Lattice Constant Systems and Graph Theory
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Publication:5543328
DOI10.1063/1.1705066zbMath0161.20903OpenAlexW2073349254WikidataQ64357918 ScholiaQ64357918MaRDI QIDQ5543328
M. F. Sykes, J. W. Essam, Basil J. Hiley, B. R. Heap
Publication date: 1966
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.1705066
Related Items (17)
Percolation Processes. I. Low-Density Expansion for the Mean Number of Clusters in a Random Mixture ⋮ Low density series expansions for backbone properties of percolation clusters ⋮ Some Basic Definitions in Graph Theory ⋮ Graphical partially ordered sets ⋮ The Markov property method applied to Ising model calculations ⋮ Some results on conversion matrices ⋮ Lattice constants matricial equations for conversion matrices ⋮ The \(k\)-orbit reconstruction and the orbit algebra ⋮ A generalization of the Königsberg bridges problem ⋮ A Markov-property Monte Carlo method: one-dimensional Ising model ⋮ Linked-cluster expansion of the graph-vertex coloration problem ⋮ The limit of chromatic polynomials ⋮ Graph theory and statistical physics ⋮ Numerical representation and identification of graphs ⋮ On Ordering and Identifying Undirected Linear Graphs ⋮ The Enumeration of Homeomorphically Irreducible Star Graphs ⋮ Synergistic development of differential approximants and the finite lattice method in lattice statistics
Cites Work
- Effect of Change of Spin on the Critical Properties of the Ising and Heisenberg Models
- High-Temperature Ising Partition Function and Related Noncrossing Polygons for the Simple Cubic Lattice
- Percolation Processes. I. Low-Density Expansion for the Mean Number of Clusters in a Random Mixture
- Lattice Statistics-A Review and an Exact Isotherm for a Plane Lattice Gas
- New method of deriving high temperature expansions for the Heisenberg model
- Permutations by Interchanges
- Generalized Cumulant Expansion Method
- On the method of Yvon in crystal statistics
- Cluster Expansion for the Heisenberg Ferromagnet
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