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GrowBag graphs for keyword ? (Num. hits/coverage)
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Results
Found 27 publication records. Showing 27 according to the selection in the facets
Hits ?▲ |
Authors |
Title |
Venue |
Year |
Link |
Author keywords |
58 | Behzad Djafari Rouhani, Akhtar A. Khan, Fabio Raciti |
Penalization and regularization for multivalued pseudo-monotone variational inequalities with Mosco approximation on constraint sets. |
J. Glob. Optim. |
2008 |
DBLP DOI BibTeX RDF |
Pseudo-monotone, Regularization, Variational inequalities |
19 | Pengjie Liu, Hu Shao, Zihang Yuan, Xiaoyu Wu, Tianlei Zheng |
A family of three-term conjugate gradient projection methods with a restart procedure and their relaxed-inertial extensions for the constrained nonlinear pseudo-monotone equations with applications. |
Numer. Algorithms |
2023 |
DBLP DOI BibTeX RDF |
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19 | Pongsakorn Sunthrayuth, Lateef Olakunle Jolaoso, Prasit Cholamjiak |
New Bregman projection methods for solving pseudo-monotone variational inequality problem. |
J. Appl. Math. Comput. |
2022 |
DBLP DOI BibTeX RDF |
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19 | Duong Viet Thong, Xiaoxiao Li, Qiao-Li Dong, Nguyen Thi Cam Van, Hoang Van Thang |
Revisiting the extragradient method for finding the minimum-norm solution of non-Lipschitzian pseudo-monotone variational inequalities. |
Comput. Appl. Math. |
2022 |
DBLP DOI BibTeX RDF |
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19 | Jinbao Jian, Jianghua Yin, Chunming Tang 0002, Dao-Lan Han |
A family of inertial derivative-free projection methods for constrained nonlinear pseudo-monotone equations with applications. |
Comput. Appl. Math. |
2022 |
DBLP DOI BibTeX RDF |
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19 | Jinkui Liu, Z. L. Lu, J. L. Xu, S. Wu, Z. W. Tu |
An efficient projection-based algorithm without Lipschitz continuity for large-scale nonlinear pseudo-monotone equations. |
J. Comput. Appl. Math. |
2022 |
DBLP DOI BibTeX RDF |
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19 | Duong Viet Thong, Qiao-Li Dong, Lu-Lu Liu, Nguyen Anh Triet, Nguyen Phuong Lan |
Two fast converging inertial subgradient extragradient algorithms with variable stepsizes for solving pseudo-monotone VIPs in Hilbert spaces. |
J. Comput. Appl. Math. |
2022 |
DBLP DOI BibTeX RDF |
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19 | Yekini Shehu, Qiao-Li Dong, Lu-Lu Liu |
Fast alternated inertial projection algorithms for pseudo-monotone variational inequalities. |
J. Comput. Appl. Math. |
2022 |
DBLP DOI BibTeX RDF |
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19 | Duong Viet Thong, Phan Tu Vuong |
R-linear convergence analysis of inertial extragradient algorithms for strongly pseudo-monotone variational inequalities. |
J. Comput. Appl. Math. |
2022 |
DBLP DOI BibTeX RDF |
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19 | Kanikar Muangchoo, Habib Ur Rehman, Poom Kumam |
Two strongly convergent methods governed by pseudo-monotone bi-function in a real Hilbert space with applications. |
J. Appl. Math. Comput. |
2021 |
DBLP DOI BibTeX RDF |
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19 | Gang Cai, Qiao-Li Dong, Yu Peng |
Strong Convergence Theorems for Solving Variational Inequality Problems with Pseudo-monotone and Non-Lipschitz Operators. |
J. Optim. Theory Appl. |
2021 |
DBLP DOI BibTeX RDF |
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19 | Phan Tu Vuong |
A Second Order Dynamical System and Its Discretization for Strongly Pseudo-monotone Variational Inequalities. |
SIAM J. Control. Optim. |
2021 |
DBLP DOI BibTeX RDF |
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19 | Habib Ur Rehman, Poom Kumam, Wiyada Kumam, Meshal Shutaywi, Wachirapong Jirakitpuwapat |
