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In this section, we establish an existence theorem for solution of generalized strongly nonlinear implicit quasi-variational inequality problems and convergence of the iterative sequences generated by (2.18).
(ii) (see [10]) is a solution of generalized equilibrium problem (1.6) if and only if (2.22) .
(see [10]) is a solution of generalized equilibrium problem (1.6) if and only if (2.22).
This article considers the numerical solution of generalized transport models for adsorption that include the presence of finite local relaxation times.
Robust control of dynamic linear systems with parametric uncertainties is based on the solution of generalized Riccati equations i.e. Riccati equations with additional terms depending on the uncertainties.
For finding a common solution of generalized equilibrium problem, fixed point problem and the zero points of the sum of two operators, a regularization algorithm is established in the framework of real Hilbert spaces.
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In addition, an existing result of a solution for generalized variational inequalities is obtained.
The last section of this work establishes the existence of a solution for generalized variational inequalities as a co-equilibrium for an upper hemicontinuous non-self map with convex values defined on a Lipschitzian ANR.
Solution of generalize Burger Fisher equation for (a=0.001, b=0.001 text {and} gamma = 1) by present method at (M=M'=5, k=k'=4 text {and} r=4) is given in Table 1.
We obtain a strong convergence result for approximating a common solution of split generalized equilibrium problem and fixed point problem for a nonexpansive semigroup in real Hilbert spaces.
We introduce and study an iterative method for approximating a common solution of split generalized equilibrium problem and fixed point problem for a nonexpansive semigroup in real Hilbert spaces.
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