Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity | Paper Citation Record

Observation 8c6d319b-8d80-4d22-832c-0d7afaad41a9 · outbound

This paper cites Moving Anchor Extragradient Methods For Smooth Structured Minimax Problems.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Moving Anchor Extragradient Methods For Smooth Structured Minimax Problems

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This paper cites Practical large-scale linear programming using primal-dual hybrid gradient.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Practical large-scale linear programming using primal-dual hybrid gradient

Reference 2

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This paper cites Faster first-order primal-dual meth- ods for linear programming using restarts and sharpness.Mathematical Programming, 201(1):133– 184, 2023.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Faster first-order primal-dual meth- ods for linear programming using restarts and sharpness.Mathematical Programming, 201(1):133– 184, 2023

Reference 3

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This paper cites Relocated Fixed-Point Iterations with Applications to Variable Stepsize Resolvent Splitting.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Relocated Fixed-Point Iterations with Applications to Variable Stepsize Resolvent Splitting

Reference 4

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This paper cites Springer, 2017.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Springer, 2017

Reference 5

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This paper cites Accelerated algorithms for constrained nonconvex-nonconcave min-max optimization and comonotone inclusion.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Accelerated algorithms for constrained nonconvex-nonconcave min-max optimization and comonotone inclusion

Reference 6

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This paper cites Projected gradient methods for linearly constrained problems.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Projected gradient methods for linearly constrained problems

Reference 7

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This paper cites HPR-LP: An implementation of an HPR method for solving linear programming.Mathematical Programming Computation, pages 1–28, 2025.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity HPR-LP: An implementation of an HPR method for solving linear programming.Mathematical Programming Computation, pages 1–28, 2025

Reference 8

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This paper cites HPR-QP: A dual Halpern Peaceman-Rachford method for solving large-scale convex composite quadratic programming.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity HPR-QP: A dual Halpern Peaceman-Rachford method for solving large-scale convex composite quadratic programming

Reference 9

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This paper cites Fast projection onto the simplex and theℓ 1 ball.Mathematical Programming, 158(1):575–585, 2016.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Fast projection onto the simplex and theℓ 1 ball.Mathematical Programming, 158(1):575–585, 2016

Reference 10

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Observation 31377b2d-bd9a-47b1-92bf-fe8b1de1921e · outbound

This paper cites Efficient projections onto theℓ 1-ball for learning in high dimensions.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Efficient projections onto theℓ 1-ball for learning in high dimensions

Reference 11

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This paper cites Two-metric projection methods for constrained optimiza- tion.SIAM Journal on Control and Optimization, 22(6):936–964, 1984.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Two-metric projection methods for constrained optimiza- tion.SIAM Journal on Control and Optimization, 22(6):936–964, 1984

Reference 12

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Observation 56ad4c95-c4d4-49f5-bb88-95919a3961c6 · outbound

This paper cites Fixed points of nonexpanding maps.Bulletin of the American Mathematical Society, 73:957–961, 1967.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Fixed points of nonexpanding maps.Bulletin of the American Mathematical Society, 73:957–961, 1967

Reference 13

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Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Unresolved cited work

Reference 14

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Observation 40e35fb9-f47c-45a3-a0d9-ab17784860ae · outbound

This paper cites Accelerated proximal point method for maximally monotone operators.Mathe- matical Programming, 190(1):57–87, 2021.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Accelerated proximal point method for maximally monotone operators.Mathe- matical Programming, 190(1):57–87, 2021

Reference 15

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This paper cites The extragradient method for finding saddle points and other problems.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity The extragradient method for finding saddle points and other problems

Reference 16

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Observation 7071d911-2d21-416f-94b8-9c0d911479b4 · outbound

This paper cites Fast extra gradient methods for smooth structured nonconvex- nonconcave minimax problems.Advances in Neural Information Processing Systems, 34:22588– 22600, 2021.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Fast extra gradient methods for smooth structured nonconvex- nonconcave minimax problems.Advances in Neural Information Processing Systems, 34:22588– 22600, 2021

Reference 17

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Observation 1c9565bb-f7db-4b0d-8539-c68f77dd5511 · outbound

This paper cites On the convergence rate of the Halpern-iteration.Optimization Letters, 15(2):405– 418, 2021.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity On the convergence rate of the Halpern-iteration.Optimization Letters, 15(2):405– 418, 2021

