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Integral distribution

Alternatively, an integral distribution function F may be defined as giving the fraction of surface for which the adsorption energy is greater than or equal to a given Q,... [Pg.655]

As a simple model of a heterogeneous surface, assume that 20% of it consists of sites of Q= 2.5 kcal/mol 45% of sites Q = 3.5 kcal/mol and the remainder, of sites of Q= 4.5 kcal/mol. Calculate Q(P, T) for nitrogen at 77 K and at 90 K, assuming the adsorption to follow the Langmuir equation with bo given by Eq. XVII-15. Calculate qsi for several 6 values and compare the result with the assumed integral distribution hinction. [Pg.675]

Figure 7 Integrated distribution curves for the angle 0 between two successive mesogenic groups calculated [14,15] for P7MB (continuous line) and P8MB (broken line). Figure 7 Integrated distribution curves for the angle 0 between two successive mesogenic groups calculated [14,15] for P7MB (continuous line) and P8MB (broken line).
Probable errors in assigning the integral distribution curve, as indicated by scatter of the points in Fig. 57, are magnified in the process of taking the slope for the deduction of the differential distribution. Only the approximate location of the maximum and breadth of the latter are experimentally significant. [Pg.343]

Selected entries from Methods in Enzymology [vol, page(s)j Boundary analysis [baseline correction, 240, 479, 485-486, 492, 501 second moment, 240, 482-483 time derivative, 240, 479, 485-486, 492, 501 transport method, 240, 483-486] computation of sedimentation coefficient distribution functions, 240, 492-497 diffusion effects, correction [differential distribution functions, 240, 500-501 integral distribution functions, 240, 501] weight average sedimentation coefficient estimation, 240, 497, 499-500. [Pg.632]

A polymer is the more uniform with respect to the molecular weight the steeper the integral distribution curve is. The differential mass distribution function... [Pg.116]

To obtain the distribution extrapolated to zero concentration, the distribution at each concentration is divided into a number of zones within the weight fraction zone 0 to 1. Then for each zone a plot of s or 1/s versus the sample concentration is made and extrapolated to obtained the sedimentation coefficient at zero concentration, sq A plot of weight fraction versus so is the corrected integral distribution at zero concentration. The differential distribution, dc/ds, can be obtained by fitting groups of points with a sliding least mean squares cubic fit. [Pg.72]

Since the integral distribution patterns for the 80 and 100 min. patterns were nearly the same, only the results from the former are shown in Figure 3. The differential patterns (not shown) obtained from the sliding 15 point least mean squares cubic fit were also nearly the same, with considerable noise for the two solutions of lowest concentration. [Pg.77]

Fig. 3. Integral distribution curves obtained by TLC for ST-MMA block copolymers (reproduced from Ref.43f by permission of the Hiithig Wept Verlag, Basel). For detail, see text... Fig. 3. Integral distribution curves obtained by TLC for ST-MMA block copolymers (reproduced from Ref.43f by permission of the Hiithig Wept Verlag, Basel). For detail, see text...
Since the orbit is periodic in w (with period 1) one may integrate over w and thereby verify that the integrated distribution P(7) is independent of t. [Pg.352]

B) Construct integral distribution curves of retention volume from the raw chromatograms. [Pg.128]

An equation can be derived relating Z A (dtFE) to Z gF ( i>thf ) As was pointed out in step C, the retention volume calibration curve relating i>thf to i>tfe was constructed by relating t>rFE to i>thf at points of equal weight percent polymer on the integral distribution of retention volume curves in tetrahydrofuran and in TFE. At these points the molecular weight of the polymer species in tetrahydrofuran is the same as the molecular weight of the polymer species in TFE. [Pg.130]

