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Article
Dead zones in porous catalysts: Concentration profiles and efficiency factors
Catalysis Today (2011)
  • Roger L. York, California State University
  • Kaitlin M. Bratlie
  • Lloyd R. Hile, California State University
  • Larry K. Jang, California State University
Abstract
This paper examines the conditions under which a dead zone, or a portion of the catalyst devoid of reactant, can form in a porous catalyst in which simultaneous reaction and diffusion are occurring. The condition that allows for the existence of a dead zone is defined by a critical Thiele modulus. When the Thiele modulus - the ratio of chemical reaction to diffusion - is greater than the critical Thiele modulus, a dead zone exists. This dead zone can be mathematically defined by a change of boundary conditions. We examine nth order reactions in isothermal infinite slabs, infinite cylinders, and spheres. In addition, we provide analytical concentration profiles and efficiency factors for zero-order reactions in non-isothermal infinite slabs (in the so-called low beta approximation). We also discuss some common errors and misconceptions associated with this phenomenon.
Keywords
  • analytical solution of non-linear differential equation,
  • dead zone,
  • isothermal,
  • non-isothermal,
  • reaction and diffusion,
  • Thiele modulus
Publication Date
2011
Publisher Statement
This is the author’s version of a work that was accepted for publication in Catalysis Today. Changes resulting from the publishing process, such as peer review, editing, corrections, structural formatting, and other quality control mechanisms may not be reflected in this document. Changes may have been made to this work since it was submitted for publication. A definitive version was subsequently published in Catalysis Today, v.160, Issue 1, 2 February 2011: DOI: 10.1016/j.cattod.2010.06.022.
Citation Information
Roger L. York, Kaitlin M. Bratlie, Lloyd R. Hile and Larry K. Jang. "Dead zones in porous catalysts: Concentration profiles and efficiency factors" Catalysis Today Vol. 160 Iss. 1 (2011)
Available at: http://works.bepress.com/kaitlin_bratlie/14/