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PDF filter

A plate-type filter, the PDF filter (18), uses a paddle wheel with radial, longitudinal plates coveted with filter cloth and manifolded to the filter valve at one end of the vessel, instead of a dmm. This filter uses a horizontal pressure vessel, was built to have only 0.75 or 1.5 m area, and operates at 25 kPa. A central screw conveyor collects the cake blown off the plates and conveys it to the discharge end of the vessel. [Pg.407]

Source Chen, J.P., Yang, L., Bai, R., and Hung, Y.T., Bakery Waste Treatment, Handbook of Industrial and Hazardous Waste Treatment, 2nd ed., Marcel Dekker, New York, 2004, pp. 1093-1111 Wastewater Treatment Fact Sheet— Trickling Filters, EPA 832-F-00-014, U.S. Environmental Protection Agency, 2000. Available at http //www.epa. gov/owm/trickling filter.pdf. [Pg.1245]

Wastewater Treatment Fact Sheet—Trickling Filters, EPA 832-F-00-014, U.S. Environmental Protection Agency, 2000. Available at http //www.epa.gov/owm/trickling filter.pdf. [Pg.1251]

In order to implement the PDF equations into a LES context, a filtered version of the PDF equation is required, usually denoted as filtered density function (FDF). Although the LES filtering operation implies that SGS modeling has to be taken into account in order to capture micromixing effects, the reaction term remains closed in the FDF formulation. Van Vliet et al. (2001) showed that the sensitivity to the Damkohler number of the yield of competitive parallel reactions in isotropic homogeneous turbulence is qualitatively well predicted by FDF/LES. They applied the method for calculating the selectivity for a set of competing reactions in a tubular reactor at Re = 4,000. [Pg.214]

The dynamic model and track existence pdfs are updated. If the target does not exist it produces no measurement if it does and is detected the expected measurement pdf,dynamical model and track existence pdfs are using the LMIPDA-IMM filter. [Pg.284]

Note that hv operates on the random field U(r, f) and (for fixed parameters V, x, and t) produces a real number. Thus, unlike the LES velocity PDF described above, the FDF is in fact a random variable (i.e., its value is different for each realization of the random field) defined on the ensemble of all realizations of the turbulent flow. In contrast, the LES velocity PDF is a true conditional PDF defined on the sub-ensemble of all realizations of the turbulent flow that have the same filtered velocity field. Hence, the filtering function enters into the definition of /u u(V U ) only through the specification of the members of the sub-ensemble. [Pg.127]

In Section 4.2, the LES composition PDF was introduced to describe the effect of residual composition fluctuations on the chemical source term. As noted there, the LES composition PDF is a conditional PDF for the composition vector given that the filtered velocity and filtered compositions are equal to U and 0, respectively. The LES composition PDF is denoted by U, 0 x, /), and a closure model is required to describe it. [Pg.256]

As discussed in Section 4.2, the conditional mean compositions will, in general, depend on the filter so that 4> V, 4>) = 4> need not be true. However, if the equality does not hold, it is then necessary to model the difference. Given the simplicity of the multi-environment presumed PDF, such a complication does not seem warranted. [Pg.256]

The procedure followed above can be used to develop a multi-environment conditional LES model starting from (5.396). In this case, all terms in (5.399) will be conditioned on the filtered velocity and filtered compositions,166 in addition to the residual mixture-fraction vector = - . In the case of a one-component mixture fraction, the latter can be modeled by a presumed beta PDF with mean f and variance (f,2>. LES transport equations must then be added to solve for the mixture-fraction mean and variance. Despite this added complication, all model terms carry over from the original model. The only remaining difficulty is to extend (5.399) to cover inhomogeneous flows.167 As with the conditional-moment closure discussed in Section 5.8 (see (5.316) on p. 215), this extension will be non-trivial, and thus is not attempted here. [Pg.258]

The resolved velocity U would then be found from an LES simulation, and the LES velocity PDF (defined in Section 4.2) would be written in terms of the unresolved velocity uL Alternatively, the filtered density function (FDF) approach can be used with a variant... [Pg.279]

Figure 5.8 (A) COST versus the RMSD (A) to the target pose for PDF/6. The predicted protein chemical shifts were set to the corresponding BMRB average values. The 3D X-filtered NOESY spectrum used as input for NOE matching was simulated from the target structure. (B) Superposition of target pose and the minimum cost pose (dark gray) from (A). Figure 5.8 (A) COST versus the RMSD (A) to the target pose for PDF/6. The predicted protein chemical shifts were set to the corresponding BMRB average values. The 3D X-filtered NOESY spectrum used as input for NOE matching was simulated from the target structure. (B) Superposition of target pose and the minimum cost pose (dark gray) from (A).
Helmers, M.J., T. Isenhart, M. Dosskey, S. Dabney (2006.) Buffers and Vegetative Filter Strips. EPA Symposium. US Environmental Protection Agency. http //www.epa.gov/msbasin/taskforce/2006symposia/4BuffersVegHelmers.pdf. [Pg.515]

In Fig. 2 we show a quasi-sinusoidal LED output as measured from the unattenuated signal on the oscilloscope, and the pulse count distributions obtained with ND1 and ND3 filters (average counts per 400 ysec channel of 100 and 1, respectively). Also shown in this figure are two typical PDF fits to the latter data (average count per cycle = 1), compared to the PDF calculated from the LED signal variation displayed on the oscilloscope. [Pg.250]

Eulerian equations for the dispersed phase may be derived by several means. A popular and simple way consists in volume filtering of the separate, local, instantaneous phase equations accounting for the inter-facial jump conditions [274]. Such an averaging approach may be restrictive, because particle sizes and particle distances have to be smaller than the smallest length scale of the turbulence. Besides, it does not account for the Random Uncorrelated Motion (RUM), which measures the deviation of particle velocities compared to the local mean velocity of the dispersed phase [280] (see section 10.1). In the present study, a statistical approach analogous to kinetic theory [265] is used to construct a probability density function (pdf) fp cp,Cp, which gives the local instantaneous probable num-... [Pg.272]

An alternative method for describing the SGS velocity fluctuations is to define the filter density function (PDF) first proposed by Pope (1990) ... [Pg.108]


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See also in sourсe #XX -- [ Pg.400 ]




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