Reference 18

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This paper cites Splitting algorithms for the sum of two nonlinear operators.SIAM Journal on Numerical Analysis, 16(6):964–979, 1979.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Splitting algorithms for the sum of two nonlinear operators.SIAM Journal on Numerical Analysis, 16(6):964–979, 1979

Reference 19

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This paper cites Projected reflected gradient methods for monotone variational inequalities.SIAM Journal on Optimization, 25(1):502–520, 2015.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Projected reflected gradient methods for monotone variational inequalities.SIAM Journal on Optimization, 25(1):502–520, 2015

Reference 20

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This paper cites Golden ratio algorithms for variational inequalities.Mathematical Programming, 184(1):383–410, 2020.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Golden ratio algorithms for variational inequalities.Mathematical Programming, 184(1):383–410, 2020

Reference 21

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Observation 6107e788-409c-4765-b1cf-33d99be4b431 · outbound

This paper cites On the complexity of the hybrid proximal extragra- dient method for the iterates and the ergodic mean.SIAM Journal on Optimization, 20(6):2755– 2787, 2010.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity On the complexity of the hybrid proximal extragra- dient method for the iterates and the ergodic mean.SIAM Journal on Optimization, 20(6):2755– 2787, 2010

Reference 22

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Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Unresolved cited work

Reference 23

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Observation 0bf26508-f7b3-4479-82bf-b0fd0a50f21d · outbound

This paper cites Munkres.Topology.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Munkres.Topology

Reference 24

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Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Unresolved cited work

Reference 25

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This paper cites Prox-method with rate of convergence o (1/t) for variational inequalities with lipschitz continuous monotone operators and smooth convex-concave saddle point problems.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Prox-method with rate of convergence o (1/t) for variational inequalities with lipschitz continuous monotone operators and smooth convex-concave saddle point problems

Reference 26

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This paper cites High-Order Reduced-Gradient Methods for Composite Variational Inequalities.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity High-Order Reduced-Gradient Methods for Composite Variational Inequalities

Reference 27

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Observation cd7ec14b-5a24-448d-8905-f758d3242f8a · outbound

This paper cites Lower complexity bounds of first-order methods for convex- concave bilinear saddle-point problems.Mathematical Programming, 185(1):1–35, 2021.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Lower complexity bounds of first-order methods for convex- concave bilinear saddle-point problems.Mathematical Programming, 185(1):1–35, 2021

Reference 28

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Observation 9e637e5a-1bee-44d6-9d93-1d9fb234518d · outbound

This paper cites A modification of the arrow-hurwitz method of search for saddle points.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity A modification of the arrow-hurwitz method of search for saddle points

Reference 29

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This paper cites A first order method for solving convex bilevel optimization problems.SIAM Journal on Optimization, 27(2):640–660, 2017.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity A first order method for solving convex bilevel optimization problems.SIAM Journal on Optimization, 27(2):640–660, 2017

Reference 30

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Observation 2aa60f95-711f-4a92-a5f8-16afc4a490f9 · outbound

This paper cites A hybrid approximate extragradient–proximal point algorithm using the enlargement of a maximal monotone operator.Set-Valued Analysis, 7(4):323– 345, 1999.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity A hybrid approximate extragradient–proximal point algorithm using the enlargement of a maximal monotone operator.Set-Valued Analysis, 7(4):323– 345, 1999

Reference 31

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Observation 17c11551-4a02-4aef-9a3c-e7004529d07e · outbound

This paper cites Projected extragradient method for finding saddle points of general convex program- ming.Journal of Qufu Normal University, 19(4):10–17, 1993.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Projected extragradient method for finding saddle points of general convex program- ming.Journal of Qufu Normal University, 19(4):10–17, 1993

Reference 32

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This paper cites A projection and contraction method for the nonlinear complementarity problem and its extensions.Mathematica Numerica Sinica, 16(2):183–194, 1994.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity A projection and contraction method for the nonlinear complementarity problem and its extensions.Mathematica Numerica Sinica, 16(2):183–194, 1994

Reference 33

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Observation 0020616e-a9ed-4be1-8d72-bb917f19f6d9 · outbound

