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Boreskov Institute of Catalysis of the Siberian Branch of Russian ...

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OP-I-24NONLINEAR PHENOMENA AND MECHANISMSIN CATALYST DEACTIVATIONN.M. OstrovskiiHIPOL a.d., 25250 Odžaci, SerbiaFax: +381-25-464-702, E-mail: n.ostrovski @ hipol.comThere are several phenomena in catalyst deactivation that are considered as nonlinearones. Those are <strong>the</strong> volcano-shape <strong>of</strong> catalyst activity vs. time, <strong>the</strong> changing <strong>of</strong> selectivityduring deactivation, <strong>the</strong> drastic drop <strong>of</strong> catalyst activity after long stable work, etc.As a matter <strong>of</strong> fact, only some <strong>of</strong> <strong>the</strong>m are caused by nonlinear mechanisms <strong>of</strong>deactivation. The o<strong>the</strong>rs are related to <strong>the</strong> simultaneous action <strong>of</strong> several linear processes.In this report, four types <strong>of</strong> nonlinear deactivation kinetics will be analyzed, caused by:1 – combined effect <strong>of</strong> deactivation and self-regeneration; 2 – simultaneous formation andpoisoning <strong>of</strong> active centers; 3 – precursors interaction in adsorbed layer; 4 – ions diffusion incatalyst bulk.Deactivation and self-regenerationDeactivation (r D ) and self-regeneration (r R ) are assumed to be slow steps external tocatalytic cycle (r):ReactionDeactivationr DΘ Dr Rr Θ j71−d ad t=wwDjroa − a1−aSS(1)where r, r D , r R are rates <strong>of</strong> reaction, deactivation and self-regeneration;Θ j is <strong>the</strong> intermediate (coverage) participating in <strong>the</strong> rate limiting step <strong>of</strong> catalytic cycle;Θ D refers to <strong>the</strong> coverage excluded from <strong>the</strong> catalytic cycle due to deactivation;r o is <strong>the</strong> reaction rate on fresh catalyst; a S is <strong>the</strong> “residual” activity;w j = r j /Θ j , w D = r D /Θ j are weights <strong>of</strong> rate limiting step and <strong>of</strong> deactivation step.According to [1, 2] <strong>the</strong> general equation for such a reversible deactivation has a form (1)in terms <strong>of</strong> relative activity a = r / r o = 1–Θ D . The «residual» or «stationary» activity (a S ) isachieved when <strong>the</strong> rate <strong>of</strong> deactivation (r D ) becomes equal to <strong>the</strong> rate <strong>of</strong> self-regeneration (r R ).When a formal fitting <strong>of</strong> such deactivation experiments is applied, <strong>the</strong> nonlinear kineticsis usually required da / dt = – k P a n , at n ≥ 2. Therefore, <strong>the</strong> apparent nonlinear kinetics <strong>of</strong>deactivation can be caused by self-regeneration phenomenon that accompanied <strong>the</strong> linearintrinsic mechanisms <strong>of</strong> reaction and deactivation.«Qualitative» deactivationIn some catalytic processes, <strong>the</strong> formation <strong>of</strong> active centers and <strong>the</strong>ir deactivation occursimultaneously, during <strong>the</strong> reaction. Schematically it can be presented as a catalytic cycle onZ - type centers (reaction rate r Z ) with slow deactivation (r D ) and slow transformation (r F ) <strong>of</strong>Z to X - type centers (reaction rate r X ):

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