- 4 Resultados
precio mínimo: € 97,95, precio máximo: € 207,78, precio promedio: € 134,44
1
Advanced Topics in Shannon Sampling and Interpolation Theory (Springer Texts in Electrical Engineering) - Robert J.II Marks
Pedir
por amazon.com
$ 288,88
(aprox. € 207,78)
Pedir
Detalles y envío
Enlace patrocinado
Robert J.II Marks:

Advanced Topics in Shannon Sampling and Interpolation Theory (Springer Texts in Electrical Engineering) - encuadernado, tapa blanda

ISBN: 0387979069

[SR: 10781965], Hardcover, [EAN: 9780387979069], Springer, Springer, Book, [PU: Springer], Springer, Advanced Topics in Shannon Sampling and Interpolation Theory is the second volume of a… Más…

  - Neuware Gastos de envío:más gastos de envío SunnyMt
cerrar (X)
2
Advanced Topics in Shannon Sampling and Interpolation Theory (Springer Texts in Electrical Engineering) - Robert J.II Marks
Pedir
por Amazon.de (Intern. Bücher)
€ 134,07
Envío: € 3,001
Pedir
Detalles del proveedor
Enlace patrocinado

Robert J.II Marks:

Advanced Topics in Shannon Sampling and Interpolation Theory (Springer Texts in Electrical Engineering) - encuadernado, tapa blanda

ISBN: 0387979069

[SR: 2817761], Gebundene Ausgabe, [EAN: 9780387979069], Springer, Springer, Book, [PU: Springer], Springer, 62991011, Computer & Internet, 63910011, Apple, 63716011, Betriebssysteme, 6326… Más…

  - Gebraucht Gastos de envío:Innerhalb EU, Schweiz und Liechtenstein (soferne Lieferung möglich) (EUR 3.00) ADONAI BOOKS
cerrar (X)
3
Pedir
por booklooker.de
€ 97,95
Envío: € 0,001
Pedir
Detalles del proveedor
Enlace patrocinado
Herausgeber: Marks, Robert J. II:
Advanced Topics in Shannon Sampling and Interpolation Theory - encuadernado, tapa blanda

ISBN: 9780387979069

[ED: Hardcover], [PU: SPRINGER VERLAG GMBH], Advanced Topics in Shannon Sampling and Interpolation Theory is the second volume of a textbook on signal analysis solely devoted to the topic… Más…

  - Gastos de envío:Versandkostenfrei, Versand nach Deutschland (EUR 0.00) buecher.de GmbH & Co. KG
cerrar (X)
4
Pedir
por booklooker.de
€ 97,95
Pedir
Detalles y envío
Enlace patrocinado
Herausgeber: Marks, Robert J. II:
Advanced Topics in Shannon Sampling and Interpolation Theory - encuadernado, tapa blanda

ISBN: 9780387979069

[ED: Hardcover], [PU: SPRINGER VERLAG GMBH], Advanced Topics in Shannon Sampling and Interpolation Theory is the second volume of a textbook on signal analysis solely devoted to the topic… Más…

  - Gastos de envío:zzgl. Versandkosten, más gastos de envío buecher.de GmbH & Co. KG
cerrar (X)
1Dado que algunas plataformas no nos comunican las condiciones de envío y éstas pueden depender del país de entrega, del precio de compra, del peso y tamaño del artículo, de una posible membresía a la plataforma, de una entrega directa por parte de la plataforma o a través de un tercero (Marketplace), etc., es posible que los gastos de envío indicados por eurolibro/terralibro no concuerden con los de la plataforma ofertante.

Datos bibliográficos del mejor libro coincidente

Detalles del libro
Advanced Topics in Shannon Sampling and Interpolation Theory
Autor:
Título:
ISBN:

9780387979069


Advanced Topics in Shannon Sampling and Interpolation Theory is the second volume of a textbook on signal analysis solely devoted to the topic of sampling and restoration of continuous time signals and images. Sampling and reconstruction are fundamental problems in any field that deals with real-time signals or images, including communication engineering, image processing, seismology, speech recognition, and digital signal processing. This second volume includes contributions from leading researchers in the field on such topics as Gabor's signal expansion, sampling in optical image formation, linear prediction theory, polar and spiral sampling theory, interpolation from nonuniform samples, an extension of Papoulis's generalized sampling expansion to higher dimensions, and applications of sampling theory to optics and to time-frequency representations. The exhaustive bibliography on Shannon sampling theory will make this an invaluable research tool as well as an excellent text for students planning further research in the field.

