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Dual structure function

A fault tree is to be developed for the flow sheet of Fig. 9.20. The undesired event is no flow . The corresponding structure function as well as the dual structure function is to be calculated. [Pg.354]

The fault tree of Fig. 9.21 corresponds to the dual structure function. [Pg.355]

If in this fault tree the x are replaced by the probabilities of functioning of the components, the dual structure function gives the probability of functioning of the system, i.e. the probability of having flow. [Pg.356]

Shi W, Ting LM, Kicska GA, Lewandowicz A, Tyler PC, Evans GB, Furneaux RH, Kim K, Almo SC, Schramm VL (2004) Plasmodium falciparum purine nucleoside phosphorylase crystal structures, immucillin inhibitors, and dual catalytic function. J. Biol. Chem. 279 18103-18106... [Pg.361]

Grucza RA, Bradshaw JM, Fiitterer K, Waksman G. SH2 domains From structure to energetics, a dual approach to the study of structure—function relationships. Med. Res. Rev. 1999 19 273-293. [Pg.2044]

In this equation, the notation 3 is used for the structure (35) in order to highlight its role as a basis function [m ] of GL(n), and similarly for the dual structures. The quantity... [Pg.361]

For all lattices, series analysis yielded a simple pole as the singularity of the SAW generating function. This is of course different to the Euclidean situation, where the corresponding exponent 7 =. Furthermore, the growth constant for SAW and SAPs for a given lattice is different. Surprisingly, the exponent for SAP appears to be the same as for Euclidean lattices, that is a =. For the 6,3 lattice it was possible to obtain an exact solution. This lattice has a tree-like dual structure, which accounts for the solvability. For SAP on this lattice the generating function was found to be... [Pg.87]

DL data have been plotted in Fig. 17 as a function of corrosion rates in the ASTM standard ferric sulfate test and the classifications obtained in the oxalic acid etch test. They show that the current ratio is very sensitive for detecting the absence of sensitization and for differentiating mild degrees of sensitization for which the oxalic acid test shows step or dual structures. Current ratios are in the range of 0.0001-0.001 for step structures and between 0.001-0.05 for dual structures. Corrosion rates in the ferric sulfate test do not differentiate between these small levels of sensitization, However, for severely sensitized materials with ditch structures, current ratios become less effective in making distinctions between medium and severe levels of sensitization, while the corrosion rates vary over a wide range. These specimens have DL ratios in a wide band extending from 0.05-0.3. [Pg.257]

The relative importance of M in the photophysical behaviour of macromolecules appears to depend upon the type of chromophore and macro-molecular structure involved. For example, there is no detectable influence from isolated monomeric groups in the decays of the monomeric emission band in polystyrene in fluid solution [72] the decay is adequately described by a dual exponential function. In contrast, the photophysical behaviour of the poly(vinyl-naphthalene)s [68], poly(l-naphthyl methacrylate) [68] and poly(acenaphthylene) [68] requires a third exponential term in description of monomer decay. Consequently it may be inferred that M sites in copolymers containing styrene are associated with chromophores that are physically isolated within the macromolecular microcomposition. In naphthalene polymers, M sites are evident in the absence of spectroscopic spacers and can be associated with species whose kinetic isolation is not solely consequent upon separation from similar chromophores. [Pg.110]

In many cases there is an interaction between the carrier and the active component of the catalyst so that the character of the active surface will change. For example, the electronic character of the supported catalyst may be influenced by the transfer of electrons across the catalyst-carrier interface. In some cases the carrier itself has a catalytic activity for the primary reaction, an intermediate reaction, or a subsequent reaction, and a dual-function catalyst is thereby obtained. Materials of this type are widely employed in reforming processes. There are other cases where the interaction of the catalyst and support are much more subtle and difficult to label. For example, the crystal size and structure of supported metal catalysts as well as the manner in which the metal is dispersed can be influenced by the nature of the support material. [Pg.200]

Zeno paradox. On the other hand, recovering these interferences from a single path leads to excessive correlation, as evidenced by the highly oscillatory results obtained with TSH for Tully s third, extended coupling with reflection, model. This is remedied effortlessly in FMS, and one may speculate that FMS will tend to the opposite behavior Interferences that are truly present will tend to be damped if insufficient basis functions are available. This is probably preferable to the behavior seen in TSH, where there is a tendency to accentuate phase interferences and it is often unclear whether the interference effects are treated correctly. This last point can be seen in the results of the second, dual avoided crossing, model, where the TSH results exhibit oscillation, but with the wrong structure at low energies. The correct behavior can be reproduced by the FMS calculations with only ten basis functions [38]. [Pg.467]


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See also in sourсe #XX -- [ Pg.354 , Pg.355 ]




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