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- Bethe_lattice abstract "A Bethe lattice or Cayley tree (a particular kind of Cayley graph), introduced by Hans Bethe in 1935, is an infinite connected cycle-free graph where each node is connected to z neighbours, where z is called the coordination number. It is a rooted tree, with all other nodes arranged in shells around the root node, also called the origin of the lattice. The number of nodes in the kth shell is given byIn some situations the definition is modified to specify that the root node has z − 1 neighbors.Due to its distinctive topological structure, the statistical mechanics of lattice models on this graph are often exactly solvable. The solutions are related to the often used Bethe approximation for these systems.".
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- Bethe_lattice wikiPageID "1410431".
- Bethe_lattice wikiPageRevisionID "602930632".
- Bethe_lattice hasPhotoCollection Bethe_lattice.
- Bethe_lattice subject Category:Lattice_models.
- Bethe_lattice subject Category:Trees_(graph_theory).
- Bethe_lattice type Assistant109815790.
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- Bethe_lattice type LatticeModels.
- Bethe_lattice type LivingThing100004258.
- Bethe_lattice type Model110324560.
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- Bethe_lattice type YagoLegalActor.
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- Bethe_lattice comment "A Bethe lattice or Cayley tree (a particular kind of Cayley graph), introduced by Hans Bethe in 1935, is an infinite connected cycle-free graph where each node is connected to z neighbours, where z is called the coordination number. It is a rooted tree, with all other nodes arranged in shells around the root node, also called the origin of the lattice.".
- Bethe_lattice label "Bethe lattice".
- Bethe_lattice label "Bethe-Gitter".
- Bethe_lattice sameAs Bethe-Gitter.
- Bethe_lattice sameAs m.04_8pf.
- Bethe_lattice sameAs Q794168.
- Bethe_lattice sameAs Q794168.
- Bethe_lattice sameAs Bethe_lattice.
- Bethe_lattice wasDerivedFrom Bethe_lattice?oldid=602930632.
- Bethe_lattice depiction Bethe_lattice.PNG.
- Bethe_lattice isPrimaryTopicOf Bethe_lattice.