Detalles del libro - Advanced Topics in Shannon Sampling and Interpolation Theory


EAN (ISBN-13): 9780387979069
ISBN (ISBN-10): 0387979069
Tapa dura

Libro en la base de datos desde 2008-01-27T08:01:30+01:00 (Madrid)
Página de detalles modificada por última vez el 2015-04-20T15:28:34+02:00 (Madrid)
ISBN/EAN: 9780387979069

ISBN - escritura alterna:
0-387-97906-9, 978-0-387-97906-9
Mode alterno de escritura y términos de búsqueda relacionados:
Autor del libro: robert marks
Título del libro: shannon

Datos del la editorial

Autor: Robert J.II Marks
Título: Springer Texts in Electrical Engineering; Advanced Topics in Shannon Sampling and Interpolation Theory
Editorial: Springer; Springer US
360 Páginas
Año de publicación: 1992-12-18
New York; NY; US
Peso: 0,695 kg
Idioma: Inglés
85,55 € (DE)
87,95 € (AT)
106,60 CHF (CH)
Not available, publisher indicates OP

BB; Book; Hardcover, Softcover / Technik/Elektronik, Elektrotechnik, Nachrichtentechnik; Elektrotechnik; Verstehen; optics; communication; Extension; image processing; Signal; Shannon; speech recognition; planning; cognition; signal analysis; C; Electrical Engineering; Engineering; Models and Principles; Math. Applications in Chemistry; Computational Intelligence; Informatik; Mathematik für Wissenschaftler; Chemie; Künstliche Intelligenz; BC; EA

