Non-Hermitian multi-band twister models are simulated on quantum hardware via a direct measurement protocol that extracts braid information and knot invariants such as Alexander and Jones polynomials, demonstrated on the Hopf chain and Solomon's knot.
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Optimized non-uniform shot allocation guided by an equation-of-motion error cost function reduces measurement overhead by >2x and improves fidelity in noisy imaginary-time VQDS for 1D Ising ground states.
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Digital Simulation of Non-Hermitian Knotted Bands on Quantum Hardware
Non-Hermitian multi-band twister models are simulated on quantum hardware via a direct measurement protocol that extracts braid information and knot invariants such as Alexander and Jones polynomials, demonstrated on the Hopf chain and Solomon's knot.
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Sampling Noise and Optimized Measurement Distribution in Imaginary-Time Quantum Dynamics Simulations
Optimized non-uniform shot allocation guided by an equation-of-motion error cost function reduces measurement overhead by >2x and improves fidelity in noisy imaginary-time VQDS for 1D Ising ground states.