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Perspective diagrams

Figure 1-17 shows three ways to illustrate the stereochemical structures of simple molecules. The perspective diagram specifies stereochemistry unambiguously, but bond angles and center-to-center bond lengths are better represented with ball-and-stick models. In space-... [Pg.16]

Figure 9 (a) Perspective diagram and (b) Fischer projection of (2it,3it)-fluorocitric add... [Pg.478]

Compound Perspective diagram Projection diagram Point group... [Pg.179]

Low Geometric 2- Dimensional structure (atom connectivity) 3- Dimensional (spatial) structure (configuralion, steric properties) Simple diagrams Perspective diagrams, molecular models... [Pg.2]

Where the absolute configuration is known, structures can be represented either as Fischer type diagrams or as perspective diagrams. Fischer diagrams follow the convention that the principal chain occupies the vertical position, with the head of the chain uppermost. [Pg.148]

In addition to Fischer and perspective diagrams, physical organic chemists use Newman and sawhorse diagrams to show conformations as well as configurations of two-centre compounds. [Pg.148]

Figure 5.2. Schematic diagrams illustrating the manner in which fringes are produced by an inclined boundary between two differently oriented parts I and 11 of a specimen, (a) Perspective diagram of the specimen and boundary, (b) The specimen viewed edge-on. (c) Nature of the final image. Figure 5.2. Schematic diagrams illustrating the manner in which fringes are produced by an inclined boundary between two differently oriented parts I and 11 of a specimen, (a) Perspective diagram of the specimen and boundary, (b) The specimen viewed edge-on. (c) Nature of the final image.
One example of a naturally occurring sulfoxide, available from turnips, is S-methylcysteine S-oxide (47) the CIP configuration at sulfur is (S), Draw a perspective diagram of this molecule. [Pg.91]

Fig. 2. Spin-coupled orbitals for CH( n). (a) and (b) Occupied orbital at 30 bohr. It can be clearly seen that this is an undeformed C(2pJ orbital, (c) and (d) Occupied orbital 1 5 at 30 bohr. This is the bonding partner with g. It is an undeformed H(Is) function, (e) and (f) Occupied orbital 0g at 4 bohr. Some deformation of the C(2pj) form due to the presence of the H nucleus can be seen in the perspective diagram, (g) and (h) Occupied orbital < 5 at 4 bohr. Note the small amount of deformation of the ls(H) that is now present, (i) and (j) Occupied orbital at 2 bohr. Deformation of C(2pj) is now considerable, with some delocalization onto H(ls) nucleus, (k) and (1) Occupied orbital < 5 at 2 bohr. The deformation from pure H(ls) character is obvious with some contribution from C(2pj). Fig. 2. Spin-coupled orbitals for CH( n). (a) and (b) Occupied orbital at 30 bohr. It can be clearly seen that this is an undeformed C(2pJ orbital, (c) and (d) Occupied orbital 1 5 at 30 bohr. This is the bonding partner with </>g. It is an undeformed H(Is) function, (e) and (f) Occupied orbital 0g at 4 bohr. Some deformation of the C(2pj) form due to the presence of the H nucleus can be seen in the perspective diagram, (g) and (h) Occupied orbital < 5 at 4 bohr. Note the small amount of deformation of the ls(H) that is now present, (i) and (j) Occupied orbital at 2 bohr. Deformation of C(2pj) is now considerable, with some delocalization onto H(ls) nucleus, (k) and (1) Occupied orbital < 5 at 2 bohr. The deformation from pure H(ls) character is obvious with some contribution from C(2pj).
Figure 5.2.7 Hydrodynamic map of the Munster Basin (in the back) and perspective diagrams of groundwater flow systems (after Struckmeier 1989) (see Plate 12)... Figure 5.2.7 Hydrodynamic map of the Munster Basin (in the back) and perspective diagrams of groundwater flow systems (after Struckmeier 1989) (see Plate 12)...
Figure A1.1 (a) Elevation of the sphere of reflection. O is the origin of reciprocal lattice. C is the centre of the Ewald sphere. The incident beam is shown in the plane, (b) Plan of the sphere of reflection. R is the projection of the rotation axis on the equatorial plane, (c) Perspective diagram. BB is the direction of the rotation axis through the crystal sample. P is the... Figure A1.1 (a) Elevation of the sphere of reflection. O is the origin of reciprocal lattice. C is the centre of the Ewald sphere. The incident beam is shown in the plane, (b) Plan of the sphere of reflection. R is the projection of the rotation axis on the equatorial plane, (c) Perspective diagram. BB is the direction of the rotation axis through the crystal sample. P is the...
Figure 14.5 The two types of covalent bonding in diborane. A, A perspective diagram of BaHe shows the unusual B—H—B bridge bond and the tetrahedral arrangement around each B atom. B, A valence bond depiction shows each sp -hybridized B forming normal covalent bonds with two hydrogens and two bridge bonds, in which two electrons bind three atoms, at the two central B—H—B groupings. Figure 14.5 The two types of covalent bonding in diborane. A, A perspective diagram of BaHe shows the unusual B—H—B bridge bond and the tetrahedral arrangement around each B atom. B, A valence bond depiction shows each sp -hybridized B forming normal covalent bonds with two hydrogens and two bridge bonds, in which two electrons bind three atoms, at the two central B—H—B groupings.
Acknowledgement. I wish to express my gratitude to Dr. K. Toshima for drawings of all the formulas and perspective diagrams, which are a distinctive feature of this chapter. [Pg.36]

