24 Papers
36 Citations
Li Wei is an academic researcher from Hebei University of Economics and Business. The author has contributed to research in topics: Banach space & Variational inequality. The author has an hindex of 5, co-authored 24 publications.
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Papers
Existence of solutions to nonlinear Neumann boundary value problems with generalized p-Laplacian operator
Li Wei,Ravi P. Agarwal +1 more
TL;DR: P perturbation results on the sums of ranges of nonlinear accretive mappings of Calvert and Gupta are presented and the method used extend and complement some of the previous work.
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Study on the generalized (p, q)-Laplacian elliptic systems, parabolic systems and integro-differential systems
TL;DR: In this article, the existence and uniqueness of the solution of nonlinear elliptic systems, parabolic systems and integro-differential systems involving the generalized $(p,q)$ -Laplacian operator were proved.
Study on integro-differential equation with generalized p-Laplacian operator
TL;DR: In this paper, the existence and uniqueness of the solution for a kind of integro-differential equations involving the generalized p-Laplacian operator with mixed boundary conditions are investigated.
Splitting-midpoint method for zeros of the sum of accretive operator and μ-inversely strongly accretive operator in a q-uniformly smooth Banach space and its applications
TL;DR: In this article, the authors combine the implicit midpoint method and the splitting method to solve the problems of finding zeros of the sum of m-accretive operators and μ-inversely strongly accretive operator in a real q-uniformly smooth and uniformly convex Banach space.
New construction and proof techniques of projection algorithm for countable maximal monotone mappings and weakly relatively non-expansive mappings in a Banach space.
Li Wei,Ravi P. Agarwal +1 more
TL;DR: In a real uniformly convex and uniformly smooth Banach space, some newMonotone projection iterative algorithms for countable maximal monotone mappings and countable weakly relatively non-expansive mappings are presented and strong convergence theorems are obtained.
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