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The following pages link to Regularized and inertial algorithms for common fixed points of nonlinear operators (Q929567):

Displaying 16 items.

Mann-type algorithms for variational inequality problems and fixed point problems (Q5151503) (← links)
Proximal type algorithms involving linesearch and inertial technique for split variational inclusion problem in hilbert spaces with applications (Q5238201) (← links)
Inertial methods for fixed point problems and zero point problems of the sum of two monotone mappings (Q5382945) (← links)
Iterative algorithms for finding minimum‐norm fixed point of nonexpansive mappings and applications (Q5420198) (← links)
ON THE STRONG CONVERGENCE OF A PROJECTION-BASED ALGORITHM IN HILBERT SPACES (Q5858021) (← links)
Weak convergence for variational inequalities with inertial-type method (Q5862274) (← links)
(Q5886079) (← links)
New inertial modification of regularized algorithms for solving split variational inclusion problem (Q6056176) (← links)
Inertial extrapolation method with regularization for solving a new class of bilevel problem in real Hilbert spaces (Q6079790) (← links)
A self adaptive method for solving a class of bilevel variational inequalities with split variational inequality and composed fixed point problem constraints in Hilbert spaces (Q6135319) (← links)
A new projection-type method with nondecreasing adaptive step-sizes for pseudo-monotone variational inequalities (Q6147914) (← links)
Strong convergence of an inertial Halpern type algorithm in Banach spaces (Q6159140) (← links)
Solving quasimonotone and non-monotone variational inequalities (Q6182691) (← links)
Relaxed single projection methods for solving bilevel variational inequality problems in Hilbert spaces (Q6195272) (← links)
Convergence analysis of a new relaxed algorithm with inertial for solving split feasibility problems (Q6576143) (← links)
A strong convergence Halpern-type inertial algorithm for solving system of split variational inequalities and fixed point problems (Q6599020) (← links)