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Operator theory --- Selfadjoint operators. --- Opérateurs auto-adjoints. --- Hilbert space. --- Hilbert, Espaces de. --- Interpolation spaces. --- Espaces d'interpolation. --- Hilbert space --- Interpolation spaces --- Selfadjoint operators --- Operators, Selfadjoint --- Self-adjoint operators --- Linear operators --- Spaces, Interpolation --- Function spaces --- Banach spaces --- Hyperspace --- Inner product spaces
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Operator theory --- Product formulas (Operator theory) --- Selfadjoint operators --- Semigroups of operators --- Operators, Semigroups of --- Operators, Selfadjoint --- Self-adjoint operators --- Linear operators --- Formulas, Product --- Selfadjoint operators. --- Semigroups of operators. --- Semigroupes d'opérateurs. --- Opérateurs auto-adjoints.
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Hilbert space --- Selfadjoint operators --- Spectral theory (Mathematics) --- Functional analysis --- Measure theory --- Transformations (Mathematics) --- Operators, Selfadjoint --- Self-adjoint operators --- Linear operators --- Banach spaces --- Hyperspace --- Inner product spaces --- Hilbert space. --- Selfadjoint operators. --- Spectral theory (Mathematics).
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This is the first monograph devoted to the Sturm oscillatory theory for infinite systems of differential equations and its relations with the spectral theory. It aims to study a theory of self-adjoint problems for such systems, based on an elegant method of binary relations. Another topic investigated in the book is the behavior of discrete eigenvalues which appear in spectral gaps of the Hill operator and almost periodic Schrödinger operators due to local perturbations of the potential (e.g., modeling impurities in crystals). The book is based on results that have not been presented in other
Spectral theory (Mathematics) --- Differential operators. --- Selfadjoint operators. --- Hilbert space. --- Operator theory. --- Functional analysis --- Banach spaces --- Hyperspace --- Inner product spaces --- Operators, Selfadjoint --- Self-adjoint operators --- Linear operators --- Hilbert space --- Measure theory --- Transformations (Mathematics) --- Operators, Differential --- Differential equations --- Operator theory
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This monograph provides a comprehensive treatment of expansion theorems for regular systems of first order differential equations and n-th order ordinary differential equations.In 10 chapters and one appendix, it provides a comprehensive treatment from abstract foundations to applications in physics and engineering. The focus is on non-self-adjoint problems. Bounded operators are associated to these problems, and Chapter 1 provides an in depth investigation of eigenfunctions and associated functions for bounded Fredholm valued operators in Banach spaces. Since every n-th orde
Boundary value problems. --- Nonselfadjoint operators. --- Eigenvalues. --- Differential equations. --- 517.91 Differential equations --- Differential equations --- Matrices --- Non-self-adjoint operators --- Operators, Non-self-adjoint --- Operators, Nonselfadjoint --- Linear operators --- Boundary conditions (Differential equations) --- Functions of complex variables --- Mathematical physics --- Initial value problems
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Functional analysis --- Nonselfadjoint operators. --- Opérateurs non auto-adjoints. --- Functional analysis. --- Analyse fonctionnelle. --- Hardy classes. --- Hardy, Classes de. --- Hardy classes --- Nonselfadjoint operators --- Non-self-adjoint operators --- Operators, Non-self-adjoint --- Operators, Nonselfadjoint --- Linear operators --- Classes, Hardy --- Hp classes --- Function algebras --- Functions of complex variables --- Functional calculus --- Calculus of variations --- Functional equations --- Integral equations
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Probability theory --- Operator-valued functions. --- Selfadjoint operators. --- Free products (Group theory) --- Combinatorial analysis. --- Free probability theory. --- Fonctions à valeurs opératorielles. --- Opérateurs auto-adjoints. --- Produits libres (théorie des groupes) --- Analyse combinatoire. --- Combinatorial analysis --- Free probability theory --- Operator-valued functions --- Selfadjoint operators --- Operators, Selfadjoint --- Self-adjoint operators --- Linear operators --- Operator functions --- Functional analysis --- Products, Free (Group theory) --- Group theory --- Probability theory, Free --- Operator algebras --- Combinatorics --- Algebra --- Mathematical analysis
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Nonselfadjoint operators --- Compact operators --- 517.983 --- Non-self-adjoint operators --- Operators, Non-self-adjoint --- Operators, Nonselfadjoint --- Linear operators --- Compact transformations --- Completely continuous operators --- Operators, Compact --- Operators, Completely continuous --- Transformations, Compact --- Linear operators. Linear operator equations --- Compact operators. --- Nonselfadjoint operators. --- 517.983 Linear operators. Linear operator equations --- Opérateurs linéaires. --- Linear operators. --- Fredholm, Opérateurs de --- Fredholm operators --- Opérateurs compacts --- Opérateurs linéaires. --- Fredholm, Opérateurs de --- Opérateurs compacts. --- Fredholm, Opérateurs de.
