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粉末注射成形坯孔隙度的分形模型
引用本文:邹娜娜,文娟,方艳溪.粉末注射成形坯孔隙度的分形模型[J].数学理论与应用,2009(4):115-117.
作者姓名:邹娜娜  文娟  方艳溪
作者单位:[1]中南大学数学科学与计算技术学院,长沙410083 [2]文山学院数学系,文山663000
基金项目:国家自然科学基金(50874123);国家重点苊研究发展规划973项目(2006CB605207);中南大学研究生创新项目(3340-4335000002)
摘    要:粉末注射成形坯是一种具有分形特性的典型的多孔介质,借助于多孔介质孔隙结构的分形理论,对粉末注射成形坯孔隙率的分形模型进行推导。首先分析了粉末注射成形坯孔隙结构的双重分形特性,介绍了粉末注射成形坯孔隙分布分形维数和孔隙迂曲分形维数,然后推导出粉末注射成形坯孔隙度的分形模型。

关 键 词:粉末注射成形坯  多孔介质  分形  孔隙率

The Fractal Model of Porosity of Compacts in PIM
Zou Nana Wen Juan Fang Yanxi.The Fractal Model of Porosity of Compacts in PIM[J].Mathematical Theory and Applications,2009(4):115-117.
Authors:Zou Nana Wen Juan Fang Yanxi
Institution:Zou Nana Wen Juan Fang Yanxi (1 .School of Mathematical Science and Computing Technology, Central South University, Changsha,410383 ;2. Department of Mathematics, Wenshan University, Wenshan, 663000)
Abstract:The compacts in PIM could be a typical fractal porous media. The fractal model of porosity of compacts in PIM is calculated by using the fractal theory of pore structure in porous media. The dual - fraetal characteristic of the pore structure of compacts in PIM is analyzed. Also, the fractal dimension of pore distribution and the one of pore tortuosity are presented. Then,the porosity of compacts in PIM is counted.
Keywords:Compacts in PIM Porous media Fractal Porosity
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