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Computer-generated block

The computer-generated block is created with its graphical (.mdl) file and the corresponding S-function files. The user needs to complete the systems for the output variables or specify other nonlinearities before the simulation is performed. This can be done modifying the S-function generated by CAMPG. [Pg.423]

In the approach proposed here, to represent the two first-order differential equations every result of integration (state variable) is defined as a write store block in SIMULINK and every feedback signal, which must be multiplied by a gain to make up the differential equation, as a read store block. The computer-generated block diagram is shown in Fig. 11.55. [Pg.426]

Block averaging comes from a set of N work values W, Wi,. .., Wn generated in a NEW simulation. The free energy difference AA can be estimated by computing the block average with different block sizes n... [Pg.240]

Fig. 5.12. Rebek s softballs — dimeric self-assembling capsules. The cavity volume can be tuned by the length of the spacer introduced between the center piece and glycoluril binding sites of the monomers. The methylated monomer (bottom) is not able to form dimeric capsules. Several hydrogen bonding donors and acceptors (arrows) that are responsible for dimerization, are implemented in each building block. A computer-generated model of an example of a dimeric capsule is shown in the box. Right Typical guest molecules which can be encapsulated in the cavity. Fig. 5.12. Rebek s softballs — dimeric self-assembling capsules. The cavity volume can be tuned by the length of the spacer introduced between the center piece and glycoluril binding sites of the monomers. The methylated monomer (bottom) is not able to form dimeric capsules. Several hydrogen bonding donors and acceptors (arrows) that are responsible for dimerization, are implemented in each building block. A computer-generated model of an example of a dimeric capsule is shown in the box. Right Typical guest molecules which can be encapsulated in the cavity.
Figure 15.7 Computer-generated diagrams of stress a versus strain s for two types of block copolymers. (Redrawn from [9].)... Figure 15.7 Computer-generated diagrams of stress a versus strain s for two types of block copolymers. (Redrawn from [9].)...
As the masses of all potential library members can be predicted from the nature of the building blocks, it should be possible to automate the procedure of comparing mass chromatograms for all potential library members between templated and untemplated libraries. This may then lead to a computer-generated shortlist of amplifications, which can then be verified, within a reasonable time, by hand and by some selected additional experiments using only the building blocks incorporated into the amplified compounds. [Pg.26]

Keywords Automated modeling Simulation Mechatronics systems Computer generated differential equations Transfer functions State space CAMPG Bond graph Block diagrams MATLAB SIMULINK SYSQUAKE... [Pg.385]

To resolve the problems associated with structured and unstructured grids, these fundamentally different approaches may be combined to generate mesh types which partially posses the properties of both categories. This gives rise to block-structured , overset and hybrid mesh types which under certain conditions may lead to more efficient simulations than the either class of purely structured or unstructured grids. Detailed discussions related to the properties of these classes of computational grid.s can be found in specialized textbooks (e.g, see Liseikin, 1999) and only brief definitions are given here. [Pg.192]

At the top of File Segment 5-1 is a heat of fomiation information block. Two sums are listed One is a sum of nomial bond enthalpies for ethylene, and the other is a sum selected from a parameter set of stiainless bonds. Both sets of bond enthalpies have been empirically chosen. A group of molecules selected as nomial generates one parameter set, and a group supposed to be strainless is selected to generate a second set of str ainless bond enthalpies designated SBE in Eile Segment 5-1. The subject of parameterization has been treated in detail in Chapter 4. See Computer Projects 3-6 and 3-7 for the specific problem of bond enthalpies. [Pg.145]

The effectiveness of the above described computational procedure was tested by generating an analytical ("ideal") data curve by calculating the isocyanate concentration as a function of time assuming rate constants of k = 1.0/min and k2 = 1.0 A/mol/min and initial concentrations of blocked isocyanate and hydroxyl of 1.0 M. The objective function, for various values of k. and k, for this "ideal" data was calculated and a contour plot for constant values of F was generated and is shown in Figure 2. [Pg.244]


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See also in sourсe #XX -- [ Pg.423 ]




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