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Temperature gradient-based modeling

A more accurate RRC model was proposed in [10] to determine the boundary of different layers. An effective cutoff point between undamaged material and char was taken as RRC = 80%. However, in previous research, the RRC was obtained [Pg.187]

The post-fire stifFness thereby is still much higher than the stiffness during the fire exposure, because in Eq. 8.2 is much higher than in Eq. (5.6) (see Chapter 5). [Pg.189]

It should be noted that the post-fire stiffness was estimated with only the inputs of the initial material properties (the values at room temperature), the thermal and mechanical boundary conditions, and the fire exposure time. This imphes [Pg.193]

Chapter 6). Visual inspections indicated a fire damaged thickness of approximately 7-8 mm for both P-WCl and P-WC2. The damaged and separated layers were removed from the post-fire specimens before testing. [Pg.196]


The RNG model provides its own energy balance, which is based on the energy balance of the standard k-e model with similar changes as for the k and e balances. The RNG k-e model energy balance is defined as a transport equation for enthalpy. There are four contributions to the total change in enthalpy the temperature gradient, the total pressure differential, the internal stress, and the source term, including contributions from reaction, etc. In the traditional turbulent heat transfer model, the Prandtl number is fixed and user-defined the RNG model treats it as a variable dependent on the turbulent viscosity. It was found experimentally that the turbulent Prandtl number is indeed a function of the molecular Prandtl number and the viscosity (Kays, 1994). [Pg.321]

Some of the NPP models are based on the color imagery and some are not. In the latter, phytoplankton growth is estimated from coupled global circulation and biogeo-chemical models in which water motion controls nutrient availability. The water motion is controlled by climatic factors, such as temperature gradients and wind stress. The latest effort to compare model outputs was conducted with 31 different models and foimd that global estimates for a test year (1998) differed by as much as a factor of 2 The mean results from this model intercalibration experiment are shown in Table 23.7. [Pg.655]

In this expression, 3 represents the increase factor of vertical diffusion due to the plume. Gaussian plume or dispersion models are based on standard deviations of the plume dimensions (crx, cry, oz). These represent a measure of the diffusive capacity of the atmosphere. They are dependent on the turbulence conditions of the atmosphere, the vertical temperature gradient (which helps to establish atmospheric turbulence in the vertical direction) and the transporting distance. [Pg.156]

Possible influences of nonequilibrium cross-diffusion effects on the mixing process were investigated by means of direct numerical simulations (DNS) of mass fraction fluctuations in stationary isotropic turbulence for binary mixtures under supercritical conditions (26,27). The authors have shown that after some time, the initially perfectly mixed species become segregated owing to the presence of temperature and pressure fluctuations and the resulting Soret mass cross-diffusion fluxes Jj and /f, induced by temperature and pressure gradients. Based on DNS results (26,27), we propose a phenomenological model that predicts the rate of production of the concentration variance as... [Pg.112]

The model based on the concept of pure limiting film resistance involves the steady-state concept of the heat transfer process and omits the essential unsteady nature of the heat transfer phenomena observed in many gas-solid suspension systems. The film model discounts the effects of thermophysical properties such as the specific heat of solids and hence would not be able to predict the particle convective component of heat transfer. For estimating the contribution of the particle convective component of heat transfer, the emulsion phase/packet model given in a subsequent section should be used to describe the temperature gradient from the heating surface to the bed. [Pg.897]

An analysis of this equation shows that, as in the case of ammonia synthesis, the maximum conversion rate at any point of the reactor can only be achieved by establishing a temperature gradient This must be supplemented by the analysis of the kinetics relative to the reverse reaction of CO shift conversion. The models that can be constructed on the basis of published experimental resultscatalysts based on copper oxide, at 5. 10 Pa absolute, the approach to equilibrium capable of being readied is about 12 C for CO conversion and 7°C for/COj conversion. [Pg.88]


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