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Rotational constraints

The final protein product has two hydrazone bonds. If the middle section (residues 63-75) is synthesized according to the natural sequence, the reassembled protein with two unreduced hydrazone bonds has a biological activity relative to the starting cytokine of roughly 1/1000. With one of the two bonds reduced the activity is 1/100 or 1/50 of the native sequence, depending on which bond is involved. With both bonds reduced the activity is a little less than that of the starting cytokine, but not to a statistically significant extent. This improvement of activity on reduction is doubtless due to the release of the rotation constraint around the N C bond. [Pg.85]

Pad Elastic and Shear Modulus Units of (MPa) or (psi). These moduli determine the mechanical stability and flexibility of pads during polishing under the load and rotational constraints. The pad s viscoelastic behavior is important in determining the planarization effectiveness and in the feature size effect observed during CMP. [Pg.45]

We shall see that these conditions are closely related to the translational and rotational constraints defining the molecular coordinate system (Sect. 2.1). Furthermore, it turns out that a method for evaluating rotational s-vectors can be based on this relationship. To clarify the principles, wc will first discuss the simpler case of translational conditions. [Pg.111]

Exploring the possibilities of this idea we consider the three rotational constraint relations on the atomic coordinates that follow from the axis convention. It is assumed that these relations can be cast in the form... [Pg.111]

Rewritten in terms of vector components Eq. (2.65) gives the three center of mass conditions, while Eq. (2.66) gives the three rotational constraints in a form similar to Eq. (2.45),... [Pg.115]

As rotational constraints we retain the three Eckart conditions and the corresponding constraint vectors [Eq. (2.68) or (3.35)], here depending on p. These constraints have been discussed by Hougen17) as well. [Pg.134]

Fig. 16. Rotation about the CH-2-C-2-0-2-C(=0) torsion angle of 17 BO. Note the two minima at syn BO and the ring-closed dioxolenium ion CO conformations. Also note the two TSs separating BO from CO. Rotation was made starting at the syn BO minimum and moving in the direction of TS1. The small discontinuity near 150° is a result of this rotation. Missing points failed to converge. The 60th point did, however, return to almost exactly the starting conformation. The structures shown are for the associated stationary points, and the reported energies which differ from the graph reflect the optimization without the bond-rotation constraints. Fig. 16. Rotation about the CH-2-C-2-0-2-C(=0) torsion angle of 17 BO. Note the two minima at syn BO and the ring-closed dioxolenium ion CO conformations. Also note the two TSs separating BO from CO. Rotation was made starting at the syn BO minimum and moving in the direction of TS1. The small discontinuity near 150° is a result of this rotation. Missing points failed to converge. The 60th point did, however, return to almost exactly the starting conformation. The structures shown are for the associated stationary points, and the reported energies which differ from the graph reflect the optimization without the bond-rotation constraints.
In the transient complex the two protein molecules must satisfy translational/ rotational constraints, which severely hinder the diffusion-controlled rate kD- In the absence of any biasing force, theoretical estimates put the basal value, koo, in the range of 10 to 10 M s [56-58]. In particular, antibody-protein binding rates are typically observed in this narrow range [59-61]. The value 10 M s thus marks the start of the diffusion-controlled regime (Figure 4.4). A rate much lower than 10 s is an indication that conformational... [Pg.75]

Deoxyribonucleic acid has been immobilized without chemical alteration by entrapment in agarose. The gel was either heated or dissolved in sodium perchlorate to destroy its secondary structure and then gelled in the presence of DNA by cooling or dialysis, respectively. Some rotational constraint of the DNA molecule was observed as evidenced by the binding constant obtained for the drug ethidium the nature of the constraint was discussed in terms of the known structure of agarose bihelices. [Pg.591]

Interestingly, these values are favorably compared with the best experimental ones quoted above, de la Torre et al. [117] carried out similar computer calculations for chains subject to bond length, bond angle, and internal rotation constraints, and reached conclusions in support of Zimm s. Thus it appeared that the long-suspended question about the gap between theory and experiment... [Pg.59]

Here the probabilities in each matrix are normalised to make the highest probability unity in each. In the more general theory, the factor x is re-expressed in terms of the rotational constraints on individual bonds, and one typically needs five such variables for an acceptable description of an un-symmetrical vinyl polymer in which each bond has three rotational states. In the above case it may simply be defined as the relative probability of the gg state in the racemic dyad. [Pg.151]

Figure 3.20. Reciprocal of the cosine and rotational constraint terms of equation (3.9)—that is, the effective resolved shear stress—on (110) plane of MgO using either compressive or tensile forces with the slip system 110 (110>. Figure 3.20. Reciprocal of the cosine and rotational constraint terms of equation (3.9)—that is, the effective resolved shear stress—on (110) plane of MgO using either compressive or tensile forces with the slip system 110 (110>.
A simulated annealing protocol can be used to optimize the target function subjected to the overall translation and rotation constraints (Eq. [35]). We can denote the variable components of the initial guess for the trajectory Y° i and optimize the trajectory for K st s solving the second-order differential equation for the trajectory Z =... [Pg.399]

After taking into account these rotational constraints, one can write... [Pg.101]


See other pages where Rotational constraints is mentioned: [Pg.38]    [Pg.114]    [Pg.38]    [Pg.116]    [Pg.103]    [Pg.195]    [Pg.236]    [Pg.57]    [Pg.57]    [Pg.62]    [Pg.62]    [Pg.62]    [Pg.228]    [Pg.179]    [Pg.1307]   


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Rotational constraints polymer conformation

Symmetry constraints orbital rotations

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