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Introduction To Spectral Theory And Inverse Problem On Asymptotically Hyperbolic Manifolds

problems for the Laplace-Beltrami operators on asymptotically hyperbolic manifolds. Based upon the classical stationary scattering theory in n, the;

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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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Inverse Problems And Applications

study of asymptotically hyperbolic spaces. It is suitable for graduate students and researchers interested in inverse problems and their;

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Spectral Theory of Infinite Area Hyperbolic Surfaces

illuminate the existing results and conjectures on resonance distribution. The spectral theory of hyperbolic surfaces is a point of intersection;

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Maxwell Equation

the potential theory and elementary cohomology theory are good introduction to graduate students. The results in the last chapter on the;

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Inverse Acoustic and Electromagnetic Scattering Theory

medium problem, a discussion of the spectral theory of the far field operator and a method for determining the support of an inhomogeneous medium;

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Identification and Control

introduction to the mathematical analysis of inverse spectral problems of Borg- Levinson type is presented. Third, the control of multi-component;

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An Introduction to the Mathematical Theory of Inverse Problems

includes a new chapter on the theory of nonlinear inverse problems in response to the field's growing popularity, as well as a new section on the;

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An Introduction to the Mathematical Theory of Inverse Problems

includes a new chapter on the theory of nonlinear inverse problems in response to the field's growing popularity, as well as a new section on the;

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Fundamentals of Hyperbolic Geometry

final part introduces the theory of measures on the limit set, drawing attention to related ergodic theory and the exponent of convergence. The;

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Spectral Theory of Canonical Systems

. 'Spectral Theory of Canonical Systems' offers a selfcontained and detailed introduction to this theory. Techniques to construct self-adjoint;

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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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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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Introduction to Global Variational Geometry

The book is devoted to recent research in the global variational theory on smooth manifolds. Its main objective is an extension of the;

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Direct and Inverse Finite-Dimensional Spectral Problems on Graphs

between self-adjoint and non-self-adjoint finite-dimensional problems. This book is addressed to researchers in spectral theory;

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Direct and Inverse Finite-Dimensional Spectral Problems on Graphs

between self-adjoint and non-self-adjoint finite-dimensional problems. This book is addressed to researchers in spectral theory;

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Hyperbolic Geometry and Applications in Quantum Chaos and Cosmology

are developed as tools in the spectral theory of Laplace-Beltrami operators on modular surfaces. The computation of Maass waveforms and;

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Foundations of Hyperbolic Manifolds

is concerned with hyperbolic geometry and discrete groups. The second part is devoted to the theory of hyperbolic manifolds. The third part integrates;

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Inverse Boundary Spectral Problems

sciences. However, the mathematical theory of inverse problems remains incomplete and needs further development to aid in the solution of many;

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Inverse Boundary Spectral Problems

sciences. However, the mathematical theory of inverse problems remains incomplete and needs further development to aid in the solution of many;

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Hyperbolic Manifolds And Holomorphic Mappings

hyperbolicity to distinguish it from other hyperbolicities. This book continues to serve as the best introduction to hyperbolic complex analysis and;

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Hyperbolic Manifolds And Holomorphic Mappings

hyperbolicity to distinguish it from other hyperbolicities. This book continues to serve as the best introduction to hyperbolic complex analysis and;

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Spectral Geometry

on spectral theory for hyperbolic surfaces, semiclassical analysis, and orbifold spectral geometry that prepared the participants, especially;

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Direct and Inverse Sturm-Liouville Problems

This book provides an introduction to the most recent developments in the theory and practice of direct and inverse Sturm-Liouville;

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Inverse Problem of Scattering Theory

operators, spectral analysis, and reconstruction of the problem from scattering data. Helpful Appendixes supplement the text. For advanced;

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Spectral Theory

graphs, and the spectral theory of Riemannian manifolds. Spectral Theory offers a uniquely accessible introduction to ideas that;

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Linear and Quasi-linear Evolution Equations in Hilbert Spaces

technique. The authors also compare hyperbolic and parabolic problems, both in terms of singular perturbations, on compact time intervals, and;

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