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A Fractional Model of Metal Fiber Sintering Process
ZHENG Zhoushun, LIU Zhen, GENG Tingting, WU Xiaoxin, TANG Huiping, WANG Jianzhong
CHINESE JOURNAL OF COMPUTATIONAL PHYSICS 2019, 36 (
5
): 595-602. DOI:
10.19596/j.cnki.1001-246x.7910
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295
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Based on geometric model of metal fiber sintering nodes, with Caputo fractional differential equations, a time fractional surface diffusion model is established. Numerical solution by finite difference method is made. Numerical simulation of metal fiber sintering process is realized. Numerical simulation of sintering process and variation of neck length as fractional order varies from 0 to 1 are obtained. As the order is fixed at 0.9, sintering process at initial included angles of 0°, 30°, 60° and 90° are simulated. It shows that as the order is equal to 1 the result is consistent with integer order diffusion model. Neck radius with integer order and fractional order grows rapidly in initial stage of sintering. With progress of sintering, fractional simulation of sintering neck length appears local fluctuation, and finally grows at an increase rate greater than the integer order. As the order is fixed, the smaller the initial angle, the greater the rate of growth. The fractional order surface diffusion model describes well the complex change of sintering node during fiber sintering process than the integer order surface diffusion model.
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Temperature Conditions of Bénard Convection
QI Jingang, GAO Yong, ZHAO Zuofu, WANG Jiayi, LI Yang, WU Di, WANG Jianzhong
CHINESE JOURNAL OF COMPUTATIONAL PHYSICS 2014, 31 (
6
): 675-680.
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433
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Disturbance equations of velocity and temperature fields are built based on Boussinesq approximation,in which second order and higher-order disturbance of Bénard convection are ignored. Transcendental equations controlling Bénard convection are obtained with non-dimensional treatment of variables. Specific parameters of Bénard convection are obtained,which provide reference and guidance for Bénard convection experiments.
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Front Tracking for Moving Boundary of Non-Darcy Seepage Flows in Low-permeability Porous Media
LIU Wenchao, YAO Jun, WANG Jianzhong
CHINESE JOURNAL OF COMPUTATIONAL PHYSICS 2012, 29 (
6
): 823-827.
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301
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Based on a mathematical model of non-Darcy unsteady seepage flows in low-permeability porous media with moving boundary conditions,a differential equation of propagation velocity for moving boundary was deduced.It indicates that propagation velocity of a moving boundary is proportional to the second derivative of formation pressure with respect to radial distance on the moving boundary.And with Lagrange three-point interpolation formula,finite difference scheme of governing equation near a moving boundary was obtained.Exact position of a moving boundary is able to be tracked.Numerical results show that the front tracking method describes propagation behaviors of moving boundary of non.Darcy unsteady seepage flows in low-permeability porous media well.
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Model Investigation on Magnetic Field Molding of Strontium Ferrites
QI Jingang, ZHAO Zuofu, ZHANG Dongjun, LI Feng, WANG Jianzhong, WANG Jun
CHINESE JOURNAL OF COMPUTATIONAL PHYSICS 2011, 28 (
6
): 901-905.
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289
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Magnetic field molding is a key technique in obtaining hish-performance permanent magnetic materials from strontium ferrite,Based on a mathematical model,we focus on effect of domain center and material geometrical center's relative position on magnetic properties of strontium ferrite.It shows that the external magnetic field atcts on magnetic domain center more obviously as the center shifts downward;as the sample is flat and the external magnetic field vertically acts on the sample absolutely.the effect is the greatest,and strontium ferrite in shape anisotropy can be obtained.
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