A conjugate gradient algorithm for large-scale nonlinear equations and image restoration problems
G Yuan, T Li, W Hu - Applied numerical mathematics, 2020 - Elsevier
Nonlinear systems present a quite complicate problem. As the number of dimensions
increases, it becomes more difficult to find the solution of the problem. In this paper, a …
increases, it becomes more difficult to find the solution of the problem. In this paper, a …
The PRP conjugate gradient algorithm with a modified WWP line search and its application in the image restoration problems
G Yuan, J Lu, Z Wang - Applied Numerical Mathematics, 2020 - Elsevier
It is well known that the conjugate gradient algorithm is one of the most classic and useful
methods for solving large-scale optimization problems, where the Polak-Ribière-Polyak …
methods for solving large-scale optimization problems, where the Polak-Ribière-Polyak …
Deep forest regression for short-term load forecasting of power systems
L Yin, Z Sun, F Gao, H Liu - IEEE Access, 2020 - ieeexplore.ieee.org
Deep neural networks of deep learning algorithms can be applied into regressions and
classifications. While the regression performances and classification performances of the …
classifications. While the regression performances and classification performances of the …
[HTML][HTML] A Liu-Storey-type conjugate gradient method for unconstrained minimization problem with application in motion control
Conjugate gradient methods have played a vital role in finding the minimizers of large-scale
unconstrained optimization problems due to the simplicity of their iteration, convergence …
unconstrained optimization problems due to the simplicity of their iteration, convergence …
Interactions of Co, Cu, and non-metal phthalocyanines with external structures of SARS-CoV-2 using docking and molecular dynamics
WLM Alencar, T da Silva Arouche, AFG Neto… - Scientific Reports, 2022 - nature.com
The new coronavirus, SARS-CoV-2, caused the COVID-19 pandemic, characterized by its
high rate of contamination, propagation capacity, and lethality rate. In this work, we …
high rate of contamination, propagation capacity, and lethality rate. In this work, we …
A conjugate gradient algorithm and its applications in image restoration
J Cao, J Wu - Applied Numerical Mathematics, 2020 - Elsevier
In this paper, a nonlinear conjugate gradient algorithm is presented. This given algorithm
possesses the following properties:(i) the sufficient descent property is satisfied;(ii) the trust …
possesses the following properties:(i) the sufficient descent property is satisfied;(ii) the trust …
A Decision‐Making Method for Ship Collision Avoidance Based on Improved Cultural Particle Swarm
Y Zheng, X Zhang, Z Shang, S Guo… - Journal of Advanced …, 2021 - Wiley Online Library
In the process of ship collision avoidance decision making, steering collision avoidance is
the most frequently adopted collision avoidance method. In order to obtain an effective and …
the most frequently adopted collision avoidance method. In order to obtain an effective and …
Adaptive scaling damped BFGS method without gradient Lipschitz continuity
G Yuan, M Zhang, Y Zhou - Applied Mathematics Letters, 2022 - Elsevier
Abstract The Broyden–Fletcher–Goldfarb–Shanno (BFGS) method plays an important role
among the quasi-Newton algorithms for nonconvex and unconstrained optimization …
among the quasi-Newton algorithms for nonconvex and unconstrained optimization …
A q-Polak–Ribière–Polyak conjugate gradient algorithm for unconstrained optimization problems
A Polak–Ribière–Polyak (PRP) algorithm is one of the oldest and popular conjugate
gradient algorithms for solving nonlinear unconstrained optimization problems. In this paper …
gradient algorithms for solving nonlinear unconstrained optimization problems. In this paper …
Some modified Hestenes-Stiefel conjugate gradient algorithms with application in image restoration
W Hu, J Wu, G Yuan - Applied Numerical Mathematics, 2020 - Elsevier
It is efficient to use the Hestenes–Stiefe (HS) conjugate gradient algorithm in solving large-
scale complex smooth optimization problems because of its simplicity and low calculation …
scale complex smooth optimization problems because of its simplicity and low calculation …