Exact strong zero modes arise generically in integrable anisotropic spin models from quasi-periodicity of R-matrices and tracelessness of K-matrices, unifying known cases and predicting new ones.
Nienhuis, Physical Review Letters49, 1062 (1982)
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Classical random walks on finite 2D lattices of varying connectivity show diffusive spreading insensitive to lattice details, with mass fractal dimension 1.50±0.03 and hull dimension 1.37±0.03 that approach Brownian-motion values with increasing steps.
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Exact strong zero modes are generic in integrable spin systems with large anisotropy
Exact strong zero modes arise generically in integrable anisotropic spin models from quasi-periodicity of R-matrices and tracelessness of K-matrices, unifying known cases and predicting new ones.
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Finite-size scaling properties of classical random walk on various two-dimensional lattices
Classical random walks on finite 2D lattices of varying connectivity show diffusive spreading insensitive to lattice details, with mass fractal dimension 1.50±0.03 and hull dimension 1.37±0.03 that approach Brownian-motion values with increasing steps.