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Cooperative system

Harrison Cooper, Ph.D., Harrison R. Cooper Systems, Inc., Salt Lake City, Utali (Section 19, Solid-Solid Operations and Equipment)... [Pg.10]

MAIN regular and associate members include investor-owned utilities, cooperative systems, municipal power agencies, independent power producers, marketers, and two municipal systems that together sei"ve 19 million people living m a 120,000-sqiiare-mile area. [Pg.424]

On the one hand, a property called cooperativity will be used. This property must hold upon the dynamics of the observation error associated to (19). The cooperative system theory enables to compare several solutions of a differential equation. More particularly, if a considered system = /(C, t) is cooperative, then it is possible to show that given two different initial conditions defined term by term as i(O) < 2(0) then, solutions to this system will be obtained in such a way that i(t) < 2(t), where 1 and 2 are the solutions of the differential equations system with the initial conditions (0) and 2(0), respectively. This is exactly the same result established previously in the case of simple mono-biomass/mono-substrate systems. With regard to this property the following lemma is recalled. [Pg.141]

H.L. Smith. Monotone dynamical systems. An introduction to the theory of competitive and cooperative systems. AMS Mathematical Surveys and Monographs, 41 31-53, 1995. [Pg.163]

Wegner and Engel (1975) extended the Oosawa analysis by dropping the assumption of irreversibility in polymerization, and these workers applied a steady-state approximation. Their approach focuses on a dimeric nucleus, and there is no easy way to extend their theory to much more cooperative systems and still obtain tractable rate expressions. [Pg.161]

Stability of Proteins Proteins Which Do Not Present a Single Cooperative System P. L. Privalov... [Pg.395]

In this section we find it more convenient to start with an ensemble of M independent and indistinguishable systems (i.e., the systems are identical but not localized, as assumed in Section 2.4), each of which has a single binding site. We stress from the outset that the concept of cooperativity, as defined in Section 4.2, does not apply to such systems. What we shall show is that under certain conditions a single-site system can exhibit behavior that is similar to the behavior of a cooperative system. [Pg.61]

For positive cooperative systems, all the curves with S > 2 start with positive curvature [Eq. (4.3.6)] and then, atx = x the curvature becomes negative, where x, is defined as the point for which the slope is maximal, i.e.. [Pg.75]

Perhaps the simplest two-site cooperative systems are small molecules having two binding sites for protons, such as dicarboxylic acids and diamines. Despite their molecular simplicity, most of these molecules do not conform with the modelistic assumptions made in this chapter. Therefore, their theoretical treatment is much more intricate. The main reasons for this are (1) there is, in general, a continuous range of macrostates (2) the direct and indirect correlations are both strong and intertwined, so that factorization of the correlation function is impossible. In addition, as with any real biochemical system, the solvent can have a major effect on the binding properties of these molecules. [Pg.114]

Figure 5.12 shows the BI and the quantities g(C) - 1 for this model. This illustration shows that although the binding isotherms seem to belong to a negative cooperative system, it is, in fact, meaningless in general to refer to the cooperativity of the system where there exists more than one type of cooperativity. In Fig. 5.12a, the curve starts with positive cooperativity, mainly due to the indirect part, i.e.,... [Pg.171]

Favor cooperative systems of finite or infinite chains of 0-H-OH---... [Pg.25]

The increase in energy content of an atom, ion, or molecular entity or the process that makes an atom, ion, or molecular entity more active or reactive. In enzymology, activation often refers to processes that result in increased enzyme activity. For example, increasing temperature often can have a positive effect on enzyme activity (See Arrhenius Equation). Other examples of enzyme activation include (1) proteolysis of zymogens (2) alterations in ionic strength (3) alterations due to pH changes (4) activation in cooperative systems (5) lipid or membrane interface activation (6) metal ion effects (7) autocatalysis and (8) covalent modification. [Pg.25]

A graphical procedure used to determine, in cooperative systems, values for L (the ratio of the T to R state in the absence of any binding ligand in the Monod-Wyman-Changeux model) and n (the stoichiometry of binding) in exclusive binding systems (c = 0 where c = i.e., the ratio of the intrinsic dissociation constants for... [Pg.345]

A parameter used to assess the degree of cooperativity exhibited by an enzyme ". Rs equals the ratio of [S]o.9/ [S]o.o9 that is, the ratio of the substrate concentration needed for 90% saturation divided by the substrate concentration needed for 10% saturation. For a normal, hyperbolic, noncooperative curve, Rs equals 81. Thus, positively cooperative systems will have an Rs ratio less than 81, whereas negatively cooperative systems will have values larger than 81. The ratio is insensitive to the shape of the curve and does not address any questions concerning the substrate concentration range between the 10% and 90% points. [Pg.624]

A ratio used to assess the degree of cooperativity exhibited by an enzyme. It is equal to the true Ymax value (typically extrapolated from the high-substrate-concen-tration end of a double-reciprocal plot) divided by the apparent Emax value obtained from extrapolating the asymptote in the low-substrate-concentration portion of the double-reciprocal plot. For a noncooperative system, Ry will equal one positively cooperative systems will have values greater than one and negatively cooperative systems will have values less than one . This method requires good estimates of the asymptotes. [Pg.624]

Fig. 18. Heat capacity of a cooperative system as a function of the excess energy on aggregation. The critical temperature of a First order transition is reached with the last curve (parameter = 454). The parameter 0 corresponds to an isolated hindered rotator. Curves after data of Ref.ll0b)... Fig. 18. Heat capacity of a cooperative system as a function of the excess energy on aggregation. The critical temperature of a First order transition is reached with the last curve (parameter = 454). The parameter 0 corresponds to an isolated hindered rotator. Curves after data of Ref.ll0b)...
Privalov, P. L. (1982). Stability of proteins Proteins which do not present a single cooperative system. Adv. Prot. Chem. 35, 1-104. [Pg.338]

Vol. 588 D. Grundel, R. Murphey, P. Panos, O. Proko-pyev (Eds.), Cooperative Systems Control and Optimization. IX, 401 pages, 2007. [Pg.245]

Figure 4. Interactions among the free HaO, the structural H20, the cooperative system, and an external EM field. a( Figure 4. Interactions among the free HaO, the structural H20, the cooperative system, and an external EM field. a(<u) denotes the various attenuation functions, and V the intermodular potentials.

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See also in sourсe #XX -- [ Pg.95 , Pg.120 , Pg.169 , Pg.263 ]




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