The phrase "a process for finding" is correct and usable in written English.
You can use it when describing a systematic method or approach to discover or identify something.
Example: "We developed a process for finding the most efficient solutions to our problems."
Alternatives: "a method for discovering" or "a technique for locating".
Data mining can be defined as a process for finding trends and patterns in large data.
"So I put in place a committee sometime over the course of the past year to really commence a process for finding a new leader".
The Labour leader, Jeremy Corbyn, has also tabled his party's own amendment, calling for the government to put in place a process for finding a parliamentary majority for possible Brexit options – including Corbyn's own policy, which proposes the UK remain in a post-Brexit customs union with the EU, and a "public vote".
A numerical example is presented to illustrate a detailed process for finding the fuzzy association rules from a specified database, demonstrating the effectiveness of the proposed algorithm.
Third, using the SINR calculation, we designed the EAF-MR optimization method that hastens an optimization process for finding an operable configuration in a large-scale RF-FPGA system.
Furthermore, Nadezhkina and Takahashi [9] introduced an iterative process for finding an element of Fix ( S ) ∩ VI ( C, A ) and obtained a strong convergence theorem.
Yao et al. [17] introduced an iteration process for finding a common element of the set of solutions of the and the set of common fixed points of infinitely many nonexpansive mappings in Hilbert spaces.
Very recently, Yao et al. [13] introduced and studied an iteration process for finding a common element of the set of solutions of the EP and the set of common fixed points of infinitely many nonexpansive mappings in.
Inspired and motivated by the works mentioned above, in this paper, we introduce an iterative process for finding a common element of the set of common fixed points of infinitely many nonexpansive mappings, the set of solutions of GEP(1.1), and the solution set of the variational inequality problem for an -inverse-strongly monotone mapping in real Hilbert spaces.
How can we construct an iteration process for finding a common element of the set of common fixed points of a finite family of k-strictly pseudononspreading single-valued mappings, the set of common fixed points of a finite family of quasi-nonexpansive multi-valued mappings, and the set of common solutions of a finite family of variational inequality problems?
Utilizing this theorem, we also design an iterative process for finding a common fixed point of two mappings, one of which is an asymptotically strict pseudocontractive mapping in the intermediate sense and the other taken from the more general class of Lipschitz pseudocontractive mappings.
