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Optimized Quantum Phase Estimation for Simulating Electronic States in Various Energy Regimes
While quantum algorithms for simulation exhibit better asymptotic scaling than their classical counterparts, they currently cannot be implemented on real-world devices. Instead, chemists and computer scientists rely on costly classical simulations of these quantum algorithms. In particular, the quantum phase estimation (QPE) algorithm is among several approaches that have attracted much attention in recent years for its genuine quantum character. However, it is memory-intensive to simulate and intractable for moderate system sizes. Herein, this paper discusses the performance and applicability of QPESIM, a new simulation of the QPE algorithm designed to take advantage of modest computational resources. In particular, we demonstrate the versatility of QPESIM in simulating various electronic states by examining the ground and core-level states of H 2 O. For these states, we also discuss the effect of the active-space size on the quality of the calculated energies. For the high-energy core-level states, we demonstrate that new QPE simulations for active spaces defined by 15 active orbitals significantly reduce the errors in core-level excitation energies compared to earlier QPE simulations using smaller active spaces.
Characterization of control noise effects in optimal quantum unitary dynamics
Not Available
Nearly Optimal Quantum Algorithm for Estimating Multiple Expectation Values
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Threshold-Based Quantum Optimization
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Using Reinforcement Learning to Optimize Quantum Circuits in the Presence of Noise
As we move towards devices which utilize more qubits, it becomes increasing more important to map quantum circuits in a way that uses resources efficiently as well as maximizes the reliability of the results of that circuit. To this end, we will need to rely on heuristic algorithms, specifically reinforcement learning (RL) as a method of building quantum circuits based on observations of the noise characteristics in its environment.
Optimizing Quantum Circuit Layout Using Reinforcement Learning
Presentation slides for Summer Internships in Science and Technology (SIST) End of Term Activities 2020.
Lyapunov control-inspired protocol for quantum optimization.
Abstract not provided.
Optimal Quantum Transfer from Input Flying Qubit to Lossy Memory.
Abstract not provided.
Tradeoffs in hybrid quantum-classical algorithms for designing quantum optimal controls
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Hybrid quantum-classical algorithms for quantum optimal control
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