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Hydrogen atom model

The variations in D and D and the much larger value for In show the limitations of a simple hydrogen atom model. Other elements, particularly transition metals, tend to introduce several deep levels in the energy gap. For example, gold introduces a donor level 0.54 eV below D and an acceptor level 0.35 eV above D in siHcon. Because such impurities are effective aids to the recombination of electrons and holes, they limit carrier lifetime. [Pg.345]

Bohr s hydrogen atom model of 1913 had provided inspiration to a few physicists, like Kossel, who were interested in chemical problems but to very few chemists concerned with the explanation of valence. First of all, the Bohr atom had a dynamic character that was not consistent with the static and stable characteristics of ordinary molecules. Second, Bohr s approach, as amended by Kossel, could not even account for the fundamental tetrahedral structure of organic molecules because it was based on a planar atomic model. Nor could it account for "homopolar" or covalent bonds, because the radii of the Bohr orbits were calculated on the basis of a Coulombic force model. Although Bohr discussed H2, HC1, H20, and CH4, physicists and physical chemists mainly took up the problem of H2, which seemed most amenable to further treatment. 11... [Pg.246]

If the study of cooperativity is likened to the study of chemical bonds, then the model studied in this chapter would be the analogue of the hydrogen atom model. The hydrogen atom does not have a chemical bond, yet its thorough understanding is cmcial for understanding molecules. [Pg.52]

According to the selection rules, one-photon absorption occurs only if the change in angular momentum (change in L) is +1 or -1 (Al = 1, A/ = 0, 1 (0 o 0 not allowed), AL = 0, 1, AS = 0) (Al is according to the hydrogenic atom model, whereas AL is for multielectron atoms). The selection rules allow transition in one-photon absorption only to the p states from the s ground state as a result only even-to-odd parity is allowed. [Pg.164]

DFT calculations with Becke-Perdew exchange-correlation functional were carried out for all the reaction intermediates present in the catalytic cycle of polar copolymerization, based on the simplified diimine catalyst in which the bulky diimine substituents were replaced by hydrogen atoms (model catalyst NAN-M+, NAN = -N(Ar)-CR-CR-N(Ar)- R=H, Ar=H, M=Ni, Pd). Some of the calculations, for the most important structures, were repeated using the real catalyst, containing bulky diimine substituents [real catalyst Ar=C6H3(o- -Pr)2, R=CH3],... [Pg.256]

United atom model For the sake of speeding up an energy calculation the total number of atoms is artificially reduced by lumping together all nonpolar hydrogen atoms into the heavy atoms (C atoms) to which they are bonded. Although this approximation may speed up the calculation several-fold, an all-hydrogen atom model is preferable for accurate calculations. [Pg.767]

Fig. 9.33. Mechanism of fragmentation upon ECD following the hot hydrogen atom model. Here, a protonated lysine residue captures the electron and immediately transfers a hydrogen atom to its neighboring carbonyl-O. Primary and secondary fragmentation pathways of the ions are shown. Adapted from Ref. [150] by permissioiL John Wiley Sons, 2004. Fig. 9.33. Mechanism of fragmentation upon ECD following the hot hydrogen atom model. Here, a protonated lysine residue captures the electron and immediately transfers a hydrogen atom to its neighboring carbonyl-O. Primary and secondary fragmentation pathways of the ions are shown. Adapted from Ref. [150] by permissioiL John Wiley Sons, 2004.
Is the fundamental relation of atomic spectroscopy inherently able to confirm the validity of the assumptions and thus that of the derived energy equations of the nonrelativistic hydrogen-atom models of Bohr, Schrodinger, and Heisenberg ... [Pg.50]

In order to confirm the appropriateness of the models for the artificial DNA, we first verify the model dependence of the inter-base pair interaction. We adopt three models, (a) a hydrogen atom model (dP=H) and (b) a methyl group model (dP=CH3) (c) real model (dP=5 -deoxyribose) (Fig. 25.2). These models are often used in the analyses of the inter-base pair interaction between the bases in the natural B-DNA, where it is known that the backbone molecules do not contribute much to the stability of the duplex structure. We here also make the same assumption for the artificial DNA. [Pg.441]

Fig. 25.3 The interaction energy between (a) hydrogen atom model (dP=H) and (b) methyl group model (dP=CH3). In the figure, Int E of LC-BOP is obtained by and LC-BOP-I-ALL is... Fig. 25.3 The interaction energy between (a) hydrogen atom model (dP=H) and (b) methyl group model (dP=CH3). In the figure, Int E of LC-BOP is obtained by and LC-BOP-I-ALL is...

See other pages where Hydrogen atom model is mentioned: [Pg.345]    [Pg.345]    [Pg.3]    [Pg.531]    [Pg.410]    [Pg.244]    [Pg.206]    [Pg.194]    [Pg.204]    [Pg.98]    [Pg.455]    [Pg.1657]    [Pg.443]   
See also in sourсe #XX -- [ Pg.126 ]




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