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Iterative Methods for Nonlinear ILL-posed Problems - Santhosh George#Atef Ibrahim Elmahdy
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Santhosh George#Atef Ibrahim Elmahdy:

Iterative Methods for Nonlinear ILL-posed Problems - neues Buch

ISBN: 9783848482627

ID: 4fbb5c07604888ea590cf8576ca26eab

Numerical Functional Analysis Many problems in science and engineering have their mathematical formulation as an operator equation of the form F(x) = y, where F is a linear or nonlinear operator between certain function spaces. In practice, such equations are solved approximately using numerical methods, as their exact solution may not be often possible or may not be worth looking for due to physical constraints. In such situation, it is desirable to know how the so-called approximate solution approximates the exact solution, and what would be the error involved in such procedures. The main focus of the book is on the study of stably solving nonlinear ill posed operator equations of the form F(x)=y, with monotone nonlinear operator F in an infinite dimensional real Hilbert space X, that is , F obeys the monotonicity property. It is assumed that the exact data y is unknown and usually only noisy data are available. Problems of this type arise in a number of applications. Since the solution does not depend continuously on the data, the ill-posed problem has to be regularized. We considered iterative methods which converge to the unique solution of the method of Lavrentiev regularization. Bücher / Fremdsprachige Bücher / Englische Bücher 978-3-8484-8262-7, LAP Lambert Academic Publishing

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Iterative Methods for Nonlinear ILL-posed Problems - Numerical Functional Analysis
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Iterative Methods for Nonlinear ILL-posed Problems - Numerical Functional Analysis - Taschenbuch

2012, ISBN: 9783848482627

[ED: Taschenbuch / Paperback], [PU: LAP Lambert Academic Publishing], Many problems in science and engineering have their mathematical formulation as an operator equation of the form F(x) = y, where F is a linear or nonlinear operator between certain function spaces. In practice, such equations are solved approximately using numerical methods, as their exact solution may not be often possible or may not be worth looking for due to physical constraints. In such situation, it is desirable to know how the so-called approximate solution approximates the exact solution, and what would be the error involved in such procedures. The main focus of the book is on the study of stably solving nonlinear ill posed operator equations of the form F(x)=y, with monotone nonlinear operator F in an infinite dimensional real Hilbert space X, that is , F obeys the monotonicity property. It is assumed that the exact data y is unknown and usually only noisy data are available. Problems of this type arise in a number of applications. Since the solution does not depend continuously on the data, the ill-posed problem has to be regularized. We considered iterative methods which converge to the unique solution of the method of Lavrentiev regularization., [SC: 3.00], Neuware, gewerbliches Angebot, 220 mm, [GW: 150g]

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Iterative Methods for Nonlinear ILL-posed Problems - Numerical Functional Analysis
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Iterative Methods for Nonlinear ILL-posed Problems - Numerical Functional Analysis - Taschenbuch

2012

ISBN: 9783848482627

[ED: Taschenbuch / Paperback], [PU: LAP Lambert Academic Publishing], Many problems in science and engineering have their mathematical formulation as an operator equation of the form F(x) = y, where F is a linear or nonlinear operator between certain function spaces. In practice, such equations are solved approximately using numerical methods, as their exact solution may not be often possible or may not be worth looking for due to physical constraints. In such situation, it is desirable to know how the so-called approximate solution approximates the exact solution, and what would be the error involved in such procedures. The main focus of the book is on the study of stably solving nonlinear ill posed operator equations of the form F(x)=y, with monotone nonlinear operator F in an infinite dimensional real Hilbert space X, that is , F obeys the monotonicity property. It is assumed that the exact data y is unknown and usually only noisy data are available. Problems of this type arise in a number of applications. Since the solution does not depend continuously on the data, the ill-posed problem has to be regularized. We considered iterative methods which converge to the unique solution of the method of Lavrentiev regularization., [SC: 0.00], Neuware, gewerbliches Angebot, 220 mm, [GW: 150g]

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Iterative Methods for Nonlinear ILL-posed Problems - Atef Ibrahim Elmahdy
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Atef Ibrahim Elmahdy:
Iterative Methods for Nonlinear ILL-posed Problems - neues Buch

ISBN: 9783848482627

ID: b1fe4e85515288d455b948879debe85f

Many problems in science and engineering have their mathematical formulation as an operator equation of the form F(x) = y, where F is a linear or nonlinear operator between certain function spaces. In practice, such equations are solved approximately using numerical methods, as their exact solution may not be often possible or may not be worth looking for due to physical constraints. In such situation, it is desirable to know how the so-called approximate solution approximates the exact solution, and what would be the error involved in such procedures. The main focus of the book is on the study of stably solving nonlinear ill posed operator equations of the form F(x)=y, with monotone nonlinear operator F in an infinite dimensional real Hilbert space X, that is , F obeys the monotonicity property. It is assumed that the exact data y is unknown and usually only noisy data are available. Problems of this type arise in a number of applications. Since the solution does not depend continuously on the data, the ill-posed problem has to be regularized. We considered iterative methods which converge to the unique solution of the method of Lavrentiev regularization. Bücher / Naturwissenschaften, Medizin, Informatik & Technik / Mathematik / Analysis

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Iterative Methods for Nonlinear ILL-posed Problems
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Iterative Methods for Nonlinear ILL-posed Problems - neues Buch

ISBN: 9783848482627

ID: b1fe4e85515288d455b948879debe85f

Many problems in science and engineering have their mathematical formulation as an operator equation of the form F(x) = y, where F is a linear or nonlinear operator between certain function spaces. In practice, such equations are solved approximately using numerical methods, as their exact solution may not be often possible or may not be worth looking for due to physical constraints. In such situation, it is desirable to know how the so-called approximate solution approximates the exact solution, and what would be the error involved in such procedures. The main focus of the book is on the study of stably solving nonlinear ill posed operator equations of the form F(x)=y, with monotone nonlinear operator F in an infinite dimensional real Hilbert space X, that is , F obeys the monotonicity property. It is assumed that the exact data y is unknown and usually only noisy data are available. Problems of this type arise in a number of applications. Since the solution does not depend continuously on the data, the ill-posed problem has to be regularized. We considered iterative methods which converge to the unique solution of the method of Lavrentiev regularization. Bücher / Naturwissenschaften, Medizin, Informatik & Technik / Mathematik / Analysis

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Details zum Buch
Iterative Methods for Nonlinear ILL-posed Problems
Autor:

Elmahdy, Atef Ibrahim / George, Santhosh

Titel:

Iterative Methods for Nonlinear ILL-posed Problems

ISBN-Nummer:

9783848482627

Detailangaben zum Buch - Iterative Methods for Nonlinear ILL-posed Problems


EAN (ISBN-13): 9783848482627
ISBN (ISBN-10): 3848482622
Gebundene Ausgabe
Taschenbuch
Erscheinungsjahr: 2012
Herausgeber: AV Akademikerverlag GmbH & Co. KG.

Buch in der Datenbank seit 13.11.2007 23:24:08
Buch zuletzt gefunden am 28.11.2016 11:10:53
ISBN/EAN: 9783848482627

ISBN - alternative Schreibweisen:
3-8484-8262-2, 978-3-8484-8262-7

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