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Column compartmentalization

Fig. 4. Compartmental model describing the cycling of nitrogen in a planktonic community in the mixed layer of a water column. Flow pathways are represented by arrows and numbers which correspond to mathematical expressions described in Table 2. The nitrogen pool represents all abiotic nitrogen (nitrate, ammonia and urea), and other compartments represent bacteria, zooflagellates, larger protozoa, and micro-mesozooplankton, giving off waste products (F+U). Arrows (13) and (14) depict sedimentation of zooplankton faeces and phytoplankton cells, respectively (After Moloney et al., 1985). Fig. 4. Compartmental model describing the cycling of nitrogen in a planktonic community in the mixed layer of a water column. Flow pathways are represented by arrows and numbers which correspond to mathematical expressions described in Table 2. The nitrogen pool represents all abiotic nitrogen (nitrate, ammonia and urea), and other compartments represent bacteria, zooflagellates, larger protozoa, and micro-mesozooplankton, giving off waste products (F+U). Arrows (13) and (14) depict sedimentation of zooplankton faeces and phytoplankton cells, respectively (After Moloney et al., 1985).
Not too many years ago, Joshua Lederberg (1969) wrote in the same Science and Man column cited above, I was able to compartmentalize my own thinking to such a degree that I did not immediately grasp the relationship between an abstraction, like the statistics of lethal mutations in fruit flies, and the human impact of malformation in the new-born, ... [Pg.166]

The turnover rates of ascorbic acid from tissues (afflux Tti) were larger than the afflux (see Table III, column headed "Tn/Ti/ ), suggesting either that the distribution equilibrium between labeled ascorbic acid and available tissue ascorbic acid has not been reached, or that part of the compartmental pool of ascorbic acid cannot be exchanged. Therefore, formal calculation of the total turnover of ascorbic acid using tissue data results in a turnover somewhat larger than that calculated using plasma data (mean value 12.5-8 mg/d). When calculated from the food intake, the turnover is 16 it 3 mg/d therefore, one must assume that the bioavailability of ascorbic acid present in the diet is not 100%. Studies on the absorption of ascorbic acid in humans have demonstrated... [Pg.313]

The Kiihni column employs radial flow impellers located between perforated plates for compartmentalization. The first Scheibel column used wire mesh zones to promote coalescence and limit backmixing between turbine-agitated mixing zones. A later Scheibel column used a shrouded radial impeller and multiple ring baffles to direct most of the rotor s energy towards dispersion and away from axial mixing. [Pg.370]

Figure 1.18 Indistinguishable parent-metabolite models for isoniazid. Parent drug is administered into Compartment 1 with parent and metabolite concentrations measured in Compartment 1 and 2, respectively. The models in the first column are pairwise symmetric to those in the second column by interchanging Compartments 2 and 4. The same is true for the third and fourth columns. All 18 of these models are kinetically indistinguishability and identifiable. Reprinted from Mathematical Biosciences, vol. 103, Zhang L-Q, Collins KC, and King PH Indistinguishability and identifiability analysis of linear compartmental models, pp. 77-95. Copyright (1971) with permission of Elsevier. Figure 1.18 Indistinguishable parent-metabolite models for isoniazid. Parent drug is administered into Compartment 1 with parent and metabolite concentrations measured in Compartment 1 and 2, respectively. The models in the first column are pairwise symmetric to those in the second column by interchanging Compartments 2 and 4. The same is true for the third and fourth columns. All 18 of these models are kinetically indistinguishability and identifiable. Reprinted from Mathematical Biosciences, vol. 103, Zhang L-Q, Collins KC, and King PH Indistinguishability and identifiability analysis of linear compartmental models, pp. 77-95. Copyright (1971) with permission of Elsevier.
The core of a system of differential equations of the form (4.23) is the differential equation where the variables having the same index as the zero column vectors of the matrix (a,y) have been deleted. The induced kinetic differential equation of our generalised compartmental system is ... [Pg.73]

When considering the possible modes of solute retention in SEC it is important to first define the compartmentalization of volumes found within the size exclusion column. The total geometrical volume of the column, Vg, is defined as the sum of the total mobile phase volume, V, and the volume of the packing material or stationary phase, V. The mobile phase volume is further defined as the sum of the volume external to the beads constituting the packing material or the void volume, Vq, and the volume of the channels within the beads, V. The differential solute distribution between the spaces internal to and external to the pores in the column packing material results in the separation of the solutes on the basis of molecular size. In the absence of reversible adsorption, the average elution volume, Vg, is the sum of the void volume occupied by all solutes and a portion of the internal pore-volume defined by the size exclusion equilibrium constant, [Note that this... [Pg.4]

Fig. 5.22. Respiratory tract clearance model used in calculating dose from inhaled radioactivity. Code A series of computer programs to perform dosimetric calculations for the ICRP Committee. The values for the removal half-times, T , j, and compartmental fractions, Fa-j> sf given in the tabular portion of the figure for each of the three classes of retained materials. The values given forDN-P, T-B snd Dp (left column) are the regional depositions based on an aerosol with an AMAD of 1 pm. The schematic drawing identifies the various clearance pathways in the model, a-j, in relation to the depositions Z>n-P. Dp and the three respiratory tract regions, N-P, T-B... Fig. 5.22. Respiratory tract clearance model used in calculating dose from inhaled radioactivity. Code A series of computer programs to perform dosimetric calculations for the ICRP Committee. The values for the removal half-times, T , j, and compartmental fractions, Fa-j> sf given in the tabular portion of the figure for each of the three classes of retained materials. The values given forDN-P, T-B snd Dp (left column) are the regional depositions based on an aerosol with an AMAD of 1 pm. The schematic drawing identifies the various clearance pathways in the model, a-j, in relation to the depositions Z>n-P. Dp and the three respiratory tract regions, N-P, T-B...
Wafers and Capsules. Another solution of compartmentalization of resin beads into permeable containers was reported by Beattie and Frost, who invented porous wafers that housed insoluble supports for the multiple solid-phase synthesis of oligonucleotides and peptides. The porous wafer was made from a Teflon ring covered on both sides by a porous Teflon membrane to form a cylindrical permeable container. The use of wafers was reduced to practice in a specialized column-based oligonucleotide synthesizer. ... [Pg.108]

K is thus a (column) diagonally dominant matrix. This is a very important property, and in fact the stability properties of compartmental models are closely related to the diagonal dominance of the compartmental matrix. For instance for the linear model. Equation 9.6, one can show that all eigenvalues have nonpositive real parts and that there are no purely imaginary eigenvalues this means that all solutions are bounded and if there are oscillations they are damped. The qualitative theory of linear and nonlinear compartmental models have been reviewed in Jacquez and Simon [1993], where some stability results on nonlinear compartmental models are also presented. [Pg.168]


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See also in sourсe #XX -- [ Pg.4 ]




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Compartmentalization

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