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Configuration experimentally determined

Although no absolute configuration was known for any substance until the midtwentieth century, organic chemists had experimentally determined the configurations of thousands of compounds relative to one another (their relative configurations) through chemical interconversion. To illustrate, consider (-l-)-3-buten-2-ol. Hydrogenation of this compound yields (i-)-2-butanol. [Pg.289]

The conflicting predictions of the various equations for the transition point have led us to experimentally determine the laminar-turbulent transition for the particular configuration employed in this work. This is reported in the section on results. [Pg.115]

The difference between the calculated and experimentally determined critical Reynolds number can be explained from the reactor configuration, which consisted of four coils connected by straight tubing section. The straight sections would lower the rela-... [Pg.119]

Fig. 2 The experimentally determined potential energy V(), expressed as a wavenumber for convenience, as a function of the angle in the hydrogen-bonded complex H20- HF. The definition of Fig. 2 The experimentally determined potential energy V(</>), expressed as a wavenumber for convenience, as a function of the angle <j> in the hydrogen-bonded complex H20- HF. The definition of <fi is shown. The first few vibrational energy levels associated with this motion, which inverts the configuration at the oxygen atom, are drawn. The PE barrier at the planar conformation (<p = 0) is low enough that the zero-point geometry is effectively planar (i.e. the vibrational wavefunctions have C2v symmetry, even though the equilibrium configuration at O is pyramidal with <pe = 46° (see text for discussion)). See Fig. 1 for key to the colour coding of atoms...
One important aspect not discussed above is the change in atomic structure at a surface. Contrary to the schematic picture of the Si(lll) surface shown in Fig. 14.6, a solid surface is usually not just the end of a perfect crystal. Surfaces reconstruct in response to the changes in the electronic distribution caused by the surface itself. Again, all these changes occur selfconsistently, and in principle, if the total energy for various configurations of atomic structures at a surface could be evaluated, the shifts in the positions of the atoms and the electronic structures of the surface could be determined theoretically. This approach will be discussed in the next section, but the first calculations for reconstructed surfaces were done using experimental determinations of the atomic positions. [Pg.255]

In this section, you have seen how a theoretical idea, the quantum mechanical model of the atom, explains the experimentally determined structure of the periodic table, and the properties of its elements. Your understanding of the four quantum numbers enabled you to write electron configurations and draw orbital diagrams for atoms of the elements. You also learned how to read the periodic table to deduce the electron configuration of any element. [Pg.157]

F-S polymer classes. The two types of configurational entropy nearly coincide with each other for temperatures lower than Ti (defined in next paragraph), but they differ appreciably at higher temperatures. The bifurcation in the configurational entropies in Fig. 5a is remarkably similar in form to the deviation observed between the experimentally determined excess fluid entropy and the... [Pg.155]

While a proper aiming of the atom-probe can be experimentally determined, information on field lines and on equipotential lines is difficult to derive with an experimental method because of the small size of the tip. Yet this information is needed for interpreting quantitatively many experiments in field emission and in field ion emission. We describe here a highly idealized tip-counter electrode configuration which may be useful for describing field lines at a short distance away from the tip surface but far enough removed from the lattice steps of the surface. The electrode is assumed to consist of a hyperboloidal tip and a planar counter-electrode.30 In the prolate spheroidal coordinates, the boundary surfaces correspond to coordinate surfaces and Laplace s equation is separable, so that the boundary conditions can be easily satisfied. [Pg.124]

Methods are presented for calculating mean-square dipole moments, , of polypeptide chains, averaged over all configurations of the chain skeleton. They are applicable to chains of any number (x+ U of residues, the residues being In any specified sequence. Dipole moments of glycine peptides are calculated and compared with experimental determinations. The effects of stereosequence on the dipole moment are well reproduced by the calculations. Ip is taken to be 380 pm. [Pg.421]

Differences in Afor different AB5Hn compounds compared with A for CeCosHs are listed in Table III. The values of these numbers (see Table III), calculated using the fractional site occupations for the 0 phase, can be compared with the experimentally determined entropy differences listed in Table I. The calculated configurational entropy differences (see Table III) agree satisfactorily with the experimental data (see Table I) currently available for seven ABsHn compounds. Structures of some ABsHn compounds deduced from neutron diffraction data (4) are listed in Table I. For compounds whose structures have not been determined, the occupation numbers listed in Table III are in best agreement with the thermodynamic data. [Pg.342]

The experimentally determined ground-state electron configurations of the elements are shown in Figure 5.17. [Pg.184]


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Configuration determination

Experimental configuration

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