1996
DOI: 10.1002/pssb.2221960219
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Ladder ising spin configurations. I. Heat capacity

Abstract: We consider a ladder Ising spin model (with two coupled Ising spin chains), characterized by two couplings (interchain and intrachain couplings), to study in detail, in an analytical way, its thermal behaviour and particularly the variation of the specific heat versus temperature, the ratio of interaction constants, and the magnetic field. It is interesting that when the competition betwecn interchain and intrachain interactions is strong the specific heat exhibits a double peak and when the compctition is not… Show more

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Cited by 4 publications
(12 citation statements)
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“…Other examples include heavyfermion compounds [11,12], bosonic superfluids in spindimer networks [13], CO 2 N 2 plasma [14], lipid bilayers containing colesterol [15], as wells as mixtures of liquid crystal and nanoparticles [16]. In a theoretical framework, the anomaly was verified for spin models with antiferromagnetic Heisenberg interactions [17][18][19][20][21][22], Ising pyrochlore magnets using Monte Carlo simulations [23,24], Ising models [25][26][27][28] in distinct geometries, and quantum ferrimagnets [29].…”
Section: Introductionmentioning
confidence: 95%
“…Other examples include heavyfermion compounds [11,12], bosonic superfluids in spindimer networks [13], CO 2 N 2 plasma [14], lipid bilayers containing colesterol [15], as wells as mixtures of liquid crystal and nanoparticles [16]. In a theoretical framework, the anomaly was verified for spin models with antiferromagnetic Heisenberg interactions [17][18][19][20][21][22], Ising pyrochlore magnets using Monte Carlo simulations [23,24], Ising models [25][26][27][28] in distinct geometries, and quantum ferrimagnets [29].…”
Section: Introductionmentioning
confidence: 95%
“…We denote by J x the nearest-neighbour interaction along the long axis of the ladder, by J z the nearest-neighbour interaction across the rungs of the ladder (J x and J z are the intraladder couplings) and by J y the inter-ladder interaction between two nearest-neighbour spins (or dipoles) (figure 1). The Hamiltonian of this model for nearest-neighbour interactions is (1) (i, j )S (1) (i + 1, j) + S (2) (i, j )S (2)…”
Section: The Model and Its Hamiltonianmentioning
confidence: 99%
“…where E is the electric field and S (1) (i, j ) or S (2) (i, j ) = ±1 at site (i, j ) of plane ( 1) or (2), respectively. We will also consider periodic boundary conditions in the x and y axis directions.…”
Section: The Model and Its Hamiltonianmentioning
confidence: 99%
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