2000
DOI: 10.1590/s0104-66322000000400066
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Dynamicmodelling of catalytic three-phase reactors for hydrogenation and oxidation processes

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Cited by 17 publications
(16 citation statements)
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“…The rates of heterogeneous catalytic reactions are complex, because adsorption of the reacting species on the surface of the catalyst, reactions between the adsorbed species and desorption of the products take place simultaneously. Basically, the catalytic reactions are described with surface concentrations; however, the effect of surface concentrations on rates of reactions can be eliminated by using simplifying assumptions, such as quasi‐equilibrium and quasi–steady‐state hypotheses . The kinetics of the oxidation of benzyl alcohol in the present case can be expressed as the power rate law,trueright Rate =k[ BzOH ]m[O2]nwhere k is the rate constant and m and n are the reaction orders with respect to benzyl alcohol and oxygen, respectively.…”
Section: Resultsmentioning
confidence: 99%
“…The rates of heterogeneous catalytic reactions are complex, because adsorption of the reacting species on the surface of the catalyst, reactions between the adsorbed species and desorption of the products take place simultaneously. Basically, the catalytic reactions are described with surface concentrations; however, the effect of surface concentrations on rates of reactions can be eliminated by using simplifying assumptions, such as quasi‐equilibrium and quasi–steady‐state hypotheses . The kinetics of the oxidation of benzyl alcohol in the present case can be expressed as the power rate law,trueright Rate =k[ BzOH ]m[O2]nwhere k is the rate constant and m and n are the reaction orders with respect to benzyl alcohol and oxygen, respectively.…”
Section: Resultsmentioning
confidence: 99%
“…In this work, we used the method of lines because of its easy implementation. In using finite differences, expressions are needed for first and second derivatives (Romanainen, 1997;Salmi et al, 2000).…”
Section: Numerical Methods For Solving Dynamic Reactor Modelsmentioning
confidence: 99%
“…The derivatives which originate from plug flow should be described with backward differences, whereas central differences should be used for first and second derivatives originated from diffusion and dispersion (Salmi et al, 2000). For the first derivative (the plug flow term), for instance, the five-point backward difference formula can be used (Schiesser, 1991),…”
Section: Numerical Methods For Solving Dynamic Reactor Modelsmentioning
confidence: 99%
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“…The parameters values used an this work are given in Table 1. More details on dynamic modeling of three-phase reactors: Santana (1995), Warma & Salmi (1996), Santana (1999), Lange et al (1999), Julcour et al (1999) and Salmi et al (2000). Operational parameters, and mass and heat transfer coefficients A gfo = 1.5 × 10 -2 kmol/m 3 A lfo = 1.5 × 10 -2 kmol/m 3 B lfo = 2.4 × 10 -3 kmol/m 3 C pg = 14.0 kJ/kg.K C pl = 2.40 kJ/kg.K C pr = 3.40 kJ/kg.K C ps = 0.15 kJ/kg.K D ea = 5.16 × 10 -8 m 2 /s D eb = 9.7 × 10 -8 m 2 /s D t = 0.154 m h s a ls = 400.0 kJ/m 3 .K (K gl ) A a gl = 0.8 s -1 (K ls ) A a ls = 5.6 s -1 (K ls ) B a ls = 3.0 s -1 L = 2.0 m R p = 2 × 10 -5 m T fo = 540 K T ro = 500 K u g = 1.8 m/s u l = 0.008 m/s u r = 3.0 m/s U = 8.0 × 10 -2 kJ/m 2 .s.K ∆H R = -6.67× 10 4 kJ/kmol λ s = 3.47 × 10 -4 kJ/m 3 .s.K Same of the parameters shown in Table 1 are presented by Vasco de Toledo et al (2001), others parameters were generated by correlations given by Ramachandran & Chaudhari (1983), Deckwer (1992), Santana (1999).…”
Section: Mathematical Model (Deterministic Model)mentioning
confidence: 99%