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Thermal effect models applications

Heat transfer in micro-channels occurs under superposition of hydrodynamic and thermal effects, determining the main characteristics of this process. Experimental study of the heat transfer in micro-channels is problematic because of their small size, which makes a direct diagnostics of temperature field in the fluid and the wall difficult. Certain information on mechanisms of this phenomenon can be obtained by analysis of the experimental data, in particular, by comparison of measurements with predictions that are based on several models of heat transfer in circular, rectangular and trapezoidal micro-channels. This approach makes it possible to estimate the applicability of the conventional theory, and the correctness of several hypotheses related to the mechanism of heat transfer. It is possible to reveal the effects of the Reynolds number, axial conduction, energy dissipation, heat losses to the environment, etc., on the heat transfer. [Pg.185]

It was mentioned previously that thermal transients are one of the more important considerations of solid oxide fuel cell developers. While this is true, reactant transients coupled with thermal transients can also be important to understand. The previous model applications examined the effect of load increase on cell thermal performance. In this section we examine the effects of severe load loss on cell operation (Gemmen and Johnson, 2005). The cell geometry under consideration is shown in Figure 9.18. [Pg.302]

This chapter describes the fundamental principles of heat and mass transfer in gas-solid flows. For most gas-solid flow situations, the temperature inside the solid particle can be approximated to be uniform. The theoretical basis and relevant restrictions of this approximation are briefly presented. The conductive heat transfer due to an elastic collision is introduced. A simple convective heat transfer model, based on the pseudocontinuum assumption for the gas-solid mixture, as well as the limitations of the model applications are discussed. The chapter also describes heat transfer due to radiation of the particulate phase. Specifically, thermal radiation from a single particle, radiation from a particle cloud with multiple scattering effects, and the basic governing equation for general multiparticle radiations are discussed. The discussion of gas phase radiation is, however, excluded because of its complexity, as it is affected by the type of gas components, concentrations, and gas temperatures. Interested readers may refer to Ozisik (1973) for the absorption (or emission) of radiation by gases. The last part of this chapter presents the fundamental principles of mass transfer in gas-solid flows. [Pg.130]

D. Bonvin, P. de Valliere, and D.W.T. Rippin. Application of estimation techniques to batch reactors. I. Modelling thermal effects. Computers and Chemical Engineering, 13 1-9, 1989. [Pg.117]

Since the present day TBCs are used in conjunction with alumina-forming alloys, this imposes an additional constraint on the selection of prospective coatings. They must be thermodynamically stable with alumina at high temperature. Although a great effort has been made in searching out low thermal conductivity materials for high temperature applications, there are three difficulties in selection of candidate materials for TBCs. First, an effective model is needed to understand and... [Pg.12]

There are many operating variables in an ER power system, not all of which can be controlled easily or simultaneously, and for this and for all of the above reasons it is probably not too productive at this stage of the development of ERF to spend an inordinate amount of time in perfecting precise steady-state and time-dependent analjdical rheological models. These will no doubt be called for in due time when more standard fluids are produced or as applications demand computational fluid dynamic (CFD) prototyping. Existing CFD practices can accommodate elastic shear moduli and non ideal Te V 7 V F//i models, and thermal effects [103]. [Pg.168]

In total, the application of the MC model enabled one to explain and quantitatively describe the influence of thermal effects on wet agglomeration (Terrazas-Velarde et al., 2011) in a never before achieved way, which is not possible by application of conventional PBE approaches. Drying is the key to this explanation - in combination with the access to micro-scale physical interactions that the model provides. [Pg.369]

A simplified heat model applicable to many convection problems is derived from conservation of energy based on the following assumptions (i) constant thermal conductivity, k (ii) negligible viscous dissipation, O (iii) negligible compressibility effect and (iv) negligible radiation heat transfer rate. TTie energy equation for such a model is derived as... [Pg.234]

Kou, H.-S., T.-C. Shih, and W.-L. Lin, Effect of the directional blood flow on thermal dose distribution during thermal therapy An application of a Green s function based on the porous model. Physics in Medicine and Biology, 2003. 48 1577-1589. [Pg.196]

Both extreme models of surface heterogeneity presented above can be readily used in computer simulation studies. Application of the patch wise model is amazingly simple, if one recalls that adsorption on each patch occurs independently of adsorption on any other patch and that boundary effects are neglected in this model. For simplicity let us assume here the so-called two-dimensional model of adsorption, which is based on the assumption that the adsorbed layer forms an individual thermodynamic phase, being in thermal equilibrium with the bulk uniform gas. In such a case, adsorption on a uniform surface (a single patch) can be represented as... [Pg.251]


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