Bivariate quantum signal processing simulates non-Hermitian Hamiltonians H_eff = H_R + i H_I with query-optimal complexity O((α_R + β_I)T + log(1/ε)/log log(1/ε)) in the separate-oracle model.
Hubbard, Calculation of partition functions, Physical Review Letters3, 77 (1959)
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A compact-cycle model sampling lepton masses from antiperiodic mode amplitudes with Berry phase fixing predicts m_tau = 1776.97 MeV and reproduces Koide's 45-degree relation.
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Simulation of Non-Hermitian Hamiltonians with Bivariate Quantum Signal Processing
Bivariate quantum signal processing simulates non-Hermitian Hamiltonians H_eff = H_R + i H_I with query-optimal complexity O((α_R + β_I)T + log(1/ε)/log log(1/ε)) in the separate-oracle model.
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Charged-Lepton Koide Geometry from a Green-Dressed Compact Family Cycle
A compact-cycle model sampling lepton masses from antiperiodic mode amplitudes with Berry phase fixing predicts m_tau = 1776.97 MeV and reproduces Koide's 45-degree relation.