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Translation matrix

Figure 10. A stereodiagram showing a comparison of the active site geometry of Streptomyces griseus protease A (SGPA) with that of bovine -trypsin. SGPA is presented by solid bonds, trypsin by open bonds. The root mean square deviation after minimisation by application of an appropriate rotation translation matrix is 0.39 A for some 62 common atom positions. From [97]. Figure 10. A stereodiagram showing a comparison of the active site geometry of Streptomyces griseus protease A (SGPA) with that of bovine -trypsin. SGPA is presented by solid bonds, trypsin by open bonds. The root mean square deviation after minimisation by application of an appropriate rotation translation matrix is 0.39 A for some 62 common atom positions. From [97].
Incommensurism At least one of the elements p,q,r, and s is irrational and neither column of the translation matrix consists of integers. Under this condition, no distinctive registry between the substrate lattice and the deposit lattice exists. [Pg.5859]

Considering a translation-translation matrix element M, , we note that translational displacements u, are antisymmetric to inversion. As a result, we obtain... [Pg.237]

Standard deviation r indicates the type of quantity (n.d.) Translation matrix (-)... [Pg.356]

By inspection of (9.13.39), we see that the translation matrix W is a lower triangular matrix with unit diagonal elements. This structure implies that the monopole moment at P makes contributions to all multipoles at P, that the dipole moment at P makes contributions to the dipole and all higher moments at P, and so on. In particular, we note that a charge distribution that is represented exactly by a finite number of multipoles centred at P, will require an infinite expansion at a different position P for an exact evaluation. [Pg.411]

Obviously, this matrix representation has the same form as in the complex case, with identical summation ranges. Since the real multipole moments and translation-matrix elements have one instead of two components as in the complex counterpart to (9.13.66), the real formulation is more compact. [Pg.414]

Let us finally consider the real expression for the interaction matrix. We proceed in the same maimer as for the translation matrix, beginning with (9.13.19), which we write as... [Pg.414]


See other pages where Translation matrix is mentioned: [Pg.171]    [Pg.166]    [Pg.14]    [Pg.103]    [Pg.62]    [Pg.23]    [Pg.110]    [Pg.384]    [Pg.5860]    [Pg.81]    [Pg.160]    [Pg.161]    [Pg.103]    [Pg.95]    [Pg.1609]    [Pg.99]    [Pg.411]    [Pg.413]    [Pg.413]    [Pg.415]   


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