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Congruence lattice problem (view )

searching for Lattice problem 8 found (21 total)

alternate case: lattice problem

Dynamical mean-field theory
(2,710 words)
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consists in mapping a many-body lattice problem to a many-body local problem, called an impurity model. While the lattice problem is in general intractable

Steve Jackson (mathematician)
(335 words)
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Borel equivalence relations. With Dan Mauldin he solved the Steinhaus lattice problem . Jackson earned his PhD in 1983 at UCLA under the direction of Donald

Lattice density functional theory
(815 words)
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one-dimensional (1D) lattice problem . In 1944 Onsager was able to get an exact solution to a two-dimensional (2D) lattice problem at the critical density

Distributive homomorphism
(251 words)
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congruence lattices, Proc. Amer. Math. Soc. 127, no. 2 (1999), 363–370. F. Wehrung, A solution to Dilworth's congruence lattice problem , preprint 2006.

Lars Onsager
(2,206 words)
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density functional theory (1944) solution to a two-dimensional (2D) lattice problem Longuet-Higgins, H. C.; Fisher, M. E. (1978). "Lars Onsager. 27 November

Ernst Ising
(1,183 words)
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density functional theory (1925) solution to the one-dimensional (1D) lattice problem Stutz, Conley; Williams, Beverly (March 1999). "Obituary: Ernst Ising"

Factorization of polynomials
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Zassenhaus, except that the combinatorial problem is translated to a lattice problem that is then solved by LLL. In this approach, LLL is not used to compute

Typical medium dynamical cluster approximation
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theories used today to model many-body systems. The Ising model maps the lattice problem onto an effective single-site problem, with a magnetization such as