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工艺参数对FGH95合金粉末粒度分布分维数的影响
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作者 陈焕铭 胡本芙 张义文 《宁夏大学学报(自然科学版)》 CAS 2002年第2期169-172,共4页
讨论了粉末粒度分布的分形表示方法,并利用分形几何理论研究了用等离子旋转电极雾化法制取的FGH95合金粉末粒度分布分维数与工艺参数之间的关系.研究结果表明,FGH95合金粉末粒度呈分形分布,电极转速ω与粉末粒度分布分维数D之间的关系为... 讨论了粉末粒度分布的分形表示方法,并利用分形几何理论研究了用等离子旋转电极雾化法制取的FGH95合金粉末粒度分布分维数与工艺参数之间的关系.研究结果表明,FGH95合金粉末粒度呈分形分布,电极转速ω与粉末粒度分布分维数D之间的关系为ω=755.04+322.37D,而等离子体枪与电极棒之间的距离对分维数的影响不大. 展开更多
关键词 工艺参 FGH95合金粉末 粒度分布分维数 等离子旋围电极法 分形几何 电极转速
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Characterizations of PSD Fractal of Porous Medium 被引量:3
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作者 黄国强 徐世民 李鑫钢 《Transactions of Tianjin University》 EI CAS 2003年第3期170-173,共4页
A volume-based method for measuring particle-size distribution (PSD) fractal dimensions of porous mediums was developed by employing laser size-analyzing technology. Compared with conventional approaches of using hydr... A volume-based method for measuring particle-size distribution (PSD) fractal dimensions of porous mediums was developed by employing laser size-analyzing technology. Compared with conventional approaches of using hydrometer or screen to determine PSD, this method can avoid calculation errors and measure smaller size-scale porous medium. In this paper the experimental porous mediums were brown soil, kaolin and sand soil. A micro-order of magnitude (10 -5 m) in particle-size interval could be shown in PSD results of brown soil and kaolin. The experiments indicated that brown soil had a nearly mono-fractal PSD character, while kaolin and sand soil showed multi-fractal PSD characters. By the adsorption isotherm experiments, the PSD fractal dimensions of the sand soil were also found to keep a linearly increasing relation with the linear adsorptive parameters of the soils in different intervals to adsorb benzene from aqueous solution. 展开更多
关键词 FRACTAL porous medium particle-size distribution ADSORPTION
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Steady-State Properties of Driven Polydisperse Granular Mixtures
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作者 李睿 张端明 +1 位作者 肖明 李志浩 《Communications in Theoretical Physics》 SCIE CAS CSCD 2011年第12期1145-1148,共4页
We represent a two-dimensional model of polydisperse granular mixtures with a power-law size distribution. The model consists of smooth hard disks in a rectangular box with inelastic collisions,driven by a homogeneous... We represent a two-dimensional model of polydisperse granular mixtures with a power-law size distribution. The model consists of smooth hard disks in a rectangular box with inelastic collisions,driven by a homogeneous heat bath at zero gravity.The width of particle size distribution is characterized by the only parameter,namely,the fractal dimension D.The energy dissipation of the mixture is increased as D increases or as e decreases.Furthermore,it is found that the steady-state properties of the mixture such as the collision rate,granular temperature,kinetic pressure and velocity distribution depend sensitively on size distribution parameter D. 展开更多
关键词 fractal dimension polydisperse mixtures
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Temperature Properties in Polydisperse Granular Mixtures
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作者 李睿 肖明 +1 位作者 李志浩 张端明 《Communications in Theoretical Physics》 SCIE CAS CSCD 2013年第2期229-232,共4页
Numerical simulations are employed to consider the problem of determining the granular temperatures of the species of a homogeneous heated granular mixture with a power-law size distribution. The partial granular temp... Numerical simulations are employed to consider the problem of determining the granular temperatures of the species of a homogeneous heated granular mixture with a power-law size distribution. The partial granular temperature ratios are studied as functions of the fractal dimension D, the restitution coefflcient e, the rescaled viscosity time, the average occupied area fraction φ, the total particle number N and the number fraction. Different species of particles in a power-law system typically do not have the same mean kinetic energy, namely the granular temperature. It is found that the extent of nonequipartition of kinetic energy is determined by the fractal dimension D, the restitution coemcient e and the rescaled viscosity time, while is insensitive to the total particle number N, the area fraction φ and the number fraction. 展开更多
关键词 nonequipartition granular temperature continuous size
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