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Spectral theory and asymptotics of differential equations
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Mathematical statistics --- Fourier transformations --- Spectral theory (Mathematics) --- Functional analysis --- Hilbert space --- Measure theory --- Transformations (Mathematics) --- Transformations, Fourier --- Transforms, Fourier --- Fourier analysis --- Fourier transformations. --- Fourier, Transformations de --- Spectral theory (Mathematics). --- Théorie spectrale (mathématiques) --- Fourier, Transformations de. --- Théorie spectrale (mathématiques)
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Kanstheorie. --- Mechanische trillingen. --- Spectraalanalyse. --- Random vibration --- Vibrations, Random --- Random vibration. --- Spectral theory (Mathematics) --- Data processing. --- Stochastic processes --- Vibration --- Functional analysis --- Hilbert space --- Measure theory --- Transformations (Mathematics) --- Data processing --- Stochastic processes. --- Processus stochastiques --- Théorie spectrale (mathématiques) --- Vibrations aléatoires. --- Vibrations aléatoires --- Théorie spectrale (mathématiques) --- Vibrations aléatoires
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Differential equations --- Functional analysis --- 517.9 --- Differential equations. Integral equations. Other functional equations. Finite differences. Calculus of variations. Functional analysis --- Differential operators --- Spectral theory (Mathematics) --- Congresses. --- 517.9 Differential equations. Integral equations. Other functional equations. Finite differences. Calculus of variations. Functional analysis --- Equations différentielles --- Opérateurs différentiels --- Spectre (Mathématiques) --- Congresses --- Congrès --- Théorie spectrale (mathématiques) --- Équations différentielles --- Équations différentielles. --- Théorie spectrale (mathématiques) --- Équations différentielles.
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517.518.1 --- 517.518.1 Measure. Integration. Differentiation --- Measure. Integration. Differentiation --- Analytic spaces. --- Topological spaces. --- Analytical topology --- Équations différentielles --- Théorie spectrale (mathématiques) --- Differential equations --- Spectral theory (Mathematics) --- Asymptotic theory --- Congresses --- Équations différentielles. --- Théorie spectrale (mathématiques) --- Differential equations. --- Ensembles, Théorie descriptive des --- Mesure, Théorie de la --- Differential equations - Asymptotic theory - Congresses --- Spectral theory (Mathematics) - Congresses --- Equations differentielles ordinaires --- Developpements asymptotiques --- Topologie generale
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The book is a graduate text on unbounded self-adjoint operators on Hilbert space and their spectral theory with the emphasis on applications in mathematical physics (especially, Schrödinger operators) and analysis (Dirichlet and Neumann Laplacians, Sturm-Liouville operators, Hamburger moment problem) . Among others, a number of advanced special topics are treated on a text book level accompanied by numerous illustrating examples and exercises. The main themes of the book are the following: - Spectral integrals and spectral decompositions of self-adjoint and normal operators - Perturbations of self-adjointness and of spectra of self-adjoint operators - Forms and operators - Self-adjoint extension theory :boundary triplets, Krein-Birman-Vishik theory of positive self-adjoint extension.
Selfadjoint operators. --- Hilbert space. --- Banach spaces --- Hyperspace --- Inner product spaces --- Operators, Selfadjoint --- Self-adjoint operators --- Linear operators --- Selfadjoint operators --- Hilbert space --- Operator theory --- Spectral theory (Mathematics) --- Opérateurs auto-adjoints --- Hilbert, Espaces de --- Opérateurs, Théorie des --- Théorie spectrale (mathématiques) --- Functional analysis. --- Mathematical physics. --- Operator theory. --- Functional Analysis. --- Mathematical Methods in Physics. --- Operator Theory. --- Mathematical Physics. --- Theoretical, Mathematical and Computational Physics. --- Functional analysis --- Physical mathematics --- Physics --- Functional calculus --- Calculus of variations --- Functional equations --- Integral equations --- Mathematics --- Opérateurs auto-adjoints. --- Hilbert, Espaces de. --- Opérateurs, Théorie des. --- Mathematics. --- Physics. --- Natural philosophy --- Philosophy, Natural --- Physical sciences --- Dynamics --- Opérateurs auto-adjoints. --- Opérateurs, Théorie des. --- Théorie spectrale (mathématiques)
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Operator theory --- Differential operators --- Selfadjoint operators --- Spectral theory (Mathematics) --- 51 --- Boundary value problems --- Functional analysis --- Hilbert space --- Measure theory --- Transformations (Mathematics) --- Operators, Selfadjoint --- Self-adjoint operators --- Linear operators --- Operators, Differential --- Differential equations --- Boundary conditions (Differential equations) --- Functions of complex variables --- Mathematical physics --- Initial value problems --- Mathematics --- 51 Mathematics --- Équations différentielles --- Théorie spectrale (mathématiques) --- Opérateurs linéaires --- Opérateurs auto-adjoints --- Differential equations. --- Linear operators. --- Selfadjoint operators. --- Équations différentielles. --- Opérateurs auto-adjoints --- Opérateurs linéaires --- Théorie spectrale (mathématiques) --- Problèmes aux limites --- Sturm liouville theory
