Qiang Cai

Qiang Cai


Research Focus & Metrics

Academic Career Length

23Years (2004-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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29 July 2014 in ACS Applied Materials & Interfaces
Verified
Journal Article
Closed access
YTYue Tian
Yue Tian
JQJuanjuan Qi
Juanjuan Qi
WZWei Zhang
Wei Zhang
QCQiang Cai
Qiang Cai
XJXingyu Jiang
Xingyu Jiang

1 December 2017 in Materials Science and Engineering: C
Verified
Journal Article
Closed access
FZFanlu Zhuo
Fanlu Zhuo
XLXujie Liu
Xujie Liu
QGQin Gao
Qin Gao
YWYing Wang
Ying Wang
KHKun Hu
Kun Hu
QCQiang Cai
Qiang Cai

24 January 2018 in RSC Advances
Verified
Journal Article
Open access
PDF file
QGQin Gao
Qin Gao
WXWensheng Xie
Wensheng Xie
YWYu Wang
Yu Wang
DWDan Wang
Dan Wang
ZGZhenhu Guo
Zhenhu Guo
QCQiang Cai
Qiang Cai
Herein, we report a smart theranostic drug delivery system based on radial mesoporous silica, containing uIO for T 2 -weighted MRI and lIO for AMF-responsive chemotherapy.

7 February 2012 in Journal of Applied Polymer Science
Verified
Journal Article
Closed access
PDF file
YLYushan Liu
Yushan Liu
HNHaiming Nan
Haiming Nan
QCQiang Cai
Qiang Cai
HLHengde Li
Hengde Li

1 June 2018 in Physics of Fluids
Verified
Journal Article
Closed access
PDF file
XZXueling Zhang
Xueling Zhang
WZWeiyao Zhu
Weiyao Zhu
QCQiang Cai
Qiang Cai
YSYutao Shi
Yutao Shi
XWXuehong Wu
Xuehong Wu
HSHongqing Song
Hongqing Song
Although nano- and micro-scale phenomena for fluid flows are ubiquitous in tight oil reservoirs or in nano- or micro-sized channels, the mechanisms behind them remain unclear. In this study, we consider the wall–liquid interaction to investigate the flow mechanisms behind a compressible liquid flow in nano- or micro-sized circular tubes. We assume that the liquid is attracted by the wall surface primarily by the Lifshitz–van der Waals (LW) force, whereas electrostatic forces are negligible. The long-range LW force is thus introduced into the Navier–Stokes equations. The nonlinear equations of motion are decoupled by using the hydrodynamic vorticity-stream functions, from which an approximate analytical perturbation solution is obtained. The proposed model considers the LW force and liquid compressibility to obtain the velocity and pressure fields, which are consistent with experimentally observed micro-size effects. A smaller tube radius implies smaller dimensionless velocity, and when the tube radius decreases to a certain radius Rm, a fluid no longer flows, where Rm is the lower limit of the movable-fluid radius. The radius Rm is calculated, and the results are consistent with previous experimental results. These results reveal that micro-size effects are caused by liquid compressibility and wall–liquid interactions, such as the LW force, for a liquid flowing in nano- or micro-sized channels or pores. The attractive LW force enhances the flow’s radial resistance, and the liquid compressibility transmits the radial resistance to the streaming direction via volume deformation, thereby decreasing the streaming velocity.

8 March 2004 in Microporous and Mesoporous Materials
Verified
Journal Article
Closed access
KCKai Cui
Kai Cui
QCQiang Cai
Qiang Cai
XCXi-Hua Chen
Xi-Hua Chen
QFQing-Ling Feng
Qing-Ling Feng
HLHeng-De Li
Heng-De Li