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The asymptotic distribution of eigenvalues of self-adjoint differential operators in the high-energy limit, or the semi-classical limit, is a classical subject going back to H. Weyl of more than a century ago. In the last decades there has been a renewed interest in non-self-adjoint differential operators which have many subtle properties such as instability under small perturbations. Quite remarkably, when adding small random perturbations to such operators, the eigenvalues tend to distribute according to Weyl's law (quite differently from the distribution for the unperturbed operators in analytic cases). A first result in this direction was obtained by M. Hager in her thesis of 2005. Since then, further general results have been obtained, which are the main subject of the present book. Additional themes from the theory of non-self-adjoint operators are also treated. The methods are very much based on microlocal analysis and especially on pseudodifferential operators. The reader will find a broad field with plenty of open problems.
Nonselfadjoint operators. --- Spectral theory (Mathematics) --- Functional analysis --- Hilbert space --- Measure theory --- Transformations (Mathematics) --- Non-self-adjoint operators --- Operators, Non-self-adjoint --- Operators, Nonselfadjoint --- Linear operators --- Functions of complex variables. --- Differential equations, partial. --- Differential Equations. --- Operator theory. --- Functions of a Complex Variable. --- Several Complex Variables and Analytic Spaces. --- Ordinary Differential Equations. --- Partial Differential Equations. --- Operator Theory. --- 517.91 Differential equations --- Differential equations --- Partial differential equations --- Complex variables --- Elliptic functions --- Functions of real variables --- Differential equations. --- Partial differential equations.
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This book offers a panorama of recent advances in the theory of infinite groups. It contains survey papers contributed by leading specialists in group theory and other areas of mathematics. Topics addressed in the book include amenable groups, Kaehler groups, automorphism groups of rooted trees, rigidity, C*-algebras, random walks on groups, pro-p groups, Burnside groups, parafree groups, and Fuchsian groups. The accent is put on strong connections between group theory and other areas of mathematics, such as dynamical systems, geometry, operator algebras, probability theory, and others. This interdisciplinary approach makes the book interesting to a large mathematical audience. Contributors: G. Baumslag A.V. Borovik T. Delzant W. Dicks E. Formanek R. Grigorchuk M. Gromov P. de la Harpe A. Lubotzky W. Lück A.G. Myasnikov C. Pache G. Pisier A. Shalev S. Sidki E. Zelmanov.
Infinite groups. --- Ergodic theory. --- Selfadjoint operators. --- Differential topology. --- Geometry, Differential --- Topology --- Operators, Selfadjoint --- Self-adjoint operators --- Linear operators --- Ergodic transformations --- Continuous groups --- Mathematical physics --- Measure theory --- Transformations (Mathematics) --- Groups, Infinite --- Group theory --- Group theory. --- Topological Groups. --- Combinatorics. --- Operator theory. --- Global differential geometry. --- Algebraic topology. --- Group Theory and Generalizations. --- Topological Groups, Lie Groups. --- Operator Theory. --- Differential Geometry. --- Algebraic Topology. --- Functional analysis --- Combinatorics --- Algebra --- Mathematical analysis --- Groups, Topological --- Groups, Theory of --- Substitutions (Mathematics) --- Topological groups. --- Lie groups. --- Differential geometry. --- Differential geometry --- Groups, Lie --- Lie algebras --- Symmetric spaces --- Topological groups
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