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Correlation (Statistics) --- Engineering --- Spectral theory (Mathematics) --- Corrélation (Statistique) --- Ingénierie --- Spectre (Mathématiques) --- Statistical methods --- Méthodes statistiques --- -Spectral theory (Mathematics) --- #TWER:MOD --- 519.2 --- Functional analysis --- Hilbert space --- Measure theory --- Transformations (Mathematics) --- Construction --- Industrial arts --- Technology --- Least squares --- Mathematical statistics --- Probabilities --- Regression analysis --- Statistics --- Instrumental variables (Statistics) --- Probability. Mathematical statistics --- Graphic methods --- Statistical methods. --- Correlation (Statistics). --- Spectral theory (Mathematics). --- 519.2 Probability. Mathematical statistics --- Corrélation (Statistique) --- Ingénierie --- Spectre (Mathématiques) --- Méthodes statistiques --- Engineering statistics --- Engineering mathematics --- RANDOM PROCESSES --- STATISTICS --- PROBABILITY --- CORRELATIONS --- Monograph --- Stochastic processes. --- Statistics. --- Probabilities. --- Probability --- Statistical inference --- Combinations --- Mathematics --- Chance --- Risk --- Statistical analysis --- Statistical data --- Statistical science --- Econometrics --- Random processes --- Corrélation (statistique) --- Théorie spectrale (mathématiques) --- Corrélation (statistique) --- Théorie spectrale (mathématiques)
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This volume mainly deals with the dynamics of finitely valued sequences, and more specifically, of sequences generated by substitutions and automata. Those sequences demonstrate fairly simple combinatorical and arithmetical properties and naturally appear in various domains. As the title suggests, the aim of the initial version of this book was the spectral study of the associated dynamical systems: the first chapters consisted in a detailed introduction to the mathematical notions involved, and the description of the spectral invariants followed in the closing chapters. This approach, combined with new material added to the new edition, results in a nearly self-contained book on the subject. New tools - which have also proven helpful in other contexts - had to be developed for this study. Moreover, its findings can be concretely applied, the method providing an algorithm to exhibit the spectral measures and the spectral multiplicity, as is demonstrated in several examples. Beyond this advanced analysis, many readers will benefit from the introductory chapters on the spectral theory of dynamical systems; others will find complements on the spectral study of bounded sequences; finally, a very basic presentation of substitutions, together with some recent findings and questions, rounds out the book.
Differentiable dynamical systems. --- Electronic books. -- local. --- Point mappings (Mathematics). --- Differentiable dynamical systems --- Point mappings (Mathematics) --- Spectral theory (Mathematics) --- Mathematics --- Geometry --- Calculus --- Physical Sciences & Mathematics --- Equations, Recurrent --- Mappings, Point (Mathematics) --- Recurrence relations in functional differential equations --- Recurrent equations --- Differential dynamical systems --- Dynamical systems, Differentiable --- Dynamics, Differentiable --- Mathematics. --- Mathematical analysis. --- Analysis (Mathematics). --- Dynamics. --- Ergodic theory. --- Fourier analysis. --- Measure theory. --- Operator theory. --- Number theory. --- Analysis. --- Dynamical Systems and Ergodic Theory. --- Fourier Analysis. --- Number Theory. --- Measure and Integration. --- Operator Theory. --- Number study --- Numbers, Theory of --- Algebra --- Functional analysis --- Lebesgue measure --- Measurable sets --- Measure of a set --- Algebraic topology --- Integrals, Generalized --- Measure algebras --- Rings (Algebra) --- Analysis, Fourier --- Mathematical analysis --- Ergodic transformations --- Continuous groups --- Mathematical physics --- Measure theory --- Transformations (Mathematics) --- Dynamical systems --- Kinetics --- Mechanics, Analytic --- Force and energy --- Mechanics --- Physics --- Statics --- 517.1 Mathematical analysis --- Math --- Science --- Differential equations --- Global analysis (Mathematics) --- Topological dynamics --- Functional differential equations --- Mappings (Mathematics) --- Global analysis (Mathematics). --- Analysis, Global (Mathematics) --- Differential topology --- Functions of complex variables --- Geometry, Algebraic --- Dynamique différentiable --- Applications ponctuelles (mathématiques) --- Théorie spectrale (mathématiques) --- Hilbert space --- Dynamique différentiable --- Applications ponctuelles (mathématiques) --- Théorie spectrale (mathématiques)
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