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Pure quantum gradient descent algorithm and full quantum variational eigensolver
by
Hou, Shi-Yao
, Guo, Cong
, Feng, Guanru
, Guang, Zhou
, Chen, Ronghang
in
Algorithms
/ Astronomy
/ Astrophysics and Cosmology
/ Atomic
/ Complexity
/ Condensed Matter Physics
/ gradient descent
/ Molecular
/ Optical and Plasma Physics
/ Optimization
/ Optimization algorithms
/ Particle and Nuclear Physics
/ Physics
/ Physics and Astronomy
/ quantum algorithm
/ Quantum computers
/ Quantum computing
/ Quantum entanglement
/ Quantum mechanics
/ Research Article
/ variational quantum algorithm
2024
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Pure quantum gradient descent algorithm and full quantum variational eigensolver
by
Hou, Shi-Yao
, Guo, Cong
, Feng, Guanru
, Guang, Zhou
, Chen, Ronghang
in
Algorithms
/ Astronomy
/ Astrophysics and Cosmology
/ Atomic
/ Complexity
/ Condensed Matter Physics
/ gradient descent
/ Molecular
/ Optical and Plasma Physics
/ Optimization
/ Optimization algorithms
/ Particle and Nuclear Physics
/ Physics
/ Physics and Astronomy
/ quantum algorithm
/ Quantum computers
/ Quantum computing
/ Quantum entanglement
/ Quantum mechanics
/ Research Article
/ variational quantum algorithm
2024
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Do you wish to request the book?
Pure quantum gradient descent algorithm and full quantum variational eigensolver
by
Hou, Shi-Yao
, Guo, Cong
, Feng, Guanru
, Guang, Zhou
, Chen, Ronghang
in
Algorithms
/ Astronomy
/ Astrophysics and Cosmology
/ Atomic
/ Complexity
/ Condensed Matter Physics
/ gradient descent
/ Molecular
/ Optical and Plasma Physics
/ Optimization
/ Optimization algorithms
/ Particle and Nuclear Physics
/ Physics
/ Physics and Astronomy
/ quantum algorithm
/ Quantum computers
/ Quantum computing
/ Quantum entanglement
/ Quantum mechanics
/ Research Article
/ variational quantum algorithm
2024
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Pure quantum gradient descent algorithm and full quantum variational eigensolver
Journal Article
Pure quantum gradient descent algorithm and full quantum variational eigensolver
2024
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Overview
Optimization problems are prevalent in various fields, and the gradient-based gradient descent algorithm is a widely adopted optimization method. However, in classical computing, computing the numerical gradient for a function with d variables necessitates at least d + 1 function evaluations, resulting in a computational complexity of O ( d ) . As the number of variables increases, the classical gradient estimation methods require substantial resources, ultimately surpassing the capabilities of classical computers. Fortunately, leveraging the principles of superposition and entanglement in quantum mechanics, quantum computers can achieve genuine parallel computing, leading to exponential acceleration over classical algorithms in some cases. In this paper, we propose a novel quantum-based gradient calculation method that requires only a single oracle calculation to obtain the numerical gradient result for a multivariate function. The complexity of this algorithm is just O ( 1 ) . Building upon this approach, we successfully implemented the quantum gradient descent algorithm and applied it to the variational quantum eigensolver (VQE), creating a pure quantum variational optimization algorithm. Compared with classical gradient-based optimization algorithm, this quantum optimization algorithm has remarkable complexity advantages, providing an efficient solution to optimization problems.The proposed quantum-based method shows promise in enhancing the performance of optimization algorithms, highlighting the potential of quantum computing in this field.
Publisher
Higher Education Press,Springer Nature B.V
Subject
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