BETHE ANSATZ SOLUTIONS FOR TEMPERLEY–LIEB QUANTUM SPIN CHAINS (Q4512906): Difference between revisions

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+Relations between the ‘percolation’ and ‘colouring’ problem and other graph-theoretical problems associated with regular planar lattices: some exact results for the ‘percolation’ problem
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+Temperley-Lieb lattice models arising from quantum groups
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+q-deformations of the O(3) symmetric spin-1 Heisenberg chain
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+Boundary conditions for integrable quantum systems
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+Quantum algebra structure of exactly soluble quantum spin chains
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+The supersymmetric \(t\)-\(J\) model with quantum group invariance.
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+Integrable open-boundary conditions for the supersymmetric \(t\)-\(J\) model. The quantum-group-invariant case
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+Exact solution of the \(\text{SU}_{q}(n)\)-invariant quantum spin chains
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+Exact diagonalization of the quantum supersymmetric SU\(_{q}(n|m)\) model
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+Quantum group invariant supersymmetric<b><i>t</i></b>-<b><i>J</i></b>model with periodic boundary conditions
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+On a quantum group invariant spin chain with non-local boundary conditions
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+A Bethe ansatz solution for the closed Temperley - Lieb quantum spin chains
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+Exact solutions of graded Temperley-Lieb Hamiltonians.
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+BETHE ANSATZ SOLUTION OF THE ANISOTROPIC CORRELATED ELECTRON MODEL ASSOCIATED WITH THE TEMPERLEY–LIEB ALGEBRA
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+Exact solutions for<b><i>A</i></b>-<b><i>D</i></b>Temperley - Lieb models
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+On the construction of integrable closed chains with quantum supersymmetry
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+Minimal unitary models and the closed invariant spin chain
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