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We also discuss the convergence of the iterative method under suitable conditions.
We also consider the convergence analysis of the proposed method under suitable conditions.
In [25], by using upper and lower solutions method, under suitable monotone conditions, the authors investigated the existence of positive solutions to the following nonlocal problem D 0 + β φ p D 0 + α u ( t ) + f ( t, u ( t ) ), 0 < t < 1, u ( 0 ) = 0, u ( 1 ) = au , D 0 + α u ( 0 ) = 0, D 0 + α u ( 1 ) = b D 0 + α u , (1.4).
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The model above has a number of parameters to estimate, and is often fitted using maximum likelihood methods under suitable identifying restrictions.
Using the generalized f-projection operator technique, they introduced two-step iterative methods for solving the system of mixed variational inequalities and proved the convergence of the proposed iterative methods under suitable conditions in Banach spaces.
By using hybrid methods and Halpern-type methods and under suitable conditions, some strong and weak convergence theorems for such kinds of problems are obtained.
We also consider the convergence of the projection method under some suitable conditions.
We prove the strong convergence of the proposed iterative method under some suitable conditions.
We establish the strong convergence of the proposed method under some suitable conditions.
We establish the global convergence of the method under some suitable conditions.
The Green function is constructed through so-called symmetric orthogonalization method under a suitable solvability condition.
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