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Continuous parameters, definition

If there is a difference between the measured and calculated fields, all parameters of the first approximation or some of them are changed in such a way that a better fit to these fields is achieved. Thus, we obtain a second approximation of mass distribution. Of course, in those cases when even the new set of parameters does not provide a satisfactory match of these fields, this process of calculation has to be continued. As we see from this process, every step of the interpretation requires application of Newton s law. Let us recall that this procedure, based on the use of Newton s law, is often called the solution of the forward problem of the field of attraction, and by definition we have... [Pg.220]

Applying these definitions to the governing equations and rearranging them so the parameters form nondimensional groups, the continuity equations become... [Pg.33]

Here Zg is the number of tt electrons provided by atom is essentially an ionization potential for an electron extracted from in the presence of the part of the framework associated with atom r alone (a somewhat hypothetical quantity), is a framework resonance integral, and is the coulomb interaction between electrons in orbitals < >, and <(>,. The essential parameters, in the semi-empirical form of the theory, are cug, and and from their definition these quantities are expected to be characteristic of atom r or bond r—s, not of the particular molecule in which they occur (for a discussion see McWeeny, 1964). In the SCF calculation, solution of (95) leads to MO s from which charges and bond orders are calculated using (97) these are used in setting up a revised Hamiltonian according to (98) and (99) and this is put back into (95) which is solved again to get new MO s, the process being continued until self-consistency is achieved. It is now clear that prediction of the variation of the self-consistent E with respect to the parameters is a matter of considerable difficulty. [Pg.132]

Since Dr. Goldanskii says he is not familiar with Douzou s work, perhaps I can make some response to the question of Dr. Thomas. Douzou s observations definitely do not illustrate a Goldanskii effect. In my understanding, the essential point from Douzou experiments, focusing on enzyme kinetics at temperatures from above 0°C to substantially below, is that the kinetic parameters change in a continuous way. [Pg.245]

Universality and two-parameter scaling in the general case of finite excluded volume, Be comes about by the much more sophisticated mechanism of renormalization. As will be discussed in later chapters (see Chap. 11, in particular) both the discrete chain model and the continuous chain model can be mapped on the same renormalized theory. The renormalized results superficially look similar to expressions like Eq. (7.13), but the definition of the scaling variables iie, z is more com plica led. Indeed, it is in the definition of R ) and z in terms of the parameters of the original unrenormalized theory, that the difference in microstructure of the continuous or discrete chain models is absorbed. [Pg.109]

Remark 3 The objective function is a linear sum of all yij s and simply minimizes the number of potential matches. The energy balances and the definition constraints are linear constraints in the residuals and heat loads. The relations between the continuous and binary variables are also linear since L j and Uij are parameters corresponding to lower and upper bounds, respectively, on the heat exchange of each match (ij). It is important to understand the key role of these constraints which is to make certain that if a match does not exist, then its heat load should be zero while if the match takes place, then its heat load should be between the provided bounds. We can observe that ... [Pg.284]

The normative approach to the practice of medicine, based on the definition of thresholds, is a different paradigm from the continuous distribution of most biological parameters and their associated risks, as described by physiologists and epidemiologists (360-362). Blood pressure, cholesterol, and renin have a logarithmic gaussian distribution in populations. Renin dependency, for instance, may be considered as a constant feature of all humans except when they have a positive sodium balance, which more or less mimics schematic animal models such as DOCA hypertension (349). In this extreme situation, cardiac, renal, and vascular damages may be direcdy induced by the excess of salt itself, in the absence of any functional RAS (363). [Pg.54]


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See also in sourсe #XX -- [ Pg.109 ]




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