1 Gabor’s Signal Expansion and Its Relation to Sampling of the Sliding-Window Spectrum.- 1.1 Introduction.- 1.2 Sliding-Window Spectrum.- 1.2.1 Inversion Formulas.- 1.2.2 Space and Frequency Shift.- 1.2.3 Some Integrals Concerning the Sliding-Window Spectrum.- 1.2.4 Discrete-Time Signals.- 1.3 Sampling Theorem for the Sliding-Window Spectrum.- 1.3.1 Discrete-Time Signals.- 1.4 Examples of Window Functions.- 1.4.1 Gaussian Window Function.- 1.4.2 Discrete-Time Signals.- 1.5 Gabor’s Signal Expansion.- 1.5.1 Discrete-Time Signals.- 1.6 Examples of Elementary Signals.- 1.6.1 Rect Elementary Signal.- 1.6.2 Sine Elementary Signal.- 1.6.3 Gaussian Elementary Signal.- 1.6.4 Discrete-Time Signals.- 1.7 Degrees of Freedom of a Signal.- 1.8 Optical Generation of Gabor’s Expansion Coefficients for Rastered Signals.- 1.9 Conclusion.- 2 Sampling in Optics.- 2.1 Introduction.- 2.2 Historical Background.- 2.3 The von Laue Analysis.- 2.4 Degrees of Freedom of an Image.- 2.4.1 Use of the Sampling Theorem.- 2.4.2 Some Objections.- 2.4.3 The Eigenfmiction Technique.- 2.4.4 The Gerchberg Method.- 2.5 Superresolving Pupils.- 2.5.1 Singular Value Analysis.- 2.5.2 Incoherent Imaging.- 2.5.3 Survey of Extensions.- 2.6 Fresnel SampHng.- 2.7 Exponential SampHng.- 2.8 Partially Coherent Fields.- 2.9 Optical Processing.- 2.10 Conclusion.- 3 A Multidimensional Extension of Papoulis’ Generalized Sampling Expansion with the Application in Minimum Density Sampling.- I: A Multidimensional Extension of Papoulis’ Generalized Sampling Expansion.- 3.1 Introduction.- 3.2 GSE Formulation.- 3.3 M-D Extension.- 3.3.1 M-D Sampling Theorem.- 3.3.2 M-D GSE Formulation.- 3.3.3 Examples.- 3.4 Extension Generalization.- 3.5 Conclusion.- II: Sampling Multidimensional Band-Limited Functions At Minimum Densities.- 3.6 Sample Interdependency.- 3.7 Sampling Density Reduction Using M-D GSE.- 3.7.1 Sampling Decimation.- 3.7.2 A Second Formulation for Sampling Decimation.- 3.8 Computational Complexity of the Two Formulations.- 3.8.1 Gram-Schmidt Searching Algorithm.- 3.9 Sampling at the Minimum Density.- 3.10 Discussion.- 3.11 Conclusion.- 4 Nonuniform Sampling.- 4.1 Preliminary Discussions.- 4.2 General Nonuniform Sampling Theorems.- 4.2.1 Lagrange Interpolation.- 4.2.2 Interpolation from Nonuniform Samples of a Signal and Its Derivatives.- 4.2.3 Nonuniform Sampling for Nonband-Limited Signals.- 4.2.4 Jittered Sampling.- 4.2.5 Past Sampling.- 4.2.6 Stability of Nonuniform Sampling Interpolation.- 4.2.7 Interpolation Viewed as a Time Varying System.- 4.2.8 Random Samphng.- 4.3 Spectral Analysis of Nonuniform Samples and Signal Recovery.- 4.3.1 Extension of the Parseval Relationship to Nonuniform Samples.- 4.3.2 Estimating the Spectrum of Nonuniform Samples.- 4.3.3 Spectral Analysis of Random Sampling.- 4.4 Discussion on Reconstruction Methods.- 4.4.1 Signal Recovery Through Non-Linear Methods.- 4.4.2 Iterative Methods for Signal Recovery.- 5 Linear Prediction by Samples from the Past.- 5.1 Preliminaries.- 5.2 Prediction of Deterministic Signals.- 5.2.1 General Results.- 5.2.2 Specific Prediction Sums.- 5.2.3 An Inverse Result.- 5.2.4 Prediction of Derivatives f(s) by Samples of.- 5.2.5 Round-OfF and Time Jitter Errors.- 5.3 Prediction of Random Signals.- 5.3.1 Continuous and Differentiable Stochastic Processes.- 5.3.2 Prediction of Weak Sense Stationary Stochastic Processes.- 6 Polar, Spiral, and Generalized Sampling and Interpolation.- 6.1 Introduction.- 6.2 Sampling in Polar Coordinates.- 6.2.1 Sampling of Periodic Functions.- 6.2.2 A Formula for Interpolating from Samples on a Uniform Polar Lattice.- 6.2.3 Applications in Computer Tomography (CT).- 6.3 Spiral Sampling.- 6.3.1 Linear Spiral Sampling Theorem.- 6.3.2 Reconstruction from Samples on Expanding Spirals.- 6.4 Reconstruction from Non-Uniform Samples by Convex Projections.- 6.4.1 The Method of Projections onto Convex Sets.- 6.4.2 Iterative Reconstruction by POCS.- 6.5 Experimental Results.- 6.5.1 Reconstruction of One-Dimensional Signals.- 6.5.2 Reconstruction of Images.- 6.6 Conclusions.- Appendix A.- A.1 Derivation of Projections onto Convex Sets Ci.- Appendix B.- B. 1 Derivation of the Projection onto the Set C0= ?iCi.- 7 Error Analysis in Application of Generalizations of the Sampling Theorem.- Foreword: Welcomed General Sources for the Sampling Theorems.- 7.1 Introduction — Sampling Theorems.- 7.1.1 The Shannon Sampling Theorem — A Brief Introduction and History.- 7.1.2 The Generalized Transform Sampling Theorem.- 7.1.3 System Interpretation of the Sampling Theorems.- 7.1.4 Self-Truncating Sampling Series for Better Truncation Error Bound.- 7.1.5 A New Impulse Train—The Extended Poisson Sum Formula.- 7.2 Error Bounds of the Present Extension of the Sampling Theorem.- 7.2.1 The Aliasing Error Bound.- 7.2.2 The Truncation Error Bound.- 7.3 Applications.- 7.3.1 Optics—Integral Equations Representation for Circular Aperture.- 7.3.2 The Gibbs’ Phenomena of the General Orthogonal Expansion—A Possible Remedy.- 7.3.3 Boundary-Value Problems.- 7.3.4 Other Apphcations and Suggested Extensions.- Appendix A.- A.1 Analysis of Gibbs’ Phenomena.
< para archivar...