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Semiclassical Shor's Algorithm

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abstract

We propose a semiclassical version of Shor's quantum algorithm to factorize integer numbers, based on spin-1/2 SU(2) generalized coherent states. Surprisingly, we find evidences that the algorithm's success probability is not too severely modified by our semiclassical approximation. This suggests that it is worth pursuing practical implementations of the algorithm on semiclassical devices.

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representative citing papers

Mid-circuit measurement as an algorithmic primitive

quant-ph · 2025-05-30 · conditional · novelty 4.0

A single-ancilla Hadamard test post-selects a QAOA state toward low-energy answers, but the implementation sets its parameters from the exact ground energy, making the convergence demonstration self-referential.

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  • Mid-circuit measurement as an algorithmic primitive quant-ph · 2025-05-30 · conditional · none · ref 7 · internal anchor

    A single-ancilla Hadamard test post-selects a QAOA state toward low-energy answers, but the implementation sets its parameters from the exact ground energy, making the convergence demonstration self-referential.