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In-Fiber Structured Particles and Filament Arrays from the Perspective of Fluid Instabilities 被引量:7
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作者 Bingrui Xu Shuqi Ma +5 位作者 Yuanzhuo Xiang Jing Zhang Meifang Zhu Lei Wei Guangming Tao Daosheng Deng 《Advanced Fiber Materials》 CAS 2020年第1期1-12,共12页
In-fiber structured particles and filament array have been recently emerging,providing unique advantages of feasible fabrication,diverse structures and sophisticated functionalities.This review will focus on the progr... In-fiber structured particles and filament array have been recently emerging,providing unique advantages of feasible fabrication,diverse structures and sophisticated functionalities.This review will focus on the progress of this topic mainly from the perspective of fluid instabilities.By suppressing the capillary instability,the uniform layered structures down to nanometers are attained with the suitable materials selection.On the other hand,by utilizing capillary instability via post-drawing thermal treatment,the unprecedent structured particles can be designed with multimaterials for multifunctional fiber devices.Moreover,an interesting filamentation instability of a stretching viscous sheet has been identified during thermal drawing,resulting in an array of filaments.This review may inspire more future work to produce versatile devices for fiber electronics,either at a single fiber level or in large-scale fabrics and textiles,simply by manipulating and controlling fluid instabilities. 展开更多
关键词 Fiber Structured particles Filament arrays fluid instabilities Thermal drawing
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Linear Growth of Rayleigh-Taylor Instability of Two Finite-Thickness Fluid Layers
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作者 郭宏宇 王立锋 +2 位作者 叶文华 吴俊峰 张维岩 《Chinese Physics Letters》 SCIE CAS CSCD 2017年第7期146-149,共4页
The linear growth of Ftayleigh-Taylor instability (FtTI) of two superimposed finite-thickness fluids in a gravita- tional field is investigated analytically. Coupling evolution equations for perturbation on the uppe... The linear growth of Ftayleigh-Taylor instability (FtTI) of two superimposed finite-thickness fluids in a gravita- tional field is investigated analytically. Coupling evolution equations for perturbation on the upper, middle and lower interfaces of the two stratified fluids are derived. The growth rate of the RTI and the evolution of the amplitudes of perturbation on the three interfaces are obtained by solving the coupling equations. It is found that the finite-thickness fluids reduce the growth rate of perturbation on the middle interface. However, the finite-thickness effect plays an important role in perturbation growth even for the thin layers which will cause more severe RTI growth. Finally, the dependence of the interface position under different initial conditions are discussed in some detail. 展开更多
关键词 Linear Growth of Rayleigh-Taylor Instability of Two Finite-Thickness fluid Layers
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Experimental investigation on flow modes of electrospinning 被引量:1
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作者 Ting Si Guang-Bin Li +2 位作者 Xing-Xing Chen Rui-Jun Tian Xie-Zhen Yin 《Acta Mechanica Sinica》 SCIE EI CAS CSCD 2012年第3期644-652,共9页
Electrospinning experiments are performed by using a set of experimental apparatus, a stroboscopic system is adopted for capturing instantaneous images of the cone- jet configuration. The cone and the jet of aqueous s... Electrospinning experiments are performed by using a set of experimental apparatus, a stroboscopic system is adopted for capturing instantaneous images of the cone- jet configuration. The cone and the jet of aqueous solutions of polyethylene oxide (PEO) are formed from an orifice of a capillary tube under the electric field. The viscoelastic con- stitutive relationship of the PEO solution is measured and discussed. The phenomena owing to the jet instability are described, five flow modes and corresponding structures are obtained with variations of the fluid flow rate Q, the electric potential U and the distance h from the orifice of the cap- illary tube to the collector. The flow modes of the cone-jet configuration involves the steady bending mode, the rotat- ing bending mode, the swinging rotating mode, the blurring bending mode and the branching mode. Regimes in the Q-U plane of the flow modes are also obtained. These results may provide the fundamentals to predict the operating conditions expected in practical applications. 展开更多
关键词 Electrospinning - Flow mode Jet instability Non-Newtonian fluid Ultrafine fiber
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