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This convenient reference for applied mathematicians and engineers draws together some of the most important methods for solving problems involving the interaction of waves with structures. Each chapter deals with a different technique, all described with the context of wave/structure interactions and often illustrated by application to research problems. The authors provide detailed explanations of the important steps within the mathematical development, and, where possible, physical interpretations of mathematical results. The methods they describe form powerful tools readily applicable to real problems and illuminate those problems in a unique way.
Structural dynamics --- Water waves --- Mathematical models --- Fluid mechanics - Mathematics --- Fluides, Mécanique des - Mathématiques --- Fluid mechanics --- Fluides, Mécanique des --- Mathematics. --- Mathématiques. --- Mathématiques. --- Mécanique des fluides --- Mécanique des fluides
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Singularities (Mathematics) --- Fluid mechanics --- Plasma (Ionized gases) --- Optics --- Mathematical physics --- Congresses --- Mathematics --- Singularities (Mathematics) - Congresses --- Fluid mechanics - Mathematics - Congresses --- Plasma (Ionized gases) - Mathematics - Congresses --- Optics - Mathematics - Congresses --- Mathematical physics - Congresses
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Nonlinear waves. --- Fluid mechanics - Mathematics --- Fluides, Mécanique des --- Mathématiques. --- Fluid mechanics --- - Mathematics. --- - Mathématiques. --- Waves. --- Ondes --- Mathematics. --- Fluid dynamics --- Fluides incompressibles --- Shock waves. --- Ondes de choc. --- Nonlinear waves --- Fluid dynamics. --- Mathématiques. --- Mécanique des fluides --- Equations aux derivees partielles non lineaires
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On November 3, 2005, Alexander Vasil’evich Kazhikhov left this world, untimely and unexpectedly. He was one of the most in?uential mathematicians in the mechanics of ?uids, and will be remembered for his outstanding results that had, and still have, a c- siderablysigni?cantin?uenceinthe?eld.Amonghis manyachievements,werecall that he was the founder of the modern mathematical theory of the Navier-Stokes equations describing one- and two-dimensional motions of a viscous, compressible and heat-conducting gas. A brief account of Professor Kazhikhov’s contributions to science is provided in the following article “Scienti?c portrait of Alexander Vasil’evich Kazhikhov”. This volume is meant to be an expression of high regard to his memory, from most of his friends and his colleagues. In particular, it collects a selection of papers that represent the latest progress in a number of new important directions of Mathematical Physics, mainly of Mathematical Fluid Mechanics. These papers are written by world renowned specialists. Most of them were friends, students or colleagues of Professor Kazhikhov, who either worked with him directly, or met him many times in o?cial scienti?c meetings, where they had the opportunity of discussing problems of common interest.
Fluid mechanics -- Mathematics. --- Fluid mechanics. --- Kazhikhov, Alexander V. --- Fluid mechanics --- Engineering & Applied Sciences --- Physics --- Physical Sciences & Mathematics --- Applied Mathematics --- Physics - General --- Mathematics --- Continuum mechanics. --- Mathematics. --- Mechanics of continua --- Hydromechanics --- Physics. --- Continuum physics. --- Mechanics. --- Fluids. --- Classical Continuum Physics. --- Fluid- and Aerodynamics. --- Elasticity --- Mechanics, Analytic --- Field theory (Physics) --- Continuum mechanics --- Classical and Continuum Physics. --- Classical Mechanics. --- Classical mechanics --- Newtonian mechanics --- Dynamics --- Quantum theory --- Classical field theory --- Continuum physics --- Hydraulics --- Mechanics --- Hydrostatics --- Permeability
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A survey of asymptotic methods in fluid mechanics and applications is given including high Reynolds number flows (interacting boundary layers, marginal separation, turbulence asymptotics) and low Reynolds number flows as an example of hybrid methods, waves as an example of exponential asymptotics and multiple scales methods in meteorology.
