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ePub Introduction to Inverse Problems in Imaging download

by M. Bertero,P. Boccacci

ePub Introduction to Inverse Problems in Imaging download
Author:
M. Bertero,P. Boccacci
ISBN13:
978-0750304351
ISBN:
0750304359
Language:
Publisher:
CRC Press; 1 edition (January 3, 1998)
Category:
Subcategory:
Engineering
ePub file:
1867 kb
Fb2 file:
1487 kb
Other formats:
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Rating:
4.7
Votes:
367

This is a graduate textbook on the principles of linear inverse problems, methods of their .

This is a graduate textbook on the principles of linear inverse problems, methods of their approximate solution, and practical application in imaging. The level of mathematical treatment is kept as low as possible to make the book suitable for a wide range of readers from different backgrounds in science and engineering. Mathematical prerequisites are first courses in analysis, geometry, linear algebra, probability theory, and Fourier analysis. The authors concentrate on presenting easily implementable and fast solution algorithms.

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Bertero, P. Boccacci. This is a graduate textbook on the principles of linear inverse problems, methods of their approximate solution and practical application in imaging. Mathematical prerequisites are first courses in analysis, geometry, linear algebra, probability theory and Fourier analysis.

Read instantly in your browser. by M. Bertero (Author), P. Boccacci (Author). ISBN-13: 978-0750304351. Jonathan Blackledge, Mathematics Today "Although this valuable book is both an introduction into a modern field and instruction for the solution of difficult identification problems in imaging and metrology. It can be recommended to all students, scientists and engineers who are interested in the state of the art of solving inverse problems or who are practically dealing with modern approaches of image processing such as active vision. Optics and Laser Technology. LINEAR INVERSE IMAGING PROBLEMS EXAMPLES OF LINEAR INVERSE PROBLEMS Space-variant imaging systems X-ray tomography Emission tomography Inverse diffraction and inverse source problems Linearized inverse scattering problems References. SINGULAR VALUE DECOMPOSITION (SVD) Mathematical description of linear imaging systems SVD of a matrix SVD of a semi-discrete mapping SVD of an integral operator with square-integrable kernel SVD of the Radon transform References.

Finding books BookSee BookSee - Download books for free. Introduction to Inverse Problems in Imaging. M. Bertero, P. 3 Mb. 5 Mb. Category: r-Mechanical. 0 Mb. Bertero . Boccacci P. 9 Mb. Mario Bertero, Patrizia Boccacci.

Introduction to inverse problems in imaging. M Bertero, P Boccacci. Taylor & Francis, 1998. Linear inverse and III-posed problems. Advances in electronics and electron physics 75, 1-120, 1989. Ill-posed problems in early vision. M Bertero, TA Poggio, V Torre. Proceedings of the IEEE 76 (8), 869-889, 1988. Linear inverse problems with discrete data. I. General formulation and singular system analysis. M Bertero, C De Mol, ER Pike. Inverse problems 1 (4), 301, 1985.

Bertero M. and Boccacci P. (1998) Introduction to Inverse Problems in Imaging. eBook Packages Springer Book Archive. Reprints and Permissions. Personalised recommendations. IOP Publishing, fGoogle Scholar. 6. Bertero M. and Boccacci. Cite this paper as: Bertero . (2002) Image Restoration Problems for New-Generation Telescopes. Mathematics in Industry (The European Consortium for Mathematics in Industry), vol 1. Springer, Berlin, Heidelberg.

Start by marking Introduction to Inverse Problems in Imaging as Want .

Start by marking Introduction to Inverse Problems in Imaging as Want to Read: Want to Read savin. ant to Read. This is a graduate textbook on the principles of linear inverse problems, methods of their approximate solution, and practical application in imaging.

The context of this book is the Content-Based Image Retrieval (CBIR) .

In many CI problems, the forward model can be described as a linear operator A ∈ R m n and some independent noise ∈ R m, such that f (x) Ax + ( Bertero & Boccacci, 1998;Daubechies et a. 2004).

This is a graduate textbook on the principles of linear inverse problems, methods of their approximate solution, and practical application in imaging. The level of mathematical treatment is kept as low as possible to make the book suitable for a wide range of readers from different backgrounds in science and engineering. Mathematical prerequisites are first courses in analysis, geometry, linear algebra, probability theory, and Fourier analysis. The authors concentrate on presenting easily implementable and fast solution algorithms. With examples and exercised throughout, the book will provide the reader with the appropriate background for a clear understanding of the essence of inverse problems (ill-posedness and its cure) and, consequently, for an intelligent assessment of the rapidly growing literature on these problems.