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Titlebook: Relativity and Scientific Computing; Computer Algebra, Nu Friedrich W. Hehl,Roland A. Puntigam,Hanns Ruder Book 1996 Springer-Verlag Berlin

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Four Lectures on Computer Graphics and Data Visualizationques for representing continuous fields are illustrated..Modern visualization environments include, besides rendering, an execution model, a user interface, and methods for extracting information from databases. Interactive technologies range from simple desktop metaphors to immersive virtual enviro
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National Center for Supercomputing Applications (NCSA, Champaign, IL, USA) and some from other leading institutions of the world; visualization was taught by a visualization expert from Boeing; and in com­ puter algebra we took recourse to practitioners of different computer algebra systems as applied to clas978-3-642-95734-5978-3-642-95732-1
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Rotating Boson Starss. The ratio of conserved angular momentum and particle number turns out to be an integer ., the . of our soliton-type stars. The resulting axisymmetric metric, the energy density, and the Tolman mass are completely regular. Moreover, we analyze the differential rotation of such fully relativistic configurations.
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Overview of Computer Algebra in Relativityn be applied. The first lecture deals with the main general-purpose systems in use today, while the second covers systems and packages more specific to general relativity. In each case, the features and design philosophies are highlighted and the areas of application indicated.
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Color Plates) embedding space was neglected. Taking into account general relativity, the embedding space gets curved by the mass. Accordingly, the light rays that travel towards the observer follow ‘curved’ geodesics and produce the distorted image displayed in Color Plate C.2.
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Four Lectures on Numerical Relativityconservative second-order methods. Stability conditions are derived in each case. Finally, in the last lecture, total-variation-diminishing (TVD) methods are considered. The case of an inhomogeneous characteristic speed is illustrated with the evolution of a spherically symmetric (1D) black hole.
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