Asymptotes. --- Fluid mechanics -- Mathematics. --- Mathematics. --- Fluid mechanics --- Asymptotes --- Engineering & Applied Sciences --- Civil & Environmental Engineering --- Applied Mathematics --- Civil Engineering --- Mathematics --- Fluid mechanics. --- Hydromechanics --- Engineering. --- Partial differential equations. --- Fluids. --- Mechanics. --- Mechanics, Applied. --- Theoretical and Applied Mechanics. --- Partial Differential Equations. --- Fluid- and Aerodynamics. --- Continuum mechanics --- Mechanics, applied. --- Differential equations, partial. --- Partial differential equations --- Applied mechanics --- Engineering, Mechanical --- Engineering mathematics --- Hydraulics --- Mechanics --- Physics --- Hydrostatics --- Permeability --- Classical mechanics --- Newtonian mechanics --- Dynamics --- Quantum theory
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For the past several decades, the study of free boundary problems has been a very active subject of research occurring in a variety of applied sciences. What these problems have in common is their formulation in terms of suitably posed initial and boundary value problems for nonlinear partial differential equations. Such problems arise, for example, in the mathematical treatment of the processes of heat conduction, filtration through porous media, flows of non-Newtonian fluids, boundary layers, chemical reactions, semiconductors, and so on. The growing interest in these problems is reflected by the series of meetings held under the title "Free Boundary Problems: Theory and Applications" (Ox ford 1974, Pavia 1979, Durham 1978, Montecatini 1981, Maubuisson 1984, Irsee 1987, Montreal 1990, Toledo 1993, Zakopane 1995, Crete 1997, Chiba 1999). From the proceedings of these meetings, we can learn about the different kinds of mathematical areas that fall within the scope of free boundary problems. It is worth mentioning that the European Science Foundation supported a vast research project on free boundary problems from 1993 until 1999. The recent creation of the specialized journal Interfaces and Free Boundaries: Modeling, Analysis and Computation gives us an idea of the vitality of the subject and its present state of development. This book is a result of collaboration among the authors over the last 15 years.
Boundary value problems. --- Differential equations, Partial. --- Fluid mechanics --- Mathematics. --- Boundary value problems --- Differential equations, Partial --- Mathematics --- Fluid mechanics. --- Partial differential equations. --- Functional analysis. --- Applied mathematics. --- Engineering mathematics. --- Mechanics. --- Engineering Fluid Dynamics. --- Partial Differential Equations. --- Functional Analysis. --- Applications of Mathematics. --- Classical Mechanics. --- Classical mechanics --- Newtonian mechanics --- Physics --- Dynamics --- Quantum theory --- Engineering --- Engineering analysis --- Mathematical analysis --- Functional calculus --- Calculus of variations --- Functional equations --- Integral equations --- Partial differential equations --- Hydromechanics --- Continuum mechanics --- Fluid mechanics - Mathematics
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This book is a unique collection of high-level papers devoted to fundamental topics in mathematical fluid mechanics and their applications, mostly in connection with the scientific work of Giovanni Paolo Galdi. The contributions are mainly centered on the study of the basic properties of the Navier-Stokes equations, including existence, uniqueness, regularity, and stability of solutions. Related models describing non-Newtonian flows, turbulence, and fluid-structure interactions are also addressed. The results are analytical, numerical and experimental in nature, making the book particularly appealing to a vast readership encompassing mathematicians, engineers and physicists. The diversity of the topics, in addition to the different approaches, will provide readers a global and up-to-date overview of both the latest findings on the subject and of the salient open questions.
Fluid mechanics -- Mathematics. --- Fluid mechanics. --- Fluid mechanics --- Engineering & Applied Sciences --- Civil & Environmental Engineering --- Civil Engineering --- Applied Mathematics --- Mathematics --- Mathematics. --- Math --- Hydromechanics --- Applied mathematics. --- Engineering mathematics. --- Computer mathematics. --- Numerical analysis. --- Continuum physics. --- Biomedical engineering. --- Applications of Mathematics. --- Classical Continuum Physics. --- Computational Mathematics and Numerical Analysis. --- Numerical Analysis. --- Biomedical Engineering. --- Science --- Continuum mechanics --- Computer science --- Classical and Continuum Physics. --- Biomedical Engineering and Bioengineering. --- Clinical engineering --- Medical engineering --- Bioengineering --- Biophysics --- Engineering --- Medicine --- Mathematical analysis --- Computer mathematics --- Discrete mathematics --- Electronic data processing --- Classical field theory --- Continuum physics --- Physics --- Engineering analysis
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