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Applications to Dynamics

Errors are proportional to At for small At. When the trapezoid rule is used with the finite difference method for solving partial differential equations, it is called the Crank-Nicolson method. The implicit methods are stable for any step size but do require the solution of a set of nonlinear equations, which must be solved iteratively. The set of equations can be solved using the successive substitution method or Newton-Raphson method. See Ref. 36 for an application to dynamic distillation problems. [Pg.473]

We hope that the work of others and that of our co-workers will soon enable us to complement this volume by at least one on electronic aspects and another on applications to dynamics. [Pg.250]

Dijksman, A. Elzinga, M., J. Li, Yu-Xin, Arends, I., Sheldon, R., A. Efficient ruthenium-catalyzed racemization of secondary alcohols application to dynamic kinetic resolution. Tetrahedron Asymmetry 2002, 13, 879-884. [Pg.227]

Experience has shown that useful information can be obtained by employing the presently available functional forms and parameter sets. Illustrations of the applications to dynamic and thermodynamic simulations are given in subsequent chapters. However, it must always be remembered that whatever the precision of the motional or thermodynamic properties obtained from the simulation methods, the ultimate accuracy of the results depends on the potential function that was used. Approximations or errors present in the poten-... [Pg.31]

Frazer, Robert A., Duncan, William J., and Collar, Arthur R. 1960. Elementary Matrices and Some Applications to Dynamics and Differential Equations. New York Cambridge University Press. [Pg.254]

J. Szymanewski, Comp. Chem. Eng. 13 1081-1085 (1989) for an application to dynamic distillation problems. [Pg.612]

Holzwarth [14] describes techniques for measuring and analyzing time-resolved fluorescence he discusses applications to dynamics of proteins, nucleic acids, and membranes. Time-resolved two-dimensional microscopic images show promise of revealing detailed information about the location and motions of fluorophores in cells. [Pg.18]

Coupling model and its application to dynamic failure for hard coal containing gas... [Pg.1099]

DYNAMIC MECHANICAL ANALYSIS APPLICATION TO DYNAMIC THEPMOMECHANOMETRY... [Pg.81]

Zaitsev M, D Arcy J, Collins DJ et al. (2005) Dual-contrast echo planar imaging with keyhole application to dynamic contrast-enhanced perfusion studies. Phys Med Biol 50(19) 4491-4505... [Pg.122]

The second section deals with the analysis methods that are used in fuzzy finite element analysis. An overview of different approaches is presented first the transformation method, affine analysis, and global optimisation. The application to dynamic analysis is considered. The core of this section is the presentation of a consistent analysis approach to predict the effect of parameter uncertainties on different characteristics of dynamic behaviour of structures, resonance frequencies and dynamic response levels. A hybrid approach is developed, based on modal superposition and optimisation. [Pg.86]

The complexity and time consumption of 2D experiments will restrict their general application to dynamic problems In addition to its elegance, however, the 2D experiment can offer the practical result of unraveling complex exchange mechanisms in an unambiguous fashion. Its ability to yield quantitative results in the hands of the rank and file remains to be demonstrated. [Pg.99]

Moller B, Graf W, Sickert J-U, Steinigen F (2009) Fuzzy random processes and their application to dynamic analysis of structures. Math Comput Model Dyn Syst 15 515-534... [Pg.2381]

To predict the strength of adhesively bonded joints, strength criteria should be applied to the stress vales obtained by analyses. Several types of strength criteria applicable to dynamic problems are explained below. In addition, an example of an actual application is also shown in that section. [Pg.756]

The switching memory effect is a reflection of the fact that the electric displacement, being the function of both the applied field and the material s properties, needs some finite time to adjust to the value of the electric field. The widely accepted model of the instantaneous relationship between the electric displacement and the electric field in the NLC is invalid when the characteristic times of the director dynamics are close to the relaxation times for molecular permanent dipoles. This time scale is typically in the submillisecond range which is of great interest for modem fast-switching devices. The electric displacement (as well as the dielectric torque density) becomes a function of the static dielectric properties of the NLC, the present and past electric field, and the present and past director. We discussed the recently proposed theory and experimental verification of the phenomenon [11]. The model in Ref [11] should be applicable to dynamic reorientation of other LC phases in the appropriate range of times/frequencies. In the case of ferroelectric LCs, the theory should be supplemented by the consideration of spontaneous electric polarization. A similar approach should be also... [Pg.242]

Shakeri, M., Engstrom, K., Sandstrom, A. G., and BackvaU, J.-E. (2010). Highly enantiose-lective resolution of beta-amino esters by Candida antarctica lipase A immobilized in mesoceUular foam Application to dynamic kinetic resolution. ChemCatChem, 2, 534-538. [Pg.396]

Shaken M, Engstrom K, Sandstrom AG, Backvall J-E. Highly enantioselective resolution of -amino esters by Candida ant-arctica lipase A immobilized in mesoceUular foam application to dynamic kinetic resolution. ChemCatChem 2010 2 534-538. [Pg.1710]


See other pages where Applications to Dynamics is mentioned: [Pg.2382]    [Pg.50]    [Pg.50]    [Pg.241]    [Pg.461]    [Pg.99]    [Pg.271]    [Pg.138]    [Pg.787]    [Pg.798]    [Pg.600]    [Pg.435]    [Pg.185]    [Pg.198]    [Pg.2382]    [Pg.218]    [Pg.218]    [Pg.465]    [Pg.458]    [Pg.132]    [Pg.224]    [Pg.758]    [Pg.48]   


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