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We propose an iterative method for finding a solution of our problem.
Furthermore, Korpelevich [14] introduced the so-called extragradient method for finding a solution of a saddle point problem.
"Only where there's a method of solution [a "logical method for finding a solution"] is there a [mathematical] problem," he tells us (PR §§149, 152; PG 393).
In this paper, we provide a regularization method for finding a solution of Noor's variational inequality problem induced by a hemicontinuous monotone operator.
In this section, we use the hybrid projection method for finding a solution of a generalized equilibrium problem in the dual space of Banach spaces.
We introduce a new implicit iteration method for finding a solution for a variational inequality involving Lipschitz continuous and strongly monotone mapping over the set of common fixed points for a finite family of nonexpansive mappings on Hilbert spaces.
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The existence and uniqueness of positive definite solutions and numerical methods for finding a solution of (4.1) have recently been studied by many authors (see [25 30]).
Question: If g : E → E is continuous but not contraction, what iteration methods can be used for finding a solution of (1.2) (that is a fixed point of g) and how about the rate of convergence of those methods.
A number of semismooth Newton methods have been proposed in [11] for finding a solution of SOCEiCP.
In this section, we introduce a new iterative hybrid projection method and prove a strong convergence theorem for finding a solution of the sum of an α-inverse-strongly monotone (single-value) operator and a maximal monotone (multi-valued) operator.
Then (x_{n}rightarrow p=P_{(B ^{-1}(0)}(x_{0})). In this section, we introduce a new iterative shrinking projection method and prove a strong convergence theorem for finding a solution of the sum of an α-inverse-strongly monotone (single-value) operator and a maximal monotone (multi-valued) operator.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.
Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com