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Wave-motion, Theory of --- Spectral theory (Mathematics) --- Scattering (Physics)
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Seismic waves --- Wave-motion, Theory of --- Seismic prospecting
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Wave-motion, Theory of --- Differential equations, Nonlinear --- Asymptotic theory --- -Wave-motion, Theory of --- Undulatory theory --- Mechanics --- Nonlinear differential equations --- Nonlinear theories --- Wave-motion, Theory of. --- Asymptotic theory. --- Asymptotic theory in nonlinear differential equations --- Asymptotic expansions --- Ondes --- Ondes non linéaires --- Waves --- Nonlinear waves --- Propagation --- Ondes non linéaires. --- Waves. --- Differential equations, Nonlinear - Asymptotic theory --- Physique mathematique --- Perturbations singulieres --- Equations aux derivees partielles
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Turbulence --- Fluid dynamics --- Wave-motion, Theory of --- 532.5 --- Flow, Turbulent --- Turbulent flow --- Undulatory theory --- Mechanics --- Dynamics --- Fluid mechanics --- Liquid motion. Hydrodynamics --- Fluid dynamics. --- Turbulence. --- Wave-motion, Theory of. --- 532.5 Liquid motion. Hydrodynamics --- Fluides, Mécanique des --- Fluid mechanics. --- Fluides, Mécanique des --- Wave-motion, theory of
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This volume in the Elsevier Series in Electromagnetism presents a detailed, in-depth and self-contained treatment of the Fast Multipole Method and its applications to the solution of the Helmholtz equation in three dimensions. The Fast Multipole Method was pioneered by Rokhlin and Greengard in 1987 and has enjoyed a dramatic development and recognition during the past two decades. This method has been described as one of the best 10 algorithms of the 20th century. Thus, it is becoming increasingly important to give a detailed exposition of the Fast Multipole Method that will be accessible to a
Helmholtz equation --- Helmholtz, Equation d' --- Helmholtz equation. --- Wave equation. --- Differential equations, Partial --- Wave-motion, Theory of --- Reduced wave equation --- Wave equation, Reduced --- Differential equations, Elliptic --- Wave equation
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Sound --- 534.6 --- 534 --- Acoustic measurements --- Vibrations. Acoustics --- 534 Vibrations. Acoustics --- 534.6 Acoustic measurements --- Acoustics --- Continuum mechanics --- Mathematical physics --- Physics --- Pneumatics --- Radiation --- Wave-motion, Theory of
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532.59 --- Rotating masses of fluids --- #KVIV --- 532.527 --- Wave motion --- Rotational motion. Vortices --- Rotating masses of fluid. --- 532.527 Rotational motion. Vortices --- 532.59 Wave motion --- Rotating masses of fluid --- Masses de fluide rotatives --- 532 --- Fluid mechanics in general. Mechanics of liquids (hydromechanics) --- 532 Fluid mechanics in general. Mechanics of liquids (hydromechanics) --- Fluids --- Hydrodynamics --- Hydrostatics --- Rotational motion --- Attractions of ellipsoids --- Fluid mechanics
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This textbook offers the first unified treatment of wave propagation in electronic and electromagnetic systems and introduces readers to the essentials of the transfer matrix method, a powerful analytical tool that can be used to model and study an array of problems pertaining to wave propagation in electrons and photons. It is aimed at graduate and advanced undergraduate students in physics, materials science, electrical and computer engineering, and mathematics, and is ideal for researchers in photonic crystals, negative index materials, left-handed materials, plasmonics, nonlinear effects, and optics. Peter Markos and Costas Soukoulis begin by establishing the analogy between wave propagation in electronic systems and electromagnetic media and then show how the transfer matrix can be easily applied to any type of wave propagation, such as electromagnetic, acoustic, and elastic waves. The transfer matrix approach of the tight-binding model allows readers to understand its implementation quickly and all the concepts of solid-state physics are clearly introduced. Markos and Soukoulis then build the discussion of such topics as random systems and localized and delocalized modes around the transfer matrix, bringing remarkable clarity to the subject. Total internal reflection, Brewster angles, evanescent waves, surface waves, and resonant tunneling in left-handed materials are introduced and treated in detail, as are important new developments like photonic crystals, negative index materials, and surface plasmons. Problem sets aid students working through the subject for the first time.
Elastic waves --- Wave-motion, Theory of --- Elastic waves. --- Wave-motion, Theory of. --- Electric waves. --- Electromagnetic waves --- Matrices. --- Mathematics. --- Undulatory theory --- Algebra, Matrix --- Cracovians (Mathematics) --- Matrix algebra --- Matrixes (Algebra) --- Electromagnetic energy --- Electromagnetic radiation --- Hertzian waves --- Mechanics --- Algebra, Abstract --- Algebra, Universal --- Electromagnetic theory --- Waves
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Statistics in Spectroscopy, Second Edition, is an expanded and updated version of the original title. The aim of the book is to bridge the gap between the average chemist/spectroscopist and the study of statistics. The book introduces the novice reader to the ideas and concepts of statistics and uses spectroscopic examples to show how these concepts are applied. Several key statistical concepts are introduced through the use of computer programs.Serves as a primer for all chemists who need to know more about statistical analysisWritten in a readable style with minimal
Spectrum analysis --- Chemistry, Analytic --- Analysis, Chemical --- Analytic chemistry --- Chemical analysis --- Chemistry --- Analysis, Spectrum --- Spectra --- Spectrochemical analysis --- Spectrochemistry --- Spectrometry --- Spectroscopy --- Interferometry --- Optics --- Radiation --- Wave-motion, Theory of --- Absorption spectra --- Light --- Spectroscope --- Statistical methods. --- Qualitative. --- Qualitative --- Analytical chemistry --- Acqui 2006
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