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Reaction Inside Nonisothermal Particles

The mathematical description of such a situation would comprise the continuity equations for the fluid and solid reactants encountered in Sec. 4.3 for the unreacted shrinking-core model and a heat balance that assumes pseudo steady state in the shell and an integral averaged temperature in the core up to the frcmL [Pg.264]

Luss and Amundson [19] discussed alternate theoretical models for moving boundary reactions in nonisothermal particles, and concluded that they all gave similar predictions. [Pg.265]

Sohn [20] has developed several analytical solutions to the combined beat and mass balances for the shrinking-core model, using the following assumptions (1) slab geometry, also applicable to other curved geometries for the practical case [Pg.265]

An interpolation formula was also provided, but an estimate is able to be sketched from the above two results, especially for the most important range of [Pg.266]

Further aspects of this problem have also been discussed by Sampath and Hughes [Pg.266]


See other pages where Reaction Inside Nonisothermal Particles is mentioned: [Pg.264]    [Pg.264]    [Pg.545]    [Pg.183]    [Pg.106]    [Pg.600]   


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Inside

Nonisothermal

Reaction particles

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