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APPROXIMATE ANALYTICAL SOLUTION OF EFFECTIVENESS FACTOR FOR POROUS CATALYST (Ⅰ) APPROXIMATE EXPRESSION

杨进; 李绍芬   

  1. Department of Chemical Engineering, Tianjin University, Tianjin
  • 收稿日期:1900-01-01 修回日期:1900-01-01 出版日期:1988-06-28 发布日期:1988-06-28
  • 通讯作者: 杨进

APPROXIMATE ANALYTICAL SOLUTION OF EFFECTIVENESS FACTOR FOR POROUS CATALYST (Ⅰ) APPROXIMATE EXPRESSION

YANG Jin; LI Shaofen   

  1. Department of Chemical Engineering, Tianjin University, Tianjin
  • Received:1900-01-01 Revised:1900-01-01 Online:1988-06-28 Published:1988-06-28
  • Contact: YANG Jin

摘要: The asymptotic solution of isothermal effectiveness factor for one dimensional catalyst pellet can bedetermined by use of perturbation method when Thiele modulus is very large or very small.Taking theinformation given by these asymptotic solutions,a new approximate expression of effectiveness factor hasbeen derived as follows(?)This expression is feasible for the whole range of Thiele modulus and its accuracy is very satisfactoryin comparsion with the exact solution obtained for first order reaction.The physical meaning of the as-sumptions given to the above expression of the system has been fully considered,so that the main defectsencountered in the approximate expressions published in literature have completely been overcome.Ourexpression can be conveniently applied to most of the practical calculations with reliability.

Abstract: The asymptotic solution of isothermal effectiveness factor for one dimensional catalyst pellet can bedetermined by use of perturbation method when Thiele modulus is very large or very small.Taking theinformation given by these asymptotic solutions,a new approximate expression of effectiveness factor hasbeen derived as follows(?)This expression is feasible for the whole range of Thiele modulus and its accuracy is very satisfactoryin comparsion with the exact solution obtained for first order reaction.The physical meaning of the as-sumptions given to the above expression of the system has been fully considered,so that the main defectsencountered in the approximate expressions published in literature have completely been overcome.Ourexpression can be conveniently applied to most of the practical calculations with reliability.