Figure 8.50 Perspective diagram viewed along the a axis showing the crystal structure of l(n-C4Hg)4N ]2C606 - 2(m-OHC6H4NHCONH2)-2H2O (24). The spacing between the broken sinusoidal layers is about 8.0 A... Figure 8.50 Perspective diagram viewed along the a axis showing the crystal structure of l(n-C4Hg)4N ]2C606 - 2(m-OHC6H4NHCONH2)-2H2O (24). The spacing between the broken sinusoidal layers is about 8.0 A...
Fig. 1. Perspective diagram of the vibrating reed sedimentation analyser (see text for details). Fig. 1. Perspective diagram of the vibrating reed sedimentation analyser (see text for details).
Figure 14 Perspective diagrams of the lamellar phase L, the hexagonal phase with hydrocarbon-filled cylinders Hi, and the hexagonal phase with water-filled cylinders H,. Conversions from L to Hu can occur following the packing and shape of the molecules. Swelling of the lamellar phase to include thick interbilayer water layers depends on the presence of charged polar groups. Figure 14 Perspective diagrams of the lamellar phase L, the hexagonal phase with hydrocarbon-filled cylinders Hi, and the hexagonal phase with water-filled cylinders H,. Conversions from L to Hu can occur following the packing and shape of the molecules. Swelling of the lamellar phase to include thick interbilayer water layers depends on the presence of charged polar groups.
Once the candidate corrective measure alternatives have been identified, a more detailed evaluation of each alternative needs to be undertaken. From an engineering perspective, the first step in the evaluation process would include the development of a conceptual design for each alternative. The conceptual design would consist of a process description, a process flow diagram and a layout drawing. Preliminary sizing of equipment and utility and land requirements would be developed. In addition, chemical requirements and residuals produced can be estimated. From the conceptual design, permitability and residuals disposal issues can be identified and addressed. [Pg.140]

Basics Creep data can be very useful to the designer. In the interest of sound design-procedure, the necessary long-term creep information should be obtained on the perspective specific plastic, under the conditions of product usage (Chapter 5, MECHANICAL PROPERTY, Long-Term Stress Relaxation/Creep). In addition to the creep data, a stress-strain diagram under similar conditions should be obtained. The combined information will provide the basis for calculating the predictability of the plastic performance. [Pg.65]

