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Direct and Inverse Finite-Dimensional Spectral Problems on Graphs

of the methods used. The book also unravels connections between finite dimensional and infinite dimensional spectral problems on graphs, and;

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Direct and Inverse Finite-Dimensional Spectral Problems on Graphs

of the methods used. The book also unravels connections between finite dimensional and infinite dimensional spectral problems on graphs, and;

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Direct and Inverse Sturm-Liouville Problems

problems on finite and infinite intervals. A universal approach for practical solving of direct and inverse spectral and scattering problems;

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Inverse Problems in Quantum Scattering Theory

the chapters on one-dimensional and three-dimensional scattering problems have been rewritten and considerably expanded. Furthermore, two new;

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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 arbitary order on the half-line and on;

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Inverse Sturm-Liouville Problems & Their Applications

This book presents the main results and methods on inverse spectral problems for Sturm-Liouville differential operators and their;

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Spectral Theory of Canonical Systems

realizations in suitable Hilbert spaces, a modern treatment of de Branges spaces, and direct and inverse spectral problems are discussed;

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Spectral Theory of Canonical Differential Systems. Method of Operator Identities

Theorems of factorising matrix functions and the operator identity method play an essential role in this book in constructing the spectral;

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Inverse Spectral and Scattering Theory

of Schroedinger operators. We start from the 1-dimensional theory to observe the main features of inverse spectral problems and then proceed to multi;

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Regularization Algorithms for Ill-Posed Problems

iterative schemes and the techniques of finite dimensional and finite difference approximations of the problems under study. Special attention;

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Stochastic Finite Elements

and covariance functions. Relying on the spectral properties of the covariance function, the Karhunen-Loeve expansion is employed to represent;

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An Introduction to the Mathematical Theory of Inverse Problems

of electrical impedance tomography (EIT), and the inverse scattering problem. The corresponding direct problems are studied with respect to existence;

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An Introduction to the Mathematical Theory of Inverse Problems

of electrical impedance tomography (EIT), and the inverse scattering problem. The corresponding direct problems are studied with respect to existence;

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Bitangential Direct and Inverse Problems for Systems of Integral and Differential Equations

This largely self-contained treatment surveys, unites and extends some 20 years of research on direct and inverse problems for canonical;

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Spectral Analysis, Differential Equations and Mathematical Physics

three survey papers in spectral theory, differential equations, and mathematical physics, which highlight, in particular, certain aspects;

Vergelijkbare producten zoals Spectral Analysis, Differential Equations and Mathematical Physics

Spectral Finite Element Method

This book is the first to apply the Spectral Finite Element Method (SFEM) to inhomogeneous and anisotropic structures in a unified and;

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Introduction to Finite and Spectral Element Methods Using Matlab

spectral element method. Readers gain hands-on computational experience by using the free online FSELIB library of MATLAB (R) functions and codes;

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Advanced Linear Algebra

product spaces, eigenvalues, eigenvectors, and finite dimensional spectral theory, culminating in the finite dimensional spectral theorem for;

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Spectral Computations for Bounded Operators

addresses the issue of solving eigenvalue problems for operators on infinite dimensional spaces. From a review of classical spectral theory;

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Inverse Boundary Spectral Problems

Inverse boundary problems are a rapidly developing area of applied mathematics with applications throughout physics and the engineering;

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Inverse Boundary Spectral Problems

Inverse boundary problems are a rapidly developing area of applied mathematics with applications throughout physics and the engineering;

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An Introduction to Capstone in Applied Analysis

numerical techniques such as finite difference method, finite element method, finite volume method and spectral method. Because of their;

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Spectral Theory Of Large Dimensional Random Matrices And Its Applications To Wireless Communications And Finance Statistics

The book contains three parts: Spectral theory of large dimensional random matrices; Applications to wireless communications; and;

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Numerical Methods for Inverse Problems

regularization; finite differences; and orthogonal decomposition; as well as those based on Bayesian inference, artificial neural networks, and quantum;

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Inverse Problems

This textbook is an introduction to the subject of inverse problems with an emphasis on practical solution methods and applications from;

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Advanced Finite Element Methods and Applications

This volume on some recent aspects of finite element methods and their applications is dedicated to Ulrich Langer and Arnd Meyer on the;

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A Spectral Theory for Simply Periodic Solutions of the Sinh-Gordon Equation

u is reconstructed on a line from the spectral data. Finally, a Jacobi variety and Abel map for the spectral curve are constructed and used to describe the;

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