Titlebook: Convex Polytopes; Branko Grünbaum,Volker Kaibel,Victor Klee,Günter M Textbook 2003Latest edition Springer Science+Business Media New York

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Statistical Mechanics for a Vortex Gas,polytopes or else, though meaningful for a larger class of sets, reduce in their most interesting aspects to polytopes. Clearly, the number of such topics could be increased almost without bounds, and the selection of those dealt with here reflects only the author’s predilections and interests.

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Extremal Problems Concerning Numbers of Faces, .-vectors of certain classes of polytopes. As will be seen, results in this direction are still rather incomplete—despite the considerable interest and efforts devoted to some aspects of these problems.

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https://doi.org/10.1007/978-0-8176-4550-2 points, if considered as one-pointed sets, shall be denoted by capitals. Greek characters ., etc., shall denote reals, while . shall be used for integers. The coordinate representation of a point . ∈ .. shall be . = (..) = (.., ..,…,..).

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Textbook 2003Latest editionk is very much alive even in those chapters where the book‘s immense influence made them quickly obsolete. Some other chapters promise beautiful unexplored land for future research. The appearance of the new edition is going to be another moment of grace. Kaibel, Klee and Ziegler were able to update

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Notation and Prerequisites, points, if considered as one-pointed sets, shall be denoted by capitals. Greek characters ., etc., shall denote reals, while . shall be used for integers. The coordinate representation of a point . ∈ .. shall be . = (..) = (.., ..,…,..).

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