This paper cites A new step-size skill for solving a class of nonlinear projection equations.Journal of Computational Mathematics, pages 357–368, 1995.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity A new step-size skill for solving a class of nonlinear projection equations.Journal of Computational Mathematics, pages 357–368, 1995

Reference 34

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Observation 9ee477d5-bcff-46e0-acb0-26cec80200de · outbound

This paper cites A class of iterative methods for solving nonlinear projection equations.Journal of Optimization Theory and Applications, 91:123–140, 1996.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity A class of iterative methods for solving nonlinear projection equations.Journal of Optimization Theory and Applications, 91:123–140, 1996

Reference 35

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Observation a28fe29c-ade2-49e1-b095-906e815cc4e8 · outbound

This paper cites Accelerating preconditioned admm via degenerate proximal point mappings.SIAM Journal on Optimization, 35(2):1165– 1193, 2025.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Accelerating preconditioned admm via degenerate proximal point mappings.SIAM Journal on Optimization, 35(2):1165– 1193, 2025

Reference 36

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Observation 499ff3ad-35fc-419f-a7c6-45a0b570f199 · outbound

This paper cites Sublinear Convergence Rates of Extragradient-Type Methods: A Survey on Classical and Recent Developments.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Sublinear Convergence Rates of Extragradient-Type Methods: A Survey on Classical and Recent Developments

Reference 37

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Observation 6b8e583a-3803-47b7-af6c-284cd10ce3a4 · outbound

This paper cites A modified forward-backward splitting method for maximal monotone mappings.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity A modified forward-backward splitting method for maximal monotone mappings

Reference 38

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Observation 73f3ed75-8676-4b6f-94e9-8b35f1953733 · outbound

This paper cites Approximation of fixed points of nonexpansive mappings.Archiv der mathe- matik, 58:486–491, 1992.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Approximation of fixed points of nonexpansive mappings.Archiv der mathe- matik, 58:486–491, 1992

Reference 39

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Observation 18d3e4df-2089-43dc-9335-a365a34005a3 · outbound

This paper cites Iterative algorithms for nonlinear operators.Journal of the London Mathematical Society, 66(1):240–256, 2002.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Iterative algorithms for nonlinear operators.Journal of the London Mathematical Society, 66(1):240–256, 2002

Reference 40

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Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Unresolved cited work

Reference 41

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This paper cites Accelerated algorithms for smooth convex-concave minimax problems withO(1/k 2) rate on squared gradient norm.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Accelerated algorithms for smooth convex-concave minimax problems withO(1/k 2) rate on squared gradient norm

Reference 42

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Observation 55613b5e-f02d-43a1-824b-5ed3234c83f3 · outbound

This paper cites Accelerated minimax algorithms flock together.SIAM Journal on Optimization, 35(1):180–209, 2025.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Accelerated minimax algorithms flock together.SIAM Journal on Optimization, 35(1):180–209, 2025

Reference 43

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Observation 3375be6b-009b-43cc-b0eb-9099099218c7 · outbound

This paper cites Symplectic Extra-gradient Type Method for Solving General Non-monotone Inclusion Problem.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Symplectic Extra-gradient Type Method for Solving General Non-monotone Inclusion Problem

Reference 44

Resolution: verified exact; local_arxiv, observed 2026-07-09T06:36:02.200569Z

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Observation bc5f1fc7-5d27-4057-b611-433020599d7a · outbound

This paper cites Symplectic discretization approach for developing new proximal point algorithm.Computational Optimization and Applications, pages 1–37, 2025.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity Symplectic discretization approach for developing new proximal point algorithm.Computational Optimization and Applications, pages 1–37, 2025

Reference 45

Resolution: verified fuzzy; raw_fallback, observed 2026-07-09T06:36:02.600897Z

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Observation e3880227-2c1c-4243-b2d7-2af39d4f4786 · outbound

This paper cites An Efficient HPR Algorithm for the Wasserstein Barycenter Problem with $O({Dim(P)}/\varepsilon)$ Computational Complexity.

Convergence Analysis of the Restarted Moving-Anchored Extra-Gradient Method in the Absence of Local Lipschitz Continuity An Efficient HPR Algorithm for the Wasserstein Barycenter Problem with $O({Dim(P)}/\varepsilon)$ Computational Complexity

Reference 46

Resolution: metadata mismatch; local_arxiv, observed 2026-07-09T06:36:02.195921Z

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