames, wavelets, multiresolution analysis, special functions, and functional analysis. The author not only traces the history and development of the theory, but also presents original research and results that have never before appeared in book form. Recent techniques covered include the Feichtinger-Gröchenig sampling theory; frames, wavelets, multiresolution analysis and sampling; boundary-value problems and sampling theorems; and special functions and sampling theorems. The book will interest graduate students and professionals in electrical engineering, communications, and applied mathematics.
Ahmed I. Zayed
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