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Geometry of the Generalized Geodesic Flow and Inverse Spectral Problems

analysis, spectral and scattering theory. The content of the first edition is still relevant, however the new edition will include several new;

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Inverse Boundary Spectral Problems

them, they apply methods of Riemannian geometry, modern control theory, and the theory of localized wave packets, also known as Gaussian beams;

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Inverse Boundary Spectral Problems

them, they apply methods of Riemannian geometry, modern control theory, and the theory of localized wave packets, also known as Gaussian beams;

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Generalized Ricci Flow

Calabi-Yau structures as `canonical metrics' in generalized Riemannian and complex geometry. The book then introduces generalized Ricci flow as a;

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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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Introduction To Spectral Theory And Inverse Problem On Asymptotically Hyperbolic Manifolds

This manuscript is devoted to a rigorous and detailed exposition of the spectral theory and associated forward and inverse scattering;

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Transmutation Operators and Applications

Transmutation operators in differential equations and spectral theory can be used to reveal the relations between different problems, and;

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Transmutation Operators and Applications

Transmutation operators in differential equations and spectral theory can be used to reveal the relations between different problems, and;

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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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Geodesic and Horocyclic Trajectories

Geodesic and Horocyclic Trajectories presents an introduction to the topological dynamics of two classical flows associated with surfaces;

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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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Multivariate Prediction de Branges Spaces and Related Extension and Inverse Pr

matrix valued spectral density of the process. The strategy is to identify these subspaces as vector valued de Branges spaces and then to express;

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Spectral Theory of Canonical Systems

arbitrary spectral data, and the classical operators such as Schroedinger, Jacobi, Dirac, and Sturm-Liouville equations can be written in this form;

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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 Heat Transfer

of inverse heat transfer protocol, as a parameter estimation approach and as a function estimation approach. These techniques are then applied to the;

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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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Inverse Problems And Applications

and electrical impedance tomography, inverse problems arising in global seismology and oil exploration, inverse spectral problems, and the;

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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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Variational Methods

With a focus on the interplay between mathematics and applications of imaging, the first part covers topics from optimization, inverse;

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An Introduction to the Mathematical Theory of Inverse Problems

, system identification, nondestructive testing, and ultrasonic tomography. It aims to expose the basic notions and difficulties encountered with;

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An Introduction to the Mathematical Theory of Inverse Problems

, system identification, nondestructive testing, and ultrasonic tomography. It aims to expose the basic notions and difficulties encountered with;

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Inverse Problems in Quantum Scattering Theory

chapters on spectral problems and on numerical aspects have been added; in the sections on classical methods the comments and references have been;

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Higher Orbifolds and Deligne-Mumford Stacks as Structured Infinity-Topoi

their derived and spectral variants) on the other, and use this framework to obtain a completely categorical description of which stacks arise;

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Global Lorentzian Geometry

Bridging the gap between modern differential geometry and the mathematical physics of general relativity, this text, in its second edition;

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

such solutions are defined (following ideas of Hitchin and Bobenko) and the space of spectral data is described by an asymptotic;

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Spectral Action in Noncommutative Geometry

What is spectral action, how to compute it and what are the known examples? This book offers a guided tour through the mathematical habitat;

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