Titlebook: Combinatorics and Complexity of Partition Functions; Alexander Barvinok Book 2016 Springer International Publishing AG 2016 algorithms.com

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書目名稱Combinatorics and Complexity of Partition Functions讀者反饋




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發(fā)酵

Smart Systems Integration and Simulationcs as they compute certain integrals and to computer science as they occupy a special place in the computational complexity hierarchy. This is our first example of a partition function and we demonstrate in detail how various approaches work. Connections with .-stable polynomials lead, in particular

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口訣法

Smart E-Health Home Supervision Systemsolynomials, the van der Waerden and Bregman–Minc bounds) are used. Geometrically, with each integer point of a polyhedron in ., we associate a monomial in . real variables and the partition function is just the sum of monomials over the integer points in the polyhedron.

FIR

https://doi.org/10.1007/978-3-319-51829-9algorithms; complexity; partition function; permanent; mathing polynomial; independence polynomial; graph

FIR

978-3-319-84751-1Springer International Publishing AG 2016

AGATE

Combinatorics and Complexity of Partition Functions978-3-319-51829-9Series ISSN 0937-5511 Series E-ISSN 2197-6783

蒙太奇

Smart E-Health Home Supervision Systemsolynomials, the van der Waerden and Bregman–Minc bounds) are used. Geometrically, with each integer point of a polyhedron in ., we associate a monomial in . real variables and the partition function is just the sum of monomials over the integer points in the polyhedron.

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Partition Functions of Integer Flows,olynomials, the van der Waerden and Bregman–Minc bounds) are used. Geometrically, with each integer point of a polyhedron in ., we associate a monomial in . real variables and the partition function is just the sum of monomials over the integer points in the polyhedron.