Fig. 29 shows the integral MWD of the anionically polymerized and BW-prefrac-tionated polystyrene sample 0/2, computed from PDC-measurements at 15 °C by the methods G and K (giving the same result O in Fig. 29), and from BWF of this sample by Bohm 29> (crossed in Fig. 29). The agreement of both integral distributions is quite acceptable the MWD obtained by Bohm is somewhat narrower than that obtained from PDC because of different Pw-values. Fig. 29 shows the integral MWD of the anionically polymerized and BW-prefrac-tionated polystyrene sample 0/2, computed from PDC-measurements at 15 °C by the methods G and K (giving the same result O in Fig. 29), and from BWF of this sample by Bohm 29> (crossed in Fig. 29). The agreement of both integral distributions is quite acceptable the MWD obtained by Bohm is somewhat narrower than that obtained from PDC because of different Pw-values.
Fig. 29. Integral distribution of the degree of polymerization for polystyrene sample 0/2 polymerized anionically in tetra-hydropyran at 0 "C, Pw = 1225) and Baker-Williams-pre-fractionated PDC at 15 °C (O) and Baker-Williams fractionation of this sample by Bohm J9) (+). The integral distribution obtained by Bohm is somewhat narrower than that obtained from PDC, because of some different Pw-values (aP = Pw(/ Uz, Bohm had probably taken Pn instead of Pw)... Fig. 29. Integral distribution of the degree of polymerization for polystyrene sample 0/2 polymerized anionically in tetra-hydropyran at 0 "C, Pw = 1225) and Baker-Williams-pre-fractionated PDC at 15 °C (O) and Baker-Williams fractionation of this sample by Bohm J9) (+). The integral distribution obtained by Bohm is somewhat narrower than that obtained from PDC, because of some different Pw-values (aP = Pw(/ Uz, Bohm had probably taken Pn instead of Pw)...
In the systematic development of distributed systems it is necessary to use the basic system models using the interface, distribution and state transition approaches. Each of these fundamental parameters is very helpful and plays an important role in the systems development process. For large systems, the development is carried out through several levels of abstraction. And the same time for creation of such kind of development processes of the modular systems it is obvious to estimate and select the refinement steps, which give the possibility to build the effective multilevel and multidimensional integrated distribution. [Pg.383]

For the networking systems of natural gas supply chains, the modular systems provide the designers and the process planners with a different (and independent) toolkit without restricting the application area. This is conceived as a new high-level tool for the representation of engineering knowledge and support that can be useful for the reduction of time and cost of the development and implementation of integrated distribution systems. [Pg.391]

Starting from such frequency distributions one can easily derive cumulative frequencies which can be smoothed by the integrated distribution function F(x). Fig. 2-2 represents the cumulative frequencies of the example depicted in Fig. 2-1, again with a smoothed distribution function. [Pg.26]

Zhou Y, Abagyan R (2002) Match-only integral distribution (MOID) algorithm for high-density oligonucleotide array analysis. BMC Bioinformatics 3 3... [Pg.64]

Middle Temperature profile along the column and measured distributions of 90Nb and 261Db. Bottom Integral distribution of 90Nb (solid line) and of Db (named Ns by the authors at that time shaded area) after corrections for the much shorter half-life of 26lDb compared to that of 90Nb. Reproduced from [21],... [Pg.247]

Fig. 5. Distribution of covering radius rc. The solid phase of the porous medium is covered by circles of radius rc and the color of circles depends on circle radius. The integral distribution of covering radius G(rc) is then displayed. Fig. 5. Distribution of covering radius rc. The solid phase of the porous medium is covered by circles of radius rc and the color of circles depends on circle radius. The integral distribution of covering radius G(rc) is then displayed.
The distribution function is presented graphically both as integral and differential distribution curves. In the integral distribution F(R) curve the abscissa axis depicts the size and the ordinate axis the fraction or percentage content of the total bubble number or the total volume of those bubbles whose size is bigger or smaller than R. In the differential distribution F(R) curve the abscissa axis depicts again the size but the ordinate axis the fraction content, i.e. number of bubbles entering a definite radius interval. The latter is more often employed. [Pg.26]

The concept uniformity of a material, however, has the following quantitative definition the coefficient of uniformity of a material, from the point of view of probability, is the ratio of some property (technical characteristic) of the material at a given value of probability (for a known integral distribution curve) to the arithmetic mean value of this property. [Pg.21]

Fig. 6.12 Sequences of integral distributions with time. Symbols - experimental data (CCI4, 50% -h iso-octane, 50%)/water 6-blade turbine stirrer from [392]... Fig. 6.12 Sequences of integral distributions with time. Symbols - experimental data (CCI4, 50% -h iso-octane, 50%)/water 6-blade turbine stirrer from [392]...
Fig. 6.12 and 6.13 show two examples of the mathematical simulation of time sequences. They show the time course of the experimentally determined and calculated integral distribution as a function of the dimensionless droplet mass /z = Cx = — I. The initial experimental distribution functions are taken as the start distribution in the integration process. [Pg.271]


See other pages where Integral distribution is mentioned: [Pg.342]    [Pg.399]    [Pg.278]    [Pg.107]    [Pg.66]    [Pg.116]    [Pg.116]    [Pg.71]    [Pg.77]    [Pg.203]    [Pg.128]    [Pg.181]    [Pg.377]    [Pg.44]    [Pg.62]    [Pg.72]    [Pg.169]    [Pg.169]    [Pg.149]    [Pg.44]    [Pg.33]    [Pg.551]    [Pg.122]    [Pg.132]   
See also in sourсe #XX -- [ Pg.284 ]

See also in sourсe #XX -- [ Pg.284 ]

See also in sourсe #XX -- [ Pg.281 ]




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