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Structural units asymmetry

Symmetry in the structural unit elevates, asymmetry depresses the melting point. If, e.g. the group combinations... [Pg.167]

Synthesis of model compounds and structural units are being investigated. A double Simmons-Smith reaction on the l,3-dioxolane-4,5-diylbis(alkene) 107 afforded the product 108 with excellent stereoselectivity. The required asymmetry in the double cyclopropanation was the result of coordination of the zinc carbenoid reagent by the Lewis basic dioxolane ring oxygen prior to each cyclopropanation event. The cyclopropanated product was converted to ( )-l,2-bis[(l 5,25)-2-methylcyclopropyl]ethene, a relevant model for the complete structural assignment of FR-900848. [Pg.290]

By simulating the extracted quadrupolar profiles, four nonequivalent structure units of kyanite, 241— 44, were characterized by the isotropic chemical shifts 5qs, = 13.0, 4.0, 5.7, and 5.9 ppm, the quadrupolar coupling constant Q c = 10.1, 3.8, 6.4, and 9.2 MHz, and the asymmetry parameter rj = 0.27, 0.85, 0.70, and 0.38, respectively [76]. Kyanite thus represents a system with considerable distribution of quadrupolar coupling constants while the distribution of isotropic chemical shifts is less significant. This situation can lead to a counterintuitive decrease in the dispersion of Al 3Q NMR signals in the indirect 3Q dimension Fj with increasing intensity of the static magnetic field (Fig. 18). [Pg.108]

The nucleosome core particle, isolated from chromatin by treatment with nucleases, consists of 14S-bp DNA wrapped around an octameric histone core and is the main structural unit of the genetic material. Several, P-NMR studies (Cotter and Lilley, 1977 Kallenbach et al., 1978 Kievan et al, 1979 Shindo et al, 1980a) have shown that nucleosomal DNA yields a broad symmetrical resonance. The absence of any detectable asymmetry in... [Pg.256]

Part of a 15-nm long, 10 A tube, is given in Fig. 1. Its surface atomic structure is displayed[14], A periodic lattice is clearly seen. The cross-sectional profile was also taken, showing the atomically resolved curved surface of the tube (inset in Fig. 1). Asymmetry variations in the unit cell and other distortions in the image are attributed to electronic or mechanical tip-surface interactions[15,16]. From the helical arrangement of the tube, we find that it has zigzag configuration. [Pg.66]

Of special interest to intercalation studies are complex non-stoichiometric systems, such as the so-called misfit layer chalcogenides that were first synthesized in the 1960s [45]. Typically, the misfit compounds present an asymmetry along the c-axis, evidencing an inclination of the unit cell in this direction, due to lattice mismatch in, say, the -axis therefore these solids prefer to fold and/or adopt a hollow-fiber structure, crystallizing in either platelet form or as hollow whiskers. One of the first studied examples of such a misfit compound has been the kaolinite mineral. [Pg.24]

The second class of AChEs exists as heteromeric assemblies of catalytic and structural subunits. One form consists of up to 12 catalytic subunits linked by disulfide bonds to filamentous, collagen-containing structural subunits. These forms are often termed asymmetric, since the tail unit imparts substantial dimensional asymmetry to the molecule. The collagenous tail unit links by disulfide bonding at its proline rich N-terminus through a coiled coil arrangement to the C-terminus of two of the catalytic subunits [30]. The tail unit associates with the basal lamina of the synapse rather than the plasma membrane. [Pg.196]

The unit cell considered here is a primitive (P) unit cell that is, each unit cell has one lattice point. Nonprimitive cells contain two or more lattice points per unit cell. If the unit cell is centered in the (010) planes, this cell becomes a B unit cell for the (100) planes, an A cell for the (001) planes a C cell. Body-centered unit cells are designated I, and face-centered cells are called F. Regular packing of molecules into a crystal lattice often leads to symmetry relationships between the molecules. Common symmetry operations are two- or three-fold screw (rotation) axes, mirror planes, inversion centers (centers of symmetry), and rotation followed by inversion. There are 230 different ways to combine allowed symmetry operations in a crystal leading to 230 space groups.12 Not all of these are allowed for protein crystals because of amino acid asymmetry (only L-amino acids are found in proteins). Only those space groups without symmetry (triclinic) or with rotation or screw axes are allowed. However, mirror lines and inversion centers may occur in protein structures along an axis. [Pg.77]

Fig. 20. X-ray crystal structure of the dimer [Bi2(cit)2]2, a possible constituent of bismuth antiulcer compounds. An additional bridging O from a neighboring unit is also shown bonded to Bi(III). Note that asymmetry in the coordination sphere due to the lone pair on the metal (cit = C(0)(C02)(CH2C02)2). Adapted from (452). Fig. 20. X-ray crystal structure of the dimer [Bi2(cit)2]2, a possible constituent of bismuth antiulcer compounds. An additional bridging O from a neighboring unit is also shown bonded to Bi(III). Note that asymmetry in the coordination sphere due to the lone pair on the metal (cit = C(0)(C02)(CH2C02)2). Adapted from (452).
Figure 2.9 is a plot of possible combinations of hydration and asymmetry for protein particles in water. Similar curves could be drawn for other materials as well. For the human hemoglobin molecule discussed in Table 2.1, the combination of sedimentation and diffusion measurements gives an /// value that lies within the domain defined by the 1.15 and 1.20 contours of Figure 2.9. The current picture of the structure of human hemoglobin, deduced from x-ray diffraction studies, suggests that the molecule may be regarded as an ellipsoid with height, width, and depth equal to 6.4, 5.5, and 5.0 nm, respectively. Applying these dimensions to the dispersed unit leads us to describe the particle as being hydrated to the extent of about 0.4-0.5 g water (g protein)... Figure 2.9 is a plot of possible combinations of hydration and asymmetry for protein particles in water. Similar curves could be drawn for other materials as well. For the human hemoglobin molecule discussed in Table 2.1, the combination of sedimentation and diffusion measurements gives an /// value that lies within the domain defined by the 1.15 and 1.20 contours of Figure 2.9. The current picture of the structure of human hemoglobin, deduced from x-ray diffraction studies, suggests that the molecule may be regarded as an ellipsoid with height, width, and depth equal to 6.4, 5.5, and 5.0 nm, respectively. Applying these dimensions to the dispersed unit leads us to describe the particle as being hydrated to the extent of about 0.4-0.5 g water (g protein)...

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See also in sourсe #XX -- [ Pg.37 , Pg.55 , Pg.237 , Pg.238 ]




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Asymmetrie

Asymmetry

Structural units

Structure units

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