Figures 4.2 L5 show accurate perspective ball-and-stick diagrams of the idealized structures in (4.45)-(4.49), in order to aid visualization of the rather unfamiliar shapes associated with equivalent sdM hybrids. Note that a surprising proportion of these hypothetical sdM geometries corresponds to placing all ligands on one side of a plane through the metal nucleus (see, e.g., Figs. 4.3(b) and (c) and 4.4(b) and (d)), and will thus be disfavored on steric or electrostatic grounds. Hence, the most reasonable structures are those shown in Figs. 4.3(a), 4.4(a) and (b), and 4.5(a) and (c), which have fewer cramped aacute angles and fill space more equitably. Figures 4.2 L5 show accurate perspective ball-and-stick diagrams of the idealized structures in (4.45)-(4.49), in order to aid visualization of the rather unfamiliar shapes associated with equivalent sdM hybrids. Note that a surprising proportion of these hypothetical sdM geometries corresponds to placing all ligands on one side of a plane through the metal nucleus (see, e.g., Figs. 4.3(b) and (c) and 4.4(b) and (d)), and will thus be disfavored on steric or electrostatic grounds. Hence, the most reasonable structures are those shown in Figs. 4.3(a), 4.4(a) and (b), and 4.5(a) and (c), which have fewer cramped aacute angles and fill space more equitably.
This section is primarily concerned with the behaviour of simple homo-polymers. The development of viscoelastic theory was intimately linked with the study of polymeric species. This area of activity has led the way in the development of rheological models and experimental design and so is a very important area for the proto-rheologist to understand. So far in this chapter we have taken the approach of developing phase diagrams from a rheological perspective in order to understand linear viscoelastic... [Pg.179]

Figure 2.31. Schematic representation of the P/T equilibria in a simple two-component system (forming continuous solid and liquid solutions). In (a) a perspective view of the P-T-X diagram is shown in (b) its projection on the P/T plane. Notice the two single-component systems represented, for instance, for the component B by the three lines SB/G (sublimation line of B representing the gas/so lid equilibrium), SB/LB (melting equilibrium of B) and the boiling line LB/G. The solid solution is indicated by a. Notice in (a) the isobaric and isothermal sections of the diagrams (compare with Fig. 2.1). Figure 2.31. Schematic representation of the P/T equilibria in a simple two-component system (forming continuous solid and liquid solutions). In (a) a perspective view of the P-T-X diagram is shown in (b) its projection on the P/T plane. Notice the two single-component systems represented, for instance, for the component B by the three lines SB/G (sublimation line of B representing the gas/so lid equilibrium), SB/LB (melting equilibrium of B) and the boiling line LB/G. The solid solution is indicated by a. Notice in (a) the isobaric and isothermal sections of the diagrams (compare with Fig. 2.1).
Fig. 13.2 Schematic diagram showing the various stages and the iterative steps involved in the lead optimization process from a DMPK perspective. This schematic represents the iterative process that is an important part of the lead optimization process. The in vitro and in vivo screens refer to DMPK assays. Reprinted from [12], with permission from Taylor and Francis Group. Fig. 13.2 Schematic diagram showing the various stages and the iterative steps involved in the lead optimization process from a DMPK perspective. This schematic represents the iterative process that is an important part of the lead optimization process. The in vitro and in vivo screens refer to DMPK assays. Reprinted from [12], with permission from Taylor and Francis Group.
The coagulation process can now be considered in perspective of a ternary polymer-solvent-nonsolvent system, A schematic ternary phase diagram, at constant temperature, is shown in Figure 8. The boundaries of the isotropic and narrow biphasic (isotropic-nematic) regions are based on an extension of Flory s theory ( ) to a polymer-solvent-nonsolvent system, due to Russo and Miller (7). These boundaries are calculated for a polymer having an axial ratio of 100, and the following... [Pg.195]

The qualitative study of electronic structure through the electron (number) density p(r) relies heavily on linecut diagrams, contour plots, perspective plots, and other representations of the density and density differences. There is a review article by Smith and coworkers [302] devoted entirely to classifying and explaining the different techniques available for the pictorial representation of electron densities. Beautiful examples of this type of analysis can be seen in the work of Bader, Coppens, and others [303,304]. [Pg.331]


See other pages where Perspective diagrams is mentioned: [Pg.518]    [Pg.233]    [Pg.233]    [Pg.225]    [Pg.2357]    [Pg.518]    [Pg.233]    [Pg.233]    [Pg.225]    [Pg.2357]    [Pg.277]    [Pg.30]    [Pg.17]    [Pg.26]    [Pg.71]    [Pg.171]    [Pg.87]    [Pg.42]    [Pg.127]    [Pg.38]    [Pg.562]    [Pg.160]    [Pg.43]    [Pg.49]    [Pg.200]    [Pg.228]    [Pg.463]    [Pg.166]   
See also in sourсe #XX -- [ Pg.456 , Pg.457 ]




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