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Quantum Algorithms and Applications for Open Quantum Systems
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Accurate models for open quantum systems -- quantum states that have non-trivial interactions with their environment -- may aid in the advancement of a diverse array of fields, including quantum computation, informatics, and the prediction of static and dynamic molecular properties. In recent years, quantum algorithms have been leveraged for the computation of open quantum systems as the predicted quantum advantage of quantum devices over classical ones may allow previously inaccessible applications. Accomplishing this goal will require input and expertise from different research perspectives, as well as the training of a diverse quantum workforce, making a compilation of current quantum methods for treating open quantum systems both useful and timely. In this Review, we first provide a succinct summary of the fundamental theory of open quantum systems and then delve into a discussion on recent quantum algorithms. We conclude with a discussion of pertinent applications, demonstrating the applicability of this field to realistic chemical, biological, and material systems.
Forward citations
Cited by 3 Pith papers
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Creation of Wave Packets for Quantum Chromodynamics on Quantum Computers
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Tensor network methods for non-perturbative dynamics of open quantum systems
A review that organizes six numerically exact tensor-network methods for open quantum systems into a shared formalism, compares their convergence behavior, and lists software implementations.
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Krein space quantization and New Quantum Algorithms
A proposed Krein-space block-matrix regularization for singular linear systems reduces to a parameter-dependent normal-equation solve and is not demonstrated as a quantum algorithm.
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