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Method and optimization

Efficient application of XRFA is impossible without use of specialized software. By means of this type of programs in XRFA is realized not only the analysis itself, but also the design of new methods and optimization of spectrometers. [Pg.426]

A subtle but key difference in the methodologies is that the orbital containing the two electrons in the C-X bond is frozen in the LSCF method, optimized in the context of an X-H bond in the link atom method, and optimized subject only to the constraint that atom C s contribution be a particular sp hybrid in the GHO method. In the link atom and LSCF methods, the MM partial charge on atom C interacts with some or all of the quantum system in the GHO method, it is only used to set the population in the frozen orbitals. [Pg.476]

This is a Basic (Microsoft Quickbasic 4.S) version of the simplex algorithm by Richard W. Daniels, An Introduction to Numerical Methods and Optimization Techniques, North Holland Press,... [Pg.152]

Other Operating Methods and Optimization A useful control method for difficult industrial or laboratory distillations is cycling operation. The most common form of cycling control is to operate the column at total reflux until steady state is established, take off the complete distillate for a short time, and then return to total reflux. An alternative scheme is to interrupt vapor flow to the column periodically by the use of a solenoid-operated butterfly valve in the vapor line from the pot. In both cases, the equations necessary to describe the system are complex, as shown by Schrodt et al. [Chem. Eng. Sci, 22, 759 (1967)]. The most reliable method for establishing the cycle relationships is by experimental trial on an operating column. Several investigators have also proposed that batch distillation be programmed to attain time optimization by proper variation of the reflux ratio. A comprehensive discussion was first presented by Coward [Chem. Eng. Sci, 22, 503 (1967)] and reviewed and updated by Kim and Diwekar [Rev. Chem. Eng., 17, 111 (2001)]. [Pg.113]

A number of authors have compared the validity of various semiempirical methods and optimized the parameters [103-106] It does not seem practical to give references to all calculations on this topic. Selected recent calculations of dipole moments of pyrimidine and purine bases and thdr derivatives and analogs will be mentioned here as practical examples [107-114]. Numerous references on semiempirical calculations of dipole moments of different types of heterocycles including pyrimidines and purines can be found in our publications [115-133]. [Pg.244]

Instead, an integrated environment for the simulation and optimization of dynamic chemical processes must be developed, incorporating the concepts discussed in thia paper. Of course, such an environment can and actually should be built upon existing, proven blocks of software at some lower level, but this still requires a very close cooperation among the people responsible for the various parts of the software (e.g., model generator, simulation methods, and optimization methods). Future work is required mainly in the following areas ... [Pg.147]

Papadrakakis, M., Lagaros, N.D., Tsompanakis, Y. Plevris, V. 2001. Large scale structural optimization Computational methods and optimization algorithms. Archives of Computational Methods in Engineering (State of the art reviews) 8(3) 239-301. [Pg.505]

Kubicek M., Hlavacek V. Numericke metody a optimalisace v chemickem inzenyrstvi (Numerical methods and optimation in chemical engineering. Part I, Chapter 4), SNTL, Praha 1972. [Pg.275]

A different approach for such systems can be considered, however, that invokes a different set of methodologies that attempt to compute trajectories connecting conformations from the reactant state to conformations of the product state, i.e., the reaction path. Transition path sampling, MaxFlux, discrete path sampling, string methods, and optimization of actions are examples of methodologies that search for these transition paths. We now will review briefly the first four methods and then present the theory and implementation of the action formalism in more detail. [Pg.385]


See other pages where Method and optimization is mentioned: [Pg.489]    [Pg.92]    [Pg.371]    [Pg.358]    [Pg.168]    [Pg.275]    [Pg.1436]    [Pg.336]    [Pg.621]    [Pg.1433]    [Pg.348]    [Pg.16]    [Pg.300]    [Pg.348]    [Pg.265]    [Pg.67]    [Pg.332]    [Pg.52]    [Pg.552]    [Pg.275]    [Pg.561]    [Pg.4]    [Pg.217]   
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Method Selection and Optimization

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