Fast and simple Bregman projection methods for solving variational inequalities and related problems in Banach spaces
In this paper, we study the problem of finding a common solution to variational inequality
and fixed point problems for a countable family of Bregman weak relatively nonexpansive …
and fixed point problems for a countable family of Bregman weak relatively nonexpansive …
Approximation method for monotone inclusion problems in real Banach spaces with applications
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 …
zero of the sum of two monotone operators in the setting of real Banach spaces that are 2 …
Approximation of zeros of sum of monotone mappings with applications to variational inequality and image restoration problems
In this paper, an inertial Halpern-type forward backward iterative algorithm for approximating
solution of a monotone inclusion problem whose solution is also a fixed point of some …
solution of a monotone inclusion problem whose solution is also a fixed point of some …
[PDF][PDF] Strong convergence of an inertial forward-backward splitting method for accretive operators in real Banach space
The main purpose of this paper is to introduce a modified inertial forward-backward splitting
method and prove its strong convergence to a zero of the sum of two accretive operators in …
method and prove its strong convergence to a zero of the sum of two accretive operators in …
A hybrid inertial algorithm for approximating solution of convex feasibility problems with applications
An inertial iterative algorithm for approximating a point in the set of zeros of a maximal
monotone operator which is also a common fixed point of a countable family of relatively …
monotone operator which is also a common fixed point of a countable family of relatively …
Iterative algorithms for solutions of Hammerstein equations in real Banach spaces
CE Chidume, A Adamu, LC Okereke - Fixed Point Theory and …, 2020 - Springer
Let B be a uniformly convex and uniformly smooth real Banach space with dual space B∗
B^*. Let F: B→ B∗ F:B→B^*, K: B∗→ BK:B^*→B be maximal monotone mappings. An …
B^*. Let F: B→ B∗ F:B→B^*, K: B∗→ BK:B^*→B be maximal monotone mappings. An …
An inertial Halpern-type algorithm involving monotone operators on real Banach spaces with application to image recovery problems
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 …
the setting of real Banach spaces that are 2-uniformly convex and uniformly smooth. Strong …
Approximation of solutions of split equality fixed point problems with applications
In this paper, we introduce and study an inertial algorithm for approximating solutions of split
equality fixed point problem (SEFPP), involving quasi-phi-nonexpansive mappings in …
equality fixed point problem (SEFPP), involving quasi-phi-nonexpansive mappings in …
Strong convergence of an inertial algorithm for maximal monotone inclusions with applications
An inertial iterative algorithm is proposed for approximating a solution of a maximal
monotone inclusion in a uniformly convex and uniformly smooth real Banach space. The …
monotone inclusion in a uniformly convex and uniformly smooth real Banach space. The …
A Tseng-type algorithm for approximating zeros of monotone inclusion and J-fixed-point problems with applications
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 mappings …
monotone operators whose zeros are J-fixed points of relatively J-nonexpansive mappings …