In this paper, we introduce an inertial Halpern-type iterative algorithm for approximating a
zero of the sum of two monotone operators in the setting of real Banach spaces that are 2 …

In this paper, relaxed and relaxed inertial modified Tseng algorithms for approximating zeros
of sum of two monotone operators whose zeros are fixed points or J-fixed points of some …

In this work, an inertial Halpern-type algorithm involving monotone operators is proposed in
the setting of real Banach spaces that are 2-uniformly convex and uniformly smooth. Strong …

Many problems in science and engineering can be formulated as nonlinear least-squares
(NLS) problems. Thus, the need for efficient algorithms to solve these problems can not be …

The Inertial Tseng Algorithm (ITA) and the Fast Iterative Shrinkage-Thresholding Algorithm
(FISTA) are well-established methods that provide effective ways to approximate zeros of the …

An acceleration strategy via relaxation technique is incorporated in a viscosity-type method
to approximate solutions of monotone inclusion problems that are fixed points of a …

This work is devoted to presenting a new four-step iterative scheme for approximating fixed
points under almost contraction map**s and Reich–Suzuki-type nonexpansive map**s …

In this paper, a Halpern–Tseng-type algorithm for approximating zeros of the sum of two
monotone operators whose zeros are J-fixed points of relatively J-nonexpansive map**s …

In this paper, we construct a new parallel method to solve common variational inclusion and
common fixed point problems in a real Hilbert space. We obtain a weak convergence …

In this paper, we investigate the problem of finding a zero of sum of two accretive operators
in the setting of uniformly convex and q-uniformly smooth real Banach spaces (q> 1). We …