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Electronic structure experiments

Table XV. Luminescence Spectroscopy Experiments and Miscellaneous Electronic Structure Experiments... Table XV. Luminescence Spectroscopy Experiments and Miscellaneous Electronic Structure Experiments...
The most elementary mean-field models of electronic structure introduce a potential that an electron at r would experience if it were interacting with a spatially averaged electrostatic charge density arising from the N- 1 remaining electrons ... [Pg.2159]

The 3D MoRSE code is closely related to the molecular transform. The molecular transform is a generalized scattering function. It can be used to predict the intensity of the scattered radiation i for a known molecular structure in X-ray and electron diffraction experiments. The general molecular transform is given by Eq. (22), where i(s) is the intensity of the scattered radiation caused by a collection of N atoms located at points r. ... [Pg.415]

The electronic structure of an infinite crystal is defined by a band structure plot, which gives the energies of electron orbitals for each point in /c-space, called the Brillouin zone. This corresponds to the result of an angle-resolved photo electron spectroscopy experiment. [Pg.266]

STM and SFM are free from many of the artifacts that afflict other kinds of profilometers. Optical profilometers can experience complicated phase shifts when materials with different optical properties are encountered. The SFM is sensitive to topography oidy, independent of the optical properties of the surface. (STM may be sensitive to the optical properties of the material inasmuch as optical properties are related to electronic structure.) The tips of traditional stylus profilometers exert forces that can damage the surfaces of soft materials, whereas the force on SFM tips is many orders of magnitude lower. SFM can image even the tracks left by other stylus profilometers. [Pg.87]

One important structural feature on which to focus is whether the nitrogen atom lies in the same plane as the three carbon atoms. Electron diffraction experiments have found the ground state to be slightly non-planar. You can determine the planarity of the structures you compute by examining the sum of the three C-N-C angles (for a planar molecule, the sum will be 360°) and by looking at the values of the C2-N-C4-O and C3-N-C4 Hg dihedral angles (in a planar structure, both will be 0°). [Pg.105]

Experimental research chemists with little or no experience with computational chemistry may use this work as an introduction to electronic structure calculations. They will discover how electronic structure theory can be used as an adjunct to their experimental research to provide new insights into chemical problems. [Pg.313]

H = di(Z—iy di are the potential parameters I is the orbital quantum number 3 characterizes the spin direction Z is the nuclear charge). Our experience has show / that such a model potential is convenient to use for calculating physical characteristics of metals with a well know electronic structure. In this case, by fitting the parameters di, one reconstructs the electron spectrum estimated ab initio with is used for further calculations. [Pg.142]

Our model for electronic structure is a pragmatic blend of theory and experiment. [Pg.142]

We assume that standard Coulomb-correlated models for luminescent polymers [11] properly described the intrachain electronic structure of m-LPPP. In this case intrachain photoexcitation generate singlet excitons with odd parity wavefunctions (Bu), which are responsible for the spontaneous and stimulated emission. Since the pump energy in our experiments is about 0.5 eV larger than the optical ran... [Pg.449]

And yet in spite of these remarkable successes such an ab initio approach may still be considered to be semi-empirical in a rather specific sense. In order to obtain calculated points shown in the diagram the Schrodinger equation must be solved separately for each of the 53 atoms concerned in this study. The approach therefore represents a form of "empirical mathematics" where one calculates 53 individual Schrodinger equations in order to reproduce the well known pattern in the periodicities of ionization energies. It is as if one had performed 53 individual experiments, although the experiments in this case are all iterative mathematical computations. This is still therefore not a general solution to the problem of the electronic structure of atoms. [Pg.103]

Fe(Et2dtc)3]BF4 has the advantage that the product is completely free from by-products and is isolable in yields of 90%. The relationship between Ei,2 values and electronic structures has been described in terms of Ai - T2 crossover equilibrium (273). The rate of e transfer between [Fe(Me2dtc)3] and [Fe(Me2dtc>3]BF4 has been measured by H-NMR, line-broadening experiments (275). Mossbauer-spectral data have been published (276) for a series of (R2dtc) complexes of iron(IV). [Pg.245]

The S-S bond between two divalent sulfur atoms plays an important role as the main stabilizer of the tertiary structure of many proteins. The simplest chemically stable compounds of this class are HSSH and CH3SSCH3. The structures of these two disulfanes have been established by microwave spectroscopy and electron diffraction experiments. [Pg.4]

Carved wooden bears in all shapes and sizes overwhelmed Yngve and me at our visit to Noboribetsu in 1976. There was an afternoon to spare before the opening of the "Oji International Seminar on Theories and Ab Initio Computations of Molecular Electronic Structure" at Tomakomai, Hokkaido in the fall of 1976 so we wished to experience the hot springs. The train left us with a choice of buses, the desdnations of which were clearly indicated in Japanese writing. We found the right one and came to a city in a canyon where the sulfur fumes and hot water let themselves out. The kind reception by Kimio Ohno and Fukashi Sasaki at Hokkaido University remains a vivid memory. [Pg.15]

In this contribution it is shown that local density functional (LDF) theory accurately predicts structural and electronic properties of metallic systems (such as W and its (001) surface) and covalently bonded systems (such as graphite and the ethylene and fluorine molecules). Furthermore, electron density related quantities such as the spin density compare excellently with experiment as illustrated for the di-phenyl-picryl-hydrazyl (DPPH) radical. Finally, the capabilities of this approach are demonstrated for the bonding of Cu and Ag on a Si(lll) surface as related to their catalytic activities. Thus, LDF theory provides a unified approach to the electronic structures of metals, covalendy bonded molecules, as well as semiconductor surfaces. [Pg.49]


See other pages where Electronic structure experiments is mentioned: [Pg.90]    [Pg.90]    [Pg.718]    [Pg.802]    [Pg.2202]    [Pg.2228]    [Pg.396]    [Pg.397]    [Pg.394]    [Pg.395]    [Pg.110]    [Pg.164]    [Pg.31]    [Pg.32]    [Pg.120]    [Pg.175]    [Pg.178]    [Pg.187]    [Pg.189]    [Pg.394]    [Pg.43]    [Pg.5]    [Pg.247]    [Pg.65]    [Pg.128]    [Pg.904]    [Pg.252]    [Pg.758]    [Pg.129]    [Pg.28]    [Pg.112]    [Pg.368]    [Pg.221]    [Pg.451]    [Pg.60]    [Pg.65]   
See also in sourсe #XX -- [ Pg.135 ]




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Electronic structure, laboratory experiments

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