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Mathematical optimization

It has been shown in Chapter 9 that it is possible to obtain an optimal mathemat-ieal solution for a eontrol system with linear plant dynamies. An alternative approaeh is to use heuristies , or knowledge aequired through experienee, to seareh for optimal solutions. One sueh teehnique is to employ a Genetie Algorithm (GA). [Pg.365]

Gill, P.E. and W. Murray, "Newton-type Methods for Unconstrained and Linearly Constrained Optimization", Mathematical Programming, 7,311-350 (1974). [Pg.395]

Goldfard, D., "Factorized Variable Metric Methods for Unconstrained Optimization", Mathematics of Computation, 30 (136) 796-811 (1976). [Pg.395]

After the feature selection process has been carried out once by the SIMCA method, it is necessary to refine the model because the iK>del may shift slightly. This refining of the model leads to an ( timal set of descriptors with optimal mathematical structure. [Pg.247]

Norkin, W.I., Pflug, G.Ch., and Ruszczysk, A. (1998) A branch and bound method for stochastic global optimization. Mathematical Programming, 83, 425. [Pg.160]

Optimization Mathematical procedures to enable the best selection from a set of many options, for example, in the context of process design, the selection of... [Pg.129]

Klamroth, K., Tind, J. and Wiecek, M. M. (2002). Unbiased approximation in multicriteria optimization, Mathematical Methods of Operations Research 56, pp. 413-437. [Pg.184]

The basic idea of the Karhunen-Loeve Transform (KLT) is that, if the correlation in the image is known, then it is possible to calculate the optimal mathematical basis by using an eigen-decomposition. The optimal basis is defined here as the one that minimises the overall root-mean-square distortion. [Pg.462]

Robinson, S. M. (1996), Analysis of Sample-Path Optimization, Mathematics of Operations Research, Vol. 21, pp. 513—528. [Pg.2648]

Brandi, Johanni, and Otter [3] have developed an 0(N) approach which is v similar to that of Featherstone. The method differs only in its use of a more general joint model (allowing multiple-degree-of-fieedom joints) and in the optimization of vector and matrix transformations. Of all the algorithms considered, this one tq>pears to be the most efficient for computing the joint accel tions for an open-chain mechanism. The optimized mathematical transformations are very important, and they may be used in any general application where vector and matrix quantities must be transformed between coordinate frames. [Pg.79]

Optimization, mathematical 1, 489s31 3, 482s31 4, 463s31 8,804s31 13, 291s31 17, 307s31 Organometallic compds. [Pg.289]

Fang, Rajasekera Tsao/ ENTROPY OPTIMIZATION MATHEMATICAL PROGRAMMING... [Pg.818]

Introduction to optimization with the Excel Solver tool http //office.microsoft.com/en-us/excel-help/introduction-to-optimization-with-the-excel-solver-tool-HA001124595.aspx Optimization Definitimi http //www.merriam-webster.coptimization Mathematical Optimization Society http //www.mathopt.org/... [Pg.324]

J. Workman, Near-Infrared Spectroscopy Evaluating the Effects of Known Spectral Changes on Wavelength Selection and Optimal Mathematical Treatment Using Synthetically Generated Data, Eastern Analytical Symposium, New York, 1986, No. 269. [Pg.383]

Powell, M. J. D. (1971). Recent advances in unconstrained optimization. Mathematical Programming, 1, 26. [Pg.358]


See other pages where Mathematical optimization is mentioned: [Pg.366]    [Pg.103]    [Pg.236]    [Pg.181]    [Pg.377]    [Pg.221]    [Pg.2647]    [Pg.193]    [Pg.198]    [Pg.287]    [Pg.296]    [Pg.214]    [Pg.48]    [Pg.265]    [Pg.268]    [Pg.284]   
See also in sourсe #XX -- [ Pg.370 , Pg.428 , Pg.429 ]




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