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CFD modeling of pressure drop and drag coefficient in fixed beds:Wall effects 被引量:7
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作者 Rupesh K.Reddy Jyeshtharaj B.Joshi 《Particuology》 SCIE EI CAS CSCD 2010年第1期37-43,共7页
Simulations of fixed beds having column to particle diameter ratio (D/dp) of 3, 5 and 10 were performed in the creeping, transition and turbulent flow regimes, where Reynolds number (dpVLρL/μL) was varied from 0... Simulations of fixed beds having column to particle diameter ratio (D/dp) of 3, 5 and 10 were performed in the creeping, transition and turbulent flow regimes, where Reynolds number (dpVLρL/μL) was varied from 0.1 to 10,000. The deviations from Ergun's equation due to the wall effects, which are important in D/dp 〈 15 beds were well explained by the CFD simulations. Thus, an increase in the pressure drop was observed due to the wall friction in the creeping flow, whereas, in turbulent regime a decrease in the pressure drop was observed due to the channeling near the wall. It was observed that, with an increase in the D/dp ratio, the effect of wall on drag coefficient decreases and drag coefficient nearly approaches to Ergun's equation. The predicted drag coefficient values were in agreement with the experimental results reported in the literature, in creeping flow regime, whereas in turbulent flow the difference was within 10-15%. 展开更多
关键词 Computational fluid dynamics fixed bed Wall effects Pressure drop Drag coefficient
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Efficient Estimation and Variable Selection in Dynamic Panel Data Partially Linear Varying Coefficient Models with Incidental Parameter
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作者 Rui LI Xian ZHOU 《Acta Mathematicae Applicatae Sinica》 SCIE CSCD 2015年第3期643-664,共22页
This paper is concerned with the statistical inference of partially linear varying coefficient dynamic panel data model with incidental parameter, including efficient estimation of the parametric and nonparametric com... This paper is concerned with the statistical inference of partially linear varying coefficient dynamic panel data model with incidental parameter, including efficient estimation of the parametric and nonparametric components and consistent determination of the lagged order. For the parametric component, we propose an efficient semiparametric generalized method-of-moments(GMM) estimator and establish its asymptotic normality. For the nonparametric component, B-spline series approximation is employed to estimate the unknown coefficient functions, which are shown to achieve the optimal nonparametric convergence rate. A consistent estimator of the variance of error component is also constructed. In addition, by using the smooth-threshold GMM estimating equations, we propose a variable selection method to identify the significant order of lagged terms automatically and remove the irrelevant regressors by setting their coefficient to zeros. As a result, it can consistently determine the true lagged order and specify the significant exogenous variables. Further studies show that the resulting estimator has the same asymptotic properties as if the true lagged order and significant regressors were known prior, i.e., achieving the oracle property. Numerical experiments are conducted to evaluate the finite sample performance of our procedures. An example of application is also illustrated. 展开更多
关键词 dynamic semiparametric model fixed effect B-spline GMM estimator oracle property
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