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Value function methods

Thus, the choice was narrowed down to one of the scoring/value function methods versus the AHP. Stewart (1992, p. 575) and Belton and Stewart (2002, p. 159) tend to favor the scoring/value function methods because they are considered to be easier to understand than the AHP ratio scale and eigenvalue procedures. Belton (1986, p. 18) does not give a recommendation but provides anecdotal evidence indicating that decision makers consider the former to be more transparent and easier to communicate. Contrarily, Schoemaker and Waid (1982) found that test subjects consider the AHP method to be both easy to use and trustworthy. [Pg.153]

The classification in Figure 1.3 takes into account the recent developments and provides a good overview of available MOO methods. Relative merits and limitations of groups of methods are summarized in Table 1.1. A few of the MOO methods can be placed in another group. For example, weighting method in the a posteriori methods is a special case of value function methods in the a priori methods. The f-constraint method from the a posteriori methods and goal programming from... [Pg.10]

Ringuest, J.L. and Gulledge, T.R. 1983. A pre-emptive value-function method approach for multiobjective linear programming problems. Decision Sciences, 14, 76-86. [Pg.205]

Here a symmetric projection step is used to enforce conservation of energy. Let a(g,p) and b q,p) be two vector-valued functions such that (p a q,p) + U q) b q,p)) is bounded away from zero. Then we propose the following modified midpoint method,... [Pg.285]

This shows that Schlieren optics provide a means for directly monitoring concentration gradients. The value of the diffusion coefficient which is consistent with the variation of dn/dx with x and t can be determined from the normal distribution function. Methods that avoid the difficulty associated with locating the inflection point have been developed, and it can be shown that the area under a Schlieren peak divided by its maximum height equals (47rDt). Since there are no unknown proportionality factors in this expression, D can be determined from Schlieren spectra measured at known times. [Pg.634]

Emil Bose (1910) maintains that Zawidski s calculations, with Margules solution with only a few coefficients, are not satisfactory, and proposes to find the partial pressures by a graphical method which consists in drawing the two partial pressure curves so that the sum of their ordinates is everywhere equal to the ordinate of the (known) total pressure curves. The Duhem equation shows that pi, p2 are positive, continuous, and smgle-valued functions of a , so that only one decomposition of the total pressure curve has any physical significance, and for every value of x ... [Pg.403]

The revealed preference method is an indirect approach that is used in order to monetize use values. This method observes the real choice between money and the environmental goods. Methods often include observations of consumers or producers behaviour or actions, such as the hedonic price method and the production function method. The hedonic price method determines values from actual market transactions. These transactions are used to see how the price of a market commodity varies when a related environmental good changes, such as the effects of noise or air pollution on house prices. The production function method is used to estimate the value of the environmental effects on production. This method is suitable when consumption or production of a private good is affected by the environmental good. An example is the valuation of ground-level ozone levels by valuing the impact on the production of wheat or timber, which has market prices. The problem with the revealed preference method is that it does not contain all the individuals values that affect the WTP. [Pg.120]

It must be emphasized that the availability of the SMO and 2D autocovariance function methods as two independent statistical procedures to estimate the same parameter, in, the number of proteins, is a helpful tool to verify the reliability of the results obtained. In the case of the 2D PAGE map of colorectal adenocarcinoma cell line (DL-1) an excellent agreement was found between the values obtained from the SMO method—m = 101 10 and m = 105 10—and the 2D autocovariance function procedure—m = 104 10 (Pietrogrande et al., 2006a). [Pg.85]

In the 2D autocovariance function plot (Fig. 4.13b) well defined deterministic cones are evident along the Ap7 axis at values ApH 0.2, 0.4, 0.6 pH they are related to the constant interdistances repeated in the spot trains. This behavior is more clearly shown by the intersection of the 2D autocovariance function with the Ap7 separation axis. The inset in Fig. 4.13b reports the 2D autocovariance function plots computed on the same map with (red line) and without (blue line) the spot train. A comparison between the two lines shows that the 2D autocovariance function peaks at 0.2, 0.4, 0.6 ApH (red line) clearly identifying the presence of the spot train singling out this ordered pattern from the random complexity of the map (blue line, from map without the spot train). The difference between the two lines identifies the contribution of the two components to the complex separation the blue line corresponds to the random separation pattern present in the map the red line describes the order in the 2D map due to the superimposed spot train. The high sensitivity of the 2D autocovariance function method in detecting order is noted in fact it is able to detect the presence of only sevenfold repetitiveness hidden in a random pattern of 200 proteins (Pietrogrande et al., 2005). [Pg.87]

Figure 11P.1 can be used to determine the dimensionless dispersion parmeter ( l/uL) for a system of interest. Use the transfer function method to evaluate the mean residence time and QjJuL) for a system subjected to the arbitrary input shown in the figure. Note that the output response has been shifted 62.5 sec to the left. Response values for the input and output streams were as follows. [Pg.422]

Vector and Matrix Norms To carry out error analysis for approximate and iterative methods for the solutions of linear systems, one needs notions for vectors in Rn and for matrices that are analogous to the notion of length of a geometric vector. Let Pd denote the set of all vectors with n components, x = (xi,, x ). In dealing with matrices it is convenient to treat vectors in Pd as columns, and so x = (xi,. . ., xf1 however, we shall here write them simply as row vectors. A norm on Pd is a real-valued function/defined on Pd with the following properties ... [Pg.41]

Johnson and Stratton133 have compared pAbh+ values obtained using the Hammett acidity function method and the excess acidity method, and they consider that results obtained using the former may correspond more nearly to... [Pg.25]

Toullec, 1982). The values of log/C in water at 25°C have been estimated for acetone as —7.02 and acetophenone as —6.63 (Guthrie, 1979). However, the pKa-values of the ketones ionizing from the ketone to the enolate according to (4) have been measured, using either an acidity function method... [Pg.173]

From a reference set by definition (primary values). This method assumes that structural effects on the data set to be studied are a linear function of those which occur in the reference set. Secondary values of these parameters can be estimated by various methods. [Pg.686]

When the second stage decisions are real-valued variables, the value function Qu(x) is piecewise-linear and convex in x. However, when some of the second stage variables are integer-valued, the convexity property is lost. The value function Qafx) is in general non-convex and non-differentiable in x. The latter property prohibits the use of gradient-based search methods for solving (MASTER). [Pg.201]


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