Classification of open-boundary integrable Yang-Baxter quantum circuits with arbitrary geometries via staggered inhomogeneities, a conjecture on time-periodic integrability, and introduction of ρ-inhomogeneities enabling minimum depth four.
Quantum circuits with free fermions in dis- guise
3 Pith papers cite this work. Polarity classification is still indexing.
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General conditions on site-dependent interaction ranges in Z(N) quantum chains ensure free-particle eigenspectra, with dynamical critical exponents computed for constant even/odd-site ranges.
A perturbation of two Ising chains (or interpolation between Jordan-Wigner and Fendley FFD models) yields an FFD-solvable spin chain without exponential degeneracies for generic couplings.
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Open-boundary integrable quantum circuits with different geometries
Classification of open-boundary integrable Yang-Baxter quantum circuits with arbitrary geometries via staggered inhomogeneities, a conjecture on time-periodic integrability, and introduction of ρ-inhomogeneities enabling minimum depth four.
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Free fermionic and parafermionic multispin quantum chains with non-homogeneous interacting ranges
General conditions on site-dependent interaction ranges in Z(N) quantum chains ensure free-particle eigenspectra, with dynamical critical exponents computed for constant even/odd-site ranges.
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Free fermions in disguise without exponential degeneracies
A perturbation of two Ising chains (or interpolation between Jordan-Wigner and Fendley FFD models) yields an FFD-solvable spin chain without exponential degeneracies for generic couplings.