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Quantum algorithm
In quantum computing, the variational quantum eigensolver (VQE) is a quantum algorithm for quantum chemistry, quantum simulations and optimization problems
Variational quantum eigensolver
Variational_quantum_eigensolver
Scientific principles enabling the use of the calculus of variations
equations. Palatini variation Hartree–Fock method Density functional theory Gibbons–Hawking–York boundary term Variational quantum eigensolver Goldstine, Herman
Variational_principle
Algorithm to be run on quantum computers
quantum operations to maximize an "objective function." The variational quantum eigensolver (VQE) algorithm applies classical optimization to minimize
Quantum_algorithm
Experimental technology level
algorithms designed for quantum processors in the NISQ era. Common examples are the variational quantum eigensolver (VQE) and quantum approximate optimization
Noisy intermediate-scale quantum computing
Noisy_intermediate-scale_quantum_computing
Computer simulation of chemical systems
classical approaches and quantum techniques like adiabatic state preparation. The variational quantum eigensolver is an algorithm in quantum computing, crucial
Quantum computational chemistry
Quantum_computational_chemistry
proposals included a variational quantum eigensolver to exploit quantum phenomena to simulate atoms and small molecules using variational methods and an approximate
History of variational principles in physics
History_of_variational_principles_in_physics
Classification of quantum processors
run on NISQ devices are usually classical-quantum hybrid algorithms such as the variational quantum eigensolver. The EFTQC era, or the early-FTQC era, is
Fault tolerant quantum computing
Fault_tolerant_quantum_computing
Australian physicist
researches in quantum optics, optical quantum metrology and quantum information science. He co-founded and is CEO of the quantum computing firm PsiQuantum. Formerly
Jeremy_O'Brien
(November 2019). "Super-Resolution for Imagery Enhancement Using Variational Quantum Eigensolver". 2019 IEEE Global Conference on Signal and Information Processing
List of companies involved in quantum computing, communication or sensing
List_of_companies_involved_in_quantum_computing,_communication_or_sensing
Quantum instruction set architecture
@END Examples of the implementations of the quantum Fourier transform and the variational quantum Eigensolver are given in the paper. Smith, Robert S.;
Quil (instruction set architecture)
Quil_(instruction_set_architecture)
List of quantum computing algorithms
of quantum processors List of quantum software Quantum circuit Quantum complexity theory Quantum information science Quantum programming Quantum supremacy
List_of_quantum_algorithms
Mexican-American chemist (born 1976)
Aspuru-Guzik, Alán; O'Brien, Jeremy L. (2014-07-23). "A variational eigenvalue solver on a photonic quantum processor". Nature Communications. 5 (1): 4213. Gómez-Bombarelli
Alán_Aspuru-Guzik
estimates the overlap or similarity between quantum states Variational quantum eigensolver: hybrid quantum-classical algorithm for estimating ground-state
List_of_algorithms
Quantum algorithm for solving systems of linear equations
using the variational quantum eigensolver or quantum phase estimation. Recognizing the importance of the HHL algorithm in the field of quantum machine learning
HHL_algorithm
British chemist
(2021). "Implementation of Measurement Reduction for the Variational Quantum Eigensolver". Physical Review Research. 3 (3) 033195. arXiv:2012.02765
Peter_Coveney
Aspuru-Guzik (born 1976), Mexican computational chemist known for variational quantum eigensolver Francis William Aston (1877–1945), British chemist and physicist
List_of_chemists
Branch of chemistry
Roman V. (2023-02-02). "Universal expressiveness of variational quantum classifiers and quantum kernels for support vector machines". Nature Communications
Computational_chemistry
(13 September 2017). "Hardware-efficient variational quantum eigensolver for small molecules and quantum magnets". Nature. 549 (7671): 242–246. arXiv:1704
2017_in_science
Method for finding largest (or smallest) eigenvalues
ISBN 978-3-0348-6334-6. Knyazev, Andrew V. (1998). "Preconditioned eigensolvers - an oxymoron?". Electronic Transactions on Numerical Analysis. 7: 104–123
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VARIATIONAL QUANTUM-EIGENSOLVER