During the analysis, we used 1-min geomagnetic field data from Intermagnet (www.intermagnet.org) and 1-min neutron monitor data obtained within the framework of the Real-time Neutron Monitor Database (NMDB) (www.nmdb.eu/) project.
The feasibility of the proposed framework in the real world can be verified by the empirical study.
We apply our main results to study the split common null point problem, the split variational inequality problem, and the split equilibrium problem in the framework of a real Hilbert space.
Motivated by the results of Tian and Di [12], in this paper we aim to continue the study of fixed point problems and prove new theorems for the solution of variational inequality problems in the framework of a real Banach space, which is much more general than that of Hilbert.
The following new strong convergence theorem is established in the framework of a real Hilbert space H. Theorem 2.1 Let K be a nonempty closed convex subset of a real Hilbert space H and I = {1, 2,..., k} be a finite index set.
Due to the weak convergence, recently, S. Takahashi and W. Takahashi [24] introduced another modification iterative method of (1.8) for finding a common element of the fixed points set of a nonexpansive mapping and the solutions set of a generalized equilibrium problem in the framework of a real Hilbert space.
It is our purpose in this paper that we suggest and analyze an iterative scheme for finding a common element of the set of fixed points of a -strictly pseudocontractive mapping, the set of solutions of a variational inequality and the set of solutions of a mixed equilibrium problem in the framework of a real Hilbert space.
First results of this architecture are presented within the framework of a real forensic examination.
Mimicking the framework of a real stock market, those actions become shares and then those shares can turn into real-world rewards from participating business or brands.
In 1997, Shimizu and Takahashi [18] originally studied the convergence of an iteration process for a family of nonexpansive mappings in the framework of a real Hilbert space.
