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- Zhigang G. Wang, Lu Xu, +9 authors Wei-ping Min
- Scientific reports
- 2016

Macrophage polarization is a highly plastic physiological process that responds to a variety of environmental factors by changing macrophage phenotype and function. Tumor-associated macrophages (TAMs) are generally recognized as promoting tumor progression. As universal regulators, microRNAs (miRNAs) are functionally involved in numerous critical cellular… (More)

- Yuansheng Guo, Yanrong Yu, Rudong Chen
- 2011 International Conference on Future Computer…
- 2011

The multiple-set split feasibility problem(MSSFP) was introduced by Censor([9]) is stated as finding a point $x \in \cap_N^{i=1}$. such that $Ax \in \cap_M^{j=1}Q_j$. where N and M are positive integers, ${C_1,… ,C_N }$ and ${Q_1,… ,Q_M }$ are closed convex subset of Hilbert H1 and H2 , respectively, and A is a linear bounded operator from H1 to… (More)

- Yanrong Yu, Yun Wang, Meifu Feng
- Human immunology
- 2008

Nonclassical major histocompatibility complex (MHC) class I molecule human leukocyte antigen (HLA)-G is normally expressed on the placental cells, especially fetal endothelial cells and invasive cytotrophoblast cells at the maternal-fetal interface. This antigen meditates immune tolerance in pregnancy through interaction with immune cells including natural… (More)

- Yijie Ren, Junlei Li, Yanrong Yu, Dong Chen
- 2014

and Applied Analysis 3 (1) either f or g is continuous; (2) there exists F satisfying the condition φ, for all x, y ∈ X, such that d (f (x) , g (y)) ≤ F (d (x, y) , d (x, f (x)) , d (y, g (y))) , (4) then f, g have unique common fixed points. Proof. Let g be continuous, x 0 arbitrary in X, x n , y n the sequence ofX, and x n = (fg) n (x 0 ) = fg (x n − 1) ,… (More)

- He Hu, Chongkun Zhang, +5 authors Shiping Yang
- Chemistry
- 2014

The development of magnetic nanoparticles (MNPs) with functional groups has been intensively pursued in recent years. Herein, a simple, versatile, and cost-effective strategy to synthesize water-soluble and amino-functionalized MNPs, based on the thermal decomposition of phthalimide-protected metal-organic precursors followed by deprotection, was developed.… (More)

and Applied Analysis 3 half-spaces, so that the algorithm is implementable. We need not estimate the Lipschitz constant and make a sufficient decrease of the objection function at each iteration; besides, these projection algorithms can reduce to the modifications of the CQ algorithm 6 when the MSSFP 1.1 is reduced to the SFP. We also show convergence the… (More)

- Yujuan Zhang, Na Song, +9 authors Wei-ping Min
- Technology and health care : official journal of…
- 2015

RNA interference (RNAi) employs double-stranded RNA or siRNA (small interfering RNA) to silence gene expression in cells. The widespread use of RNAi therapeutics requires the development of clinically suitable, safe and effective delivery vehicles. PEI (Poly(ethylene imine)) carrying the positive charges has attracted considerable attention for siRNA… (More)

- Yanrong Yu, Delei Sheng
- J. Applied Mathematics
- 2012

Based on the recent work by Censor and Segal 2009 J. Convex Anal.16 , and inspired by Moudafi 2010 Inverse Problems 26 , we modify the algorithm of demicontractive operators proposed by Moudafi and study the modified algorithm for the class of firmly pseudodemicontractive operators to solve the split common fixed-point problem in a Hilbert space. We also… (More)

- Haifang Liu, Rudong Chen, +6 authors Rudong Chen
- 2011

The purpose of this article is to modify normal Mann’s iterative process to have strong convergence for nonexpansive mappings in the formework of Hilbert spaces. We prove the strong convergence of the proposed iterative algorithm to the fixed point of nonexpansive mappings which is the unique solution of a variational inequality, which is also the… (More)

LetK be a nonempty closed convex subset of a real Hilbert space H , and assume that Ti : K → H, i = 1, 2...N be a finite family of ki-strictly pseudo-contractive mappings for some 0 ≤ ki ≤ 1 such that ⋂N i=1 F (Ti) = {x ∈ K : x = Tix, i = 1, 2...N} = ∅. For the following iterative algorithm in K, for x1, x ′ 1 ∈ K and u ∈ K, { yn = PK [kxn + (1−… (More)