Quantum Stochastic Gradient Descent in its continuous-time limit based on the Wigner formulation of Open Quantum Systems
Jose A. Morales Escalante

TL;DR
This paper explores a novel quantum stochastic gradient descent method in the continuous-time limit, utilizing the Wigner formulation to connect classical and quantum probabilistic algorithms for open quantum systems.
Contribution
It introduces a quantum analog of stochastic gradient descent based on the Wigner formulation, bridging classical and quantum optimization techniques.
Findings
Proposes a continuous-time quantum SGD framework.
Establishes the Wigner formulation as a link between classical and quantum algorithms.
Lays groundwork for quantum optimization in open quantum systems.
Abstract
The main ideas behind a research plan to use the Wigner formulation as a bridge between classical and quantum probabilistic algorithms are presented, focusing on a particular case: the Quantum analog of Stochastic Gradient Descent in its continuous-time limit based on the Wigner formulation of Open Quantum Systems.
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