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Kinetics micro

Fraai]e J G E M 1993 Dynamic density functional theory for micro-phase separation kinetics of block copolymer melts J. Chem. Phys. 99 9202... [Pg.2387]

This involves knowledge of chemistry, by the factors distinguishing the micro-kinetics of chemical reactions and macro-kinetics used to describe the physical transport phenomena. The complexity of the chemical system and insufficient knowledge of the details requires that reactions are lumped, and kinetics expressed with the aid of empirical rate constants. Physical effects in chemical reactors are difficult to eliminate from the chemical rate processes. Non-uniformities in the velocity, and temperature profiles, with interphase, intraparticle heat, and mass transfer tend to distort the kinetic data. These make the analyses and scale-up of a reactor more difficult. Reaction rate data obtained from laboratory studies without a proper account of the physical effects can produce erroneous rate expressions. Here, chemical reactor flow models using matliematical expressions show how physical... [Pg.1116]

Fig. 9.7 Micro-lattice regime of kinetic variables versus the Macro-lattice regime of the collec-tive/emergent hydrodynamics. Fig. 9.7 Micro-lattice regime of kinetic variables versus the Macro-lattice regime of the collec-tive/emergent hydrodynamics.
Another obvious advantage that the LG method typically enjoys over floating-point methods is one of programming efficiency. Because LG dynamics are a natural transcription of the kinetic processes taking place on the micro-lattice, the actual program code is generally concise and straightforward, and often amounts to little more than a few dozen lines of FORTRAN. [Pg.505]

Generally speaking we consider that most micro-organisms live and grow in aqueous environments, and that the cytoplasm within cells in which enzymes function is also aqueous. On die other hand, most lipids are only sparingly soluble in aqueous media. Cholesterol, for example, has a solubility of less than 2 mg l 1 (equivalent to a concentration of less than 5 pmol l 1). Even at much lower concentrations (25-40 nmol l 1) it tends to aggregate into micelles. There is, therefore, a general problem of how to supply lipid substrates at sufficient concentration to produce reaction kinetics that are appropriate for industrial purposes. [Pg.337]

The values of the Michaelis-Menten kinetic parameters, Vj3 and C,PP characterise the kinetic expression for the micro-environment within the porous structure. Kinetic analyses of the immobilised lipase in the membrane reactor were performed because the kinetic parameters cannot be assumed to be the same values as for die native enzymes. [Pg.130]

All discussions of transport processes currently available in the literature are based on perturbation theory methods applied to kinetic pictures of micro-scattering processes within the macrosystem of interest. These methods do involve time-dependent hamiltonians in the sense that the interaction operates only during collisions, while the wave functions are known only before and after the collision. However these interactions are purely internal, and their time-dependence is essentially implicit the over-all hamiltonian of the entire system, such as the interaction term in Eq. (8-159) is not time-dependent, and such micro-scattering processes cannot lead to irreversible changes of thermodynamic (ensemble average) properties. [Pg.483]

Mala GM, Li D, Werner C (1997b) Flow characteristics of water through a micro-channel between two parallel plates with electro kinetic effects. Int J Heat Fluid Flow 18 491 96 Male van P, Croon de MHJM, Tiggelaar RM, Derg van den A, Schouten JC (2004) Heat and mass transfer in a square micro-channel with asymmetric heating. Int J Heat Mass Transfer 47 87-99 Maranzana G, Perry I, Maillet D (2004) Mini- and micro-channels influence of axial conduction in the walls. Int J Heat Mass Transfer 47 3993 004 Maynes D, Webb BW (2003) Full developed electro-osmotic heat transfer in microchannels. Int J Heat Mass Transfer 46 1359-1369... [Pg.190]

Qu W, Mudawar I (2002) Experimental and numerical study of pressure drop and heat transfer in a single-phase micro-channel heat sink. Int J Heat Mass Transfer 45 2549-2565 Qu W, Mudawar I (2004) Measurement and correlation of critical heat flux in two-phase micro-channel heat sinks. Int J Heat Mass Transfer 47 2045-2059 Ren L, Qu W, Li D (2001) Interfacial electro kinetic effects on liquid flow in micro-channels. Int J Heat Mass Transfer 44 3125-3134... [Pg.191]

Using the properties of water Li and Cheng (2004) computed from the classical kinetics of nucleation the homogeneous nucleation temperature and the critical nu-cleation radius ra. The values are 7s,b = 303.7 °C and r nt = 3.5 nm. However, the nucleation temperatures of water in heat transfer experiments in micro-channels carried out by Qu and Mudawar (2002), and Hetsroni et al. (2002b, 2003, 2005) were considerably less that the homogeneous nucleation temperature of 7s,b = 303.7 °C. The nucleation temperature of a liquid may be considerably decreased because of the following effects dissolved gas in liquid, existence of corners in a micro-channel, surface roughness. [Pg.270]

Figure 7. Theoretical polymer distributions, based on kinetic description of Tan-lak (14) for micro-mixed and totally segregated CFSTRS with polymer feed (CFSTRS CMO = 0.5M FT = O.OIM 6 = 20.0 min XM = 0.70)... Figure 7. Theoretical polymer distributions, based on kinetic description of Tan-lak (14) for micro-mixed and totally segregated CFSTRS with polymer feed (CFSTRS CMO = 0.5M FT = O.OIM 6 = 20.0 min XM = 0.70)...
In this work, the MeOH kinetic model of Lee et al. [9] is adopted for the micro-channel fluid dynamics analysis. Pressure and concentration distributions are investigated and represented to provide the physico-chemical insight on the transport phenomena in the microscale flow chamber. The mass, momentum, and species equations were employed with kinetic equations that describe the chemical reaction characteristics to solve flow-field, methanol conversion rate, and species concentration variations along the micro-reformer channel. [Pg.645]

Fig. 2 shows a schematic diagram of a micro-channel of reformer section to be examined in this study. A multi-physics computer-aided numerical model framework integrating kinetics, mass transport, and flow dynamics in micro-channel reactors has been established. [Pg.647]

Schneider, A. J. Willis, H. J. Sources of variation in a standardized and semi-micro procedure for serum glutamic oxalacetic transaminase. Clin. Chem. (1958), 4, 392-408. Atwood, J. G. DiCesare, J. L. Making enzymatic methods optimum for measuring compounds with a kinetic analyzer. Clin. Chem. (1975), n, 1263-1269. [Pg.218]

As described above, the activity of a catalyst can be measured by mounting it in a plug flow reactor and measuring its intrinsic reactivity outside equilibrium, with well-defined gas mixtures and temperatures. This makes it possible to obtain data that can be compared with micro-kinetic modeling. A common problem with such experiments materializes when the rate becomes high. Operating dose to the limit of zero conversion can be achieved by diluting the catalyst with support material. [Pg.206]

Once the kinetic parameters of elementary steps, as well as thermodynamic quantities such as heats of adsorption (Chapter 6), are available one can construct a micro-kinetic model to describe the overall reaction. Otherwise, one has to rely on fitting a rate expression that is based on an assumed reaction mechanism. Examples of both cases are discussed this chapter. [Pg.267]

Micro-kinetic modeling represents the state of the art in describing the kinetics of catalytic reactions. It was pioneered by Stoltze and Norskov in the mid-1980s and was further explored by Dumesic and coworkers in the early 1990s [J.A. Dumesic,... [Pg.290]

The first step in constructing a micro-kinetic model is to identify all the elementary reaction steps that may be involved in the catalytic process we want to describe, in this case the synthesis of ammonia. The overall reaction is... [Pg.291]


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