A dynamic-circuit linear solver that measures and classically reconstructs the quantum state after every discrete adiabatic step claims to make circuit depth independent of the number of steps, with numerical fidelities above 80%.
Optimal polynomial based quantum eigenstate filtering with ap- plication to solving quantum linear systems
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Co-designed Quantum Discrete Adiabatic Linear System Solver Via Dynamic Circuits
A dynamic-circuit linear solver that measures and classically reconstructs the quantum state after every discrete adiabatic step claims to make circuit depth independent of the number of steps, with numerical fidelities above 80%.