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In Spectral Properties of Certain Operators on a Free Hilbert Space and the Semicircular Law, the authors consider the so-called free Hilbert spaces, which are the Hilbert spaces induced by the usual l2 Hilbert spaces and operators acting on them. The construction of these operators itself is interesting and provides new types of Hilbert-space operators. Also, by considering spectral-theoretic properties of these operators, the authors illustrate how “free-Hilbert-space” Operator Theory is different from the classical Operator Theory. More interestingly, the authors demonstrate how such operators affect the semicircular law induced by the ONB-vectors of a fixed free Hilbert space. Different from the usual approaches, this book shows how “inside” actions of operator algebra deform the free-probabilistic information—in particular, the semicircular law.
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Boundary value problems --- Hilbert space --- Orthogonal polynomials
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Hilbert [Espace d' ] --- Hilbert [Ruimte van ] --- Hilbert space
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Analytical spaces --- Didactics of mathematics --- Hilbert space --- Problems, exercises, etc --- -Banach spaces --- Hyperspace --- Inner product spaces --- -Problems, exercises, etc --- Problems, exercises, etc. --- Hilbert space - Problems, exercises, etc
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Mathematical physics --- 530.1 --- Basic principles of physics --- Hilbert space. --- Quantum theory. --- 530.1 Basic principles of physics --- Hilbert space --- Quantum theory
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Hilbert space. --- Hilbert space --- 517.98 --- 517.98 Functional analysis and operator theory --- Functional analysis and operator theory --- Banach spaces --- Hyperspace --- Inner product spaces --- Hilbert spaces --- Functional analysis
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Hilbert space --- #TELE:SISTA --- Banach spaces --- Hyperspace --- Inner product spaces --- Hilbert space. --- 517.98 --- 517.98 Functional analysis and operator theory --- Functional analysis and operator theory
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Second order linear parabolic and elliptic equations arise frequently in mathematics and other disciplines. For example parabolic equations are to be found in statistical mechanics and solid state theory, their infinite dimensional counterparts are important in fluid mechanics, mathematical finance and population biology, whereas nonlinear parabolic equations arise in control theory. Here the authors present a state of the art treatment of the subject from a new perspective. The main tools used are probability measures in Hilbert and Banach spaces and stochastic evolution equations. There is then a discussion of how the results in the book can be applied to control theory. This area is developing very rapidly and there are numerous notes and references that point the reader to more specialised results not covered in the book. Coverage of some essential background material will help make the book self-contained and increase its appeal to those entering the subject.
Differential equations, Partial. --- Hilbert space. --- Banach spaces --- Hyperspace --- Inner product spaces --- Partial differential equations --- Differential equations, Partial --- Hilbert space --- 517.95 --- 517.95 Partial differential equations
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