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Ergodic theory. Information theory --- Mathematical control systems --- Harmonic analysis. Fourier analysis --- Image processing --- Wavelets (Mathematics) --- Traitement d'images --- Ondelettes --- Mathematics. --- Mathématiques --- Wavelets (Mathematics). --- Mathématiques
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During the last few years, the theory of operator algebras, particularly non-self-adjoint operator algebras, has evolved dramatically, experiencing both international growth and interfacing with other important areas. The present volume presents a survey of some of the latest developments in the field in a form that is detailed enough to be accessible to advanced graduate students as well as researchers in the field. Among the topics treated are: operator spaces, Hilbert modules, limit algebras, reflexive algebras and subspaces, relations to basis theory, C* algebraic quantum groups, endomorphisms of operator algebras, conditional expectations and projection maps, and applications, particularly to wavelet theory. The volume also features an historical paper offering a new approach to the Pythagoreans' discovery of irrational numbers.
Conferences - Meetings --- Operator algebras --- Congresses --- Operator theory. --- Functional analysis. --- Fourier analysis. --- Special functions. --- Operator Theory. --- Functional Analysis. --- Fourier Analysis. --- Special Functions. --- Special functions --- Mathematical analysis --- Analysis, Fourier --- Functional calculus --- Calculus of variations --- Functional equations --- Integral equations --- Functional analysis --- Operator algebras - Congresses
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This is a unique book on the mathematics of signals written for hearing science researchers. Designed to follow an introductory text on psycho-acoustics, Signals, Sound and Sensation takes the reader through the mathematics of signal processing from it beginnings in the Fourier transform to advanced topics in modulation, dispersion relations, minimum phase systems, sampled data and nonlinear distortion.
Auditory perception --- Fourier analysis --- Psychoacoustics --- Signal processing --- Signal theory (Telecommunication) --- Sound --- Electric signal theory --- Electric waves --- Signal detection --- Telecommunication --- Acoustics --- Continuum mechanics --- Mathematical physics --- Physics --- Pneumatics --- Radiation --- Wave-motion, Theory of --- Psychophysics --- Analysis, Fourier --- Mathematical analysis --- Sound perception --- Hearing --- Perception --- Word deafness --- Mathematics --- Auditory Perception --- Fourier Analysis --- Signal Processing, Computer-Assisted
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This book studies the large-time asymptotic behavior of solutions of the pure initial value problem for linear dispersive equations with constant coefficients and homogeneous symbols in one space dimension. Complete matched and uniformly-valid asymptotic expansions are obtained and sharp error estimates are proved. Using the method of steepest descent much new information on the regularity and spatial asymptotics of the solutions are also obtained. Applications to nonlinear dispersive equations are discussed. This monograph is intended for researchers and graduate students of partial differential equations. Familiarity with basic asymptotic, complex and Fourier analysis is assumed.
Partial differential equations --- Differential equations, Linear --- Asymptotic expansions. --- Initial value problems. --- Asymptotic theory. --- Asymptotic expansions --- Initial value problems --- Mathematical Theory --- Calculus --- Mathematics --- Physical Sciences & Mathematics --- Asymptotic theory --- Asymptotic developments --- Beginwaardeproblemen --- Problèmes aux valeurs initiales --- Differential equations [Linear] --- Partial differential equations. --- Mathematical analysis. --- Analysis (Mathematics). --- Fourier analysis. --- Partial Differential Equations. --- Analysis. --- Fourier Analysis. --- Analysis, Fourier --- Mathematical analysis --- 517.1 Mathematical analysis --- Differential equations, Linear - Asymptotic theory.
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Quarternionic calculus covers a branch of mathematics which uses computational techniques to help solve problems from a wide variety of physical systems which are mathematically modelled in 3, 4 or more dimensions. Examples of the application areas include thermodynamics, hydrodynamics, geophysics and structural mechanics. Focusing on the Clifford algebra approach the authors have drawn together the research into quarternionic calculus to provide the non-expert or research student with an accessible introduction to the subject. This book fills the gap between the theoretical representations and the requirements of the user.
differentiaalvergelijkingen --- Harmonic analysis. Fourier analysis --- Partial differential equations --- complexe analyse (wiskunde) --- Mathematical physics --- 512.5 --- Boundary value problems --- Clifford algebras --- Differential equations, Partial --- Quaternions --- Algebra, Universal --- Algebraic fields --- Curves --- Surfaces --- Numbers, Complex --- Vector analysis --- Geometric algebras --- Algebras, Linear --- Boundary conditions (Differential equations) --- Differential equations --- Functions of complex variables --- Initial value problems --- General algebra --- Boundary value problems. --- Clifford algebras. --- Differential equations, Partial. --- Quaternions. --- 512.5 General algebra
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