名称: | |
描述: | |
公开/私有: | 公开 私有 |
Integer points in polyhedra / |
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ISBN/ISSN:
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9783037190524 |
ISBN/ISSN:
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3037190523 |
中图分类法
:
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O187 |
著者:
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Barvinok, Alexander, |
题名:
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Integer points in polyhedra / |
出版发行:
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Zurich : European Mathematical Society, 2008. |
载体形态:
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viii, 189 p. : ill. ; 24 cm. |
丛编:
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Zurich lectures in advanced mathematics. |
主题词:
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Polyhedral functions. |
主题词:
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Lattice theory. |
主题词:
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Polynomials. |
标签:
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相关主题:
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相关资源:
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分享资源:
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HEA| |01668cam a2200289 a 4500 001| |022012000754 003| |CAL 005| |20091218135757.3 008| |081004s2008 sz a b 001 0 eng c 020| |▼a9783037190524 020| |▼a3037190523 040| |▼aCOO▼cCOO▼dBTCTA▼dYDXCP▼dBWX▼dUtOrBLW 042| |▼apcc 050| 4|▼aQA171.5▼b.B38 2008 093| |▼aO187▼24 099| |▼aCAL 022009186793 100|1 |▼aBarvinok, Alexander,▼d1963- 245|10|▼aInteger points in polyhedra - | |/▼cAlexander Barvinok. 260| |▼aZurich :▼bEuropean Mathemati- | |cal Society,▼c2008. 300| |▼aviii, 189 p. :▼bill. ;▼c24 cm. 440| 0|▼aZurich lectures in advanced - | |mathematics. 504| |▼aIncludes bibliographical ref- | |erences (p. [187]-189) and index. 505|0 |▼aThe algebra of polyhedra -- - | |Linear transformations and pol- | |yhedra -- The structure of pol- | |yhedra -- Polarity -- Tangent - | |cones : decompositions modulo - | |polyhedra with lines -- Open p- | |olyhedra -- The exponential va- | |luation -- Computing volumes -- | |- Lattices, bases, and paralle- | |lepipeds -- The Minkowski conv- | |ex body theorem -- Reduced bas- | |is -- Exponential sums and gen- | |erating functions -- Totally u- | |nimodular polytopes -- Decompo- | |sing a 2-dimensional cone into- | | unimodular cones via continue- | |d fractions -- Decomposing a r- | |ational cone of an arbitrary d- | |imension into unimodular cones- | | -- Efficient counting of inte- | |ger points in rational polytop- | |es -- The polynomial behavior - | |of the number of integer point- | |s in polytopes -- A valuation - | |on rational cones -- A "local"- | | formula for the number of int- | |eger points in a polytope. 650| 0|▼aPolyhedral functions. 650| 0|▼aLattice theory. 650| 0|▼aPolynomials. 998| |▼aFDU