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Titlebook: Computer Simulation of Dynamic Phenomena; Mark L. Wilkins Book 1999 Springer-Verlag Berlin Heidelberg 1999 Computer.Maxwell‘s equations.Si

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書目名稱Computer Simulation of Dynamic Phenomena
編輯Mark L. Wilkins
視頻videohttp://file.papertrans.cn/234/233917/233917.mp4
概述This book is unique in that it covers an enormous variety of different applications all of them of great importance in industry and research..Includes supplementary material:
叢書名稱Scientific Computation
圖書封面Titlebook: Computer Simulation of Dynamic Phenomena;  Mark L. Wilkins Book 1999 Springer-Verlag Berlin Heidelberg 1999 Computer.Maxwell‘s equations.Si
描述This text describes computer programs for simulating phenomena in hydro- dynamics, gas dynamics, and elastic plastic flow in one, two, and three dimen- sions. Included in the two-dimensional program are Maxwell‘s equations and thermal and radiation diffusion. The programs were developed by the author during the years 1952-1985 at the Lawrence Livermore National Laboratory. The largest main-frame computers available in the early 1950s were re- quired to solve hydrodynamic problems in one space dimension by using forty mass points. Subsequently, numerical methods were developed for solv- ing problems in two and three space dimensions, but application of these methods had to wait until the main-frame computers were large enough to tackle meaningful problems. At the present time, lap-top computers can use these methods to solve problems in three space dimensions with the detail of 10 000 mass points. The numerical procedures described in the text permit the exact con- servation of physical properties in the solutions of the fundamental laws of mechanics: (1) conservation of mass, (2) conservation of momentum, (3) con- servation of energy. The laws of mechanics are universal in their ap
出版日期Book 1999
關(guān)鍵詞Computer; Maxwell‘s equations; Simulation; behaviour of materials; computer simulation; detonation wawes;
版次1
doihttps://doi.org/10.1007/978-3-662-03885-7
isbn_softcover978-3-642-08315-0
isbn_ebook978-3-662-03885-7Series ISSN 1434-8322 Series E-ISSN 2198-2589
issn_series 1434-8322
copyrightSpringer-Verlag Berlin Heidelberg 1999
The information of publication is updating

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Modeling the Behavior of Materials,matical form may be used. The objective of the material models is to provide a theoretical description applicable to a wide class of practical problems, but using simple idealizations of the outstanding features of the real phenomena.
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Book 1999- sions. Included in the two-dimensional program are Maxwell‘s equations and thermal and radiation diffusion. The programs were developed by the author during the years 1952-1985 at the Lawrence Livermore National Laboratory. The largest main-frame computers available in the early 1950s were re- qui
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Numerical Techniques,ints are given by .. = 1/2(.. + ..) and .. = 1/2(.. + ..). A dot over a parameter represents a time derivative. Thus, .. represents the velocity of node point . at time .. The complete set of equations for one-dimensional calculations in gas dynamics as well as elastic—plastic flow are given in Appendix B.
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Sliding Interfaces in Two Dimensions,ogic as a free surface point. Void closed points are defined as points that are in contact with the interface between the two grids. The acceleration of void closed points is broken into components perpendicular and parallel to the interface. The perpendicular component of acceleration includes the
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Magnetohydrodynamics of HEMP,. The mathematical problem is similar to that for approximating the double operator, ? ? ? ., where . is a scalar function. For the problem at hand, . is the magnetic field, . and . is the temperature, .. It is seen from the vector identity . that . since .% MathType!Translator!2!1!AMS LaTeX.tdl!AMS
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Foundations of Language Supplementary Series. The mathematical problem is similar to that for approximating the double operator, ? ? ? ., where . is a scalar function. For the problem at hand, . is the magnetic field, . and . is the temperature, .. It is seen from the vector identity . that . since .% MathType!Translator!2!1!AMS LaTeX.tdl!AMS
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