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- W2010406030 abstract "Ising-like models on a square lattice are studied by real space renormalization transformations in which the cells are confined to sublattices. A general class of transformations is discussed which maps all ground states that are invariant under translation over n lattice constants onto themselves. Numerical results on the simplest non-trivial case of n = 2 are given in the lowest approximation involving 16 spins on a square lattice with periodic boundary conditions. The parameter space includes first and second neighbor couplings, four-spin coupling, magnetic field and three-spin coupling. A rich critical structure including seven different fixed points is found. For the calculation of eigenvalues three additional couplings are included: a second neighbor interaction alternating in sign between the two main sublattices, a staggered field, and a staggered three-spin coupling." @default.
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- W2010406030 date "1978-06-01" @default.
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- W2010406030 title "Sublattice renormalization transformations for spin models on a square lattice" @default.
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- W2010406030 doi "https://doi.org/10.1016/0378-4371(78)90030-4" @default.
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