Hamiltonian

28 triples
GPTKB property

Random triples
Subject Object
gptkb:icosahedron_graph true
gptkb:XXZ_chain H = J ∑ (S^x_i S^x_{i+1} + S^y_i S^y_{i+1} + Δ S^z_i S^z_{i+1})
gptkb:complete_graph_K_{2^n} yes
gptkb:Potts_model H = -J Σ δ(s_i, s_j)
gptkb:Sherrington-Kirkpatrick_model random couplings between Ising spins
gptkb:Hénon–Heiles_system H = 1/2 (p_x^2 + p_y^2 + x^2 + y^2) + x^2 y - (1/3) y^3
gptkb:Ising_model sum over spin interactions
gptkb:Sherrington–Kirkpatrick_model random couplings between Ising spins
gptkb:K_3 true
gptkb:Edwards–Anderson_model sum over random couplings between spins
gptkb:2D_Ising_model H = -J Σ⟨i,j⟩ s_i s_j - h Σ_i s_i
gptkb:Petersen_Graph false
gptkb:Toda_lattice sum of kinetic and exponential potential energies
gptkb:complete_graph_K_{n+1} yes
gptkb:XXZ_spin_chain H = J ∑ (S_i^x S_{i+1}^x + S_i^y S_{i+1}^y + Δ S_i^z S_{i+1}^z)
gptkb:Ising_chain H = -J Σ s_i s_{i+1} - h Σ s_i
gptkb:antiferromagnetic_Heisenberg_model H = J Σ S_i · S_j, with J < 0
gptkb:(n+1)-cube_graph true
gptkb:Heawood_graph true
gptkb:Icosahedron_Graph true