The Inertial Sub-Gradient Extra-Gradient Method for a Class of Pseudo-Monotone Equilibrium Problems. |
Symmetry |
2020 |
DBLP DOI BibTeX RDF |
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19 | Radu Ioan Bot, Ernö Robert Csetnek, Phan Tu Vuong |
The forward-backward-forward method from continuous and discrete perspective for pseudo-monotone variational inequalities in Hilbert spaces. |
Eur. J. Oper. Res. |
2020 |
DBLP DOI BibTeX RDF |
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19 | Duong Viet Thong, Nguyen Anh Triet, Xiao-Huan Li, Qiao-Li Dong |
Strong convergence of extragradient methods for solving bilevel pseudo-monotone variational inequality problems. |
Numer. Algorithms |
2020 |
DBLP DOI BibTeX RDF |
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19 | Liya Liu, Xiaolong Qin |
Strong convergence of an extragradient-like algorithm involving pseudo-monotone mappings. |
Numer. Algorithms |
2020 |
DBLP DOI BibTeX RDF |
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19 | Duong Viet Thong, Yekini Shehu, Olaniyi Samuel Iyiola |
Weak and strong convergence theorems for solving pseudo-monotone variational inequalities with non-Lipschitz mappings. |
Numer. Algorithms |
2020 |
DBLP DOI BibTeX RDF |
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19 | Phan Tu Vuong |
A Note On the Weak Convergence of the Extragradient Method for Solving Pseudo-Monotone Variational Inequalities. |
J. Optim. Theory Appl. |
2020 |
DBLP DOI BibTeX RDF |
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19 | Phan Tu Vuong, Jean-Jacques Strodiot |
A Dynamical System for Strongly Pseudo-monotone Equilibrium Problems. |
J. Optim. Theory Appl. |
2020 |
DBLP DOI BibTeX RDF |
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19 | Lateef Olakunle Jolaoso, Adeolu Taiwo, Timilehin Opeyemi Alakoya, Oluwatosin Temitope Mewomo |
A Strong Convergence Theorem for Solving Pseudo-monotone Variational Inequalities Using Projection Methods. |
J. Optim. Theory Appl. |
2020 |
DBLP DOI BibTeX RDF |
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19 | Fatemeh Abdi, Fatemeh Shakeri |
A globally convergent BFGS method for pseudo-monotone variational inequality problems. |
Optim. Methods Softw. |
2019 |
DBLP DOI BibTeX RDF |
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19 | Boualem Alleche, Vicentiu D. Radulescu |
Further on set-valued equilibrium problems in the pseudo-monotone case and applications to Browder variational inclusions. |
Optim. Lett. |
2018 |
DBLP DOI BibTeX RDF |
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19 | Phan Tu Vuong |
On the Weak Convergence of the Extragradient Method for Solving Pseudo-Monotone Variational Inequalities. |
J. Optim. Theory Appl. |
2018 |
DBLP DOI BibTeX RDF |
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19 | Mohammad Eshaghnezhad, Sohrab Effati, Amin Mansoori |
A Neurodynamic Model to Solve Nonlinear Pseudo-Monotone Projection Equation and Its Applications. |
IEEE Trans. Cybern. |
2017 |
DBLP DOI BibTeX RDF |
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19 | Hadi Khatibzadeh, Vahid Mohebbi, Sajad Ranjbar |
Convergence analysis of the proximal point algorithm for pseudo-monotone equilibrium problems. |
Optim. Methods Softw. |
2015 |
DBLP DOI BibTeX RDF |
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19 | Phuong Nguyen Pham |
Evolution parabolic inequalities for pseudo-monotone operators. |
Asymptot. Anal. |
2013 |
DBLP DOI BibTeX RDF |
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19 | Mohammad S. R. Chowdhury, Kok-Keong Tan |
Generalized bi-quasi-variational inequalities for quasi-pseudo-monotone type I operators on non-compact sets. |
Comput. Math. Appl. |
2010 |
DBLP DOI BibTeX RDF |
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