t-J model

E487030

The t-J model is a theoretical framework in condensed matter physics used to describe strongly correlated electrons on a lattice, particularly in the study of high-temperature superconductivity.

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t-J model canonical 2

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Statements (45)

Predicate Object
instanceOf lattice model ⓘ
model in condensed matter physics ⓘ
theoretical model ⓘ
appliesTo electrons on a lattice ⓘ
assumes low-energy subspace without doubly occupied sites ⓘ
strong on-site Coulomb repulsion ⓘ
captures competition between magnetism and superconductivity ⓘ
effects of hole doping in Mott insulators ⓘ
derivedFrom Hubbard model in the large-U limit ⓘ
describes strongly correlated electrons ⓘ
describesPhase antiferromagnetic order ⓘ
spin liquid states ⓘ
stripe phases ⓘ
superconducting order ⓘ
energyScaleCondition J much smaller than t ⓘ
field condensed matter physics ⓘ
theoretical physics ⓘ
HamiltonianContains Heisenberg exchange term ⓘ
projected hopping term ⓘ
hasParameter J ⓘ
t ⓘ
includesConstraint no double occupancy ⓘ
includesInteraction nearest-neighbor hopping ⓘ
nearest-neighbor spin exchange ⓘ
motivatedBy discovery of high-Tc cuprate superconductors ⓘ
reducesTo Heisenberg model at half-filling ⓘ
relatedConcept Gutzwiller projection ⓘ
projected Hilbert space ⓘ
relatedTo Heisenberg model ⓘ
Hubbard model ⓘ
relevantTo copper-oxide planes in cuprates ⓘ
cuprate superconductors ⓘ
studiedUsing density matrix renormalization group ⓘ
exact diagonalization ⓘ
quantum Monte Carlo methods ⓘ
slave-boson mean-field theory ⓘ
variational wave functions ⓘ
symbol_J_represents antiferromagnetic exchange interaction ⓘ
symbol_t_represents electron hopping amplitude ⓘ
typicalLattice square lattice ⓘ
two-dimensional lattice ⓘ
usedFor study of doped Mott insulators ⓘ
study of high-temperature superconductivity ⓘ
study of strongly correlated electron systems ⓘ
yearIntroducedApprox late 1980s ⓘ

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Full triples — surface form annotated when it differs from this entity's canonical label.