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Linear Inverse Problems

The book describes a useful tool for solving linear inverse problems subject to convex constraints. The method of maximum entropy in the;

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Inverse Sturm-Liouville Problems & Their Applications

role in solving non-linear evolution equations in mathematical physics. Interest in this subject has been increasing permanently because of the;

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Computational Methods for Electromagnetic Inverse Scattering

applications Covers the latest, most relevant inverse scattering techniques like signal subspace methods, time reversal, linear sampling, qualitative;

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Inverse Problems

geophysics. The treatment is mathematically rigorous, relying on calculus and linear algebra only; familiarity with more advanced mathematical;

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Computational Methods for Inverse Problems in Imaging

for smooth and nonsmooth convex minimization, on the use of structured (numerical) linear algebra, and on multilevel techniques. It also;

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Computational Methods for Inverse Problems in Imaging

for smooth and nonsmooth convex minimization, on the use of structured (numerical) linear algebra, and on multilevel techniques. It also;

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Optimal Methods for Ill-Posed Problems

for constructing approximate solutions of linear operator equations of the first kind Tikhonov regularization method Projection;

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Inverse Problems

problems are discussed in detail. The mathematical theory focuses on nonsmooth Tikhonov regularization for linear and nonlinear inverse problems;

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Inverse Spectral Problems for Linear Differential Operators and Their Applications

Aims to construct the inverse problem theory for ordinary non-self-adjoint differential operators of;...

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Methods for Solving Inverse Problems in Mathematical Physics

of the theory of inverse problems for all principal types of partial differential equations. It covers up-to-date methods of linear and nonlinear;

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Large Scale Linear and Integer Optimization

This is a textbook about linear and integer linear optimization. There is a growing need in industries such as airline, trucking, and;

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Large Scale Linear and Integer Optimization

This is a textbook about linear and integer linear optimization. There is a growing need in industries such as airline, trucking, and;

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Linear Inverse Problems and Tikhonov Regularization

class of linear inverse problems which are defined on Hilbert spaces. To explain why and how Tikhonov regularization works, the singular value;

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Inverse Problems

context for what the rest of the book. Chapters dealing with inverse problems in calculus, differential equations and linear algebra then follow;

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Inverse Problem Theory and Methods for Model Parameter Estimation

unique solution. This book proposes a general approach that is valid for linear as well as for nonlinear problems. The philosophy is essentially;

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Regularization Algorithms for Ill-Posed Problems

operator equations, both linear and nonlinear. These approximation schemes form a basis for implementable numerical algorithms for the stable;

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Inverse Scattering Problems and Their Application to Nonlinear Integrable Equations

written as the compatibility condition of two linear equations. The unknown boundary values are calculated with the help of the Lax (generalized;

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Inverse Problems

working knowledge of linear algebra and analysis at the upper undergraduate level.;

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Discrete Inverse and State Estimation Problems

scientific audience; the only prerequisite is an understanding of linear algebra.;

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Discrete Inverse and State Estimation Problems

scientific audience; the only prerequisite is an understanding of linear algebra.;

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Conservative Realizations of Herglotz-Nevanlinna Functions

functions as impedance functions of linear systems. The main feature of the monograph is a new approach to the realization theory profoundly;

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Inverse Problems in the Mathematical Sciences

Inverse problems are immensely important in modern science and technology. However, the broad mathem;...

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Linear Transformation

This book introduces linear transformation and its key results, which have applications in engineering, physics, and various branches;

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Geophysical Inverse Theory

arises in complex problems. The structure of the book follows a natural division in the subject into linear theory, in which the measured;

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Inverse and Ill-posed Problems

relate to different areas of mathematics, such as linear algebra, theory of integral equations, integral geometry, spectral theory and;

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Recent Advances in Inverse Scattering, Schur Analysis and Stochastic Processes

, moment problems, random matrices and linear stochastic systems.;

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Recent Advances in Inverse Scattering, Schur Analysis and Stochastic Processes

, moment problems, random matrices and linear stochastic systems.;

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