Bending analysis of functionally graded plates with arbitrary shapes and boundary conditions
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Author list: Panyatong M., Chinnaboon B., Chucheepsakul S.
Publisher: Springer
Publication year: 2019
Journal: Journal of Fixed Point Theory and Applications (1661-7738)
Volume number: 71
Issue number: 6
Start page: 627
End page: 641
Number of pages: 15
ISSN: 1661-7738
eISSN: 1661-7746
Languages: English-Great Britain (EN-GB)
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Abstract
This paper is devoted to solving the following accretive variational inequality for finding x∗∈ Fix (T) such that ⟨Ax∗,j(x-x∗)⟩≥0,∀x∈Fix(T),where j(x- x∗) ∈ J(x- x∗) , A is an accretive operator and Fix (T) is the set of fixed points of pseudo-contraction T. For this purpose, we construct an implicit algorithm and prove its convergence hierarchical to the solution of accretive variational inequality. Moreover, numerical experiments are presented to illustrate the effectiveness of our proposed algorithm and these numerical results show that our result is computationally easier and faster than previously known results on variational inequality problems. © 2019, Springer Nature Switzerland AG.
Keywords
pseudo-contraction
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