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This research advances quantum computing by establishing a mapping between non-unitary circuits and Hamiltonian paths to optimize adiabatic computation depth. By leveraging pseudospectral stability in non-Hermitian systems, the study offers a robust pathway for solving optimization problems like maximum independent sets with polynomial evolution time. The proposed optical implementation using coupled waveguides provides a tangible route toward realizing these complex quantum dynamics experimentally.
Peking University Researchers Map Non-Unitary Circuits to Hamiltonian Paths

Peking University researchers map non-unitary circuits to Hamiltonian paths, preserving optimization advantages with shallow depth.
Peking University researchers have mapped non-unitary quantum circuits to local Hamiltonian paths, a method intended to preserve optimization advantages and reduce circuit depth. The team’s work establishes that pseudospectral stability, alongside real, gapped spectra, is key for non-Hermitian quantum adiabatic computation and offers a practical route to achieving it. Using the CK benchmark family of maximum independent set problems, the researchers demonstrated polynomial-evolution-time non-Hermitian adiabatic computation that remains robust against perturbations. They also discuss a…
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