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Space electronics

Often, to save space, electron configurations are shortened the abbreviated electron configuration starts with the preceding noble gas. For the elements sulfur and nickel,... [Pg.145]

The properties of electrons described so far (mass, charge, spin, and wave nature) apply to all electrons. Electrons traveling freely in space, electrons moving in a copper wire, and electrons bound to atoms all have these characteristics. Bound electrons, those held in a specific region in space by electrical forces, have additional important properties relating to their energies and the shapes of their waves. These additional properties can have only certain specific values, so they are said to be quantized. [Pg.468]

Spin densities determine many properties of radical species, and have an important effect on the chemical reactivity within the family of the most reactive substances containing free radicals. Momentum densities represent an alternative description of a microscopic many-particle system with emphasis placed on aspects different from those in the more conventional position space particle density model. In particular, momentum densities provide a description of molecules that, in some sense, turns the usual position space electron density model inside out , by reversing the relative emphasis of the peripheral and core regions of atomic neighborhoods. [Pg.10]

Allan, N.L. and Cooper, D. Momentum-Space Electron Densities and Quantum Molecular Similarity. 173, 85-111 (1995). [Pg.292]

Chemists often focus on the energetic, geometric, and spectroscopic properties of molecules. However, since the electron density exists in ordinary three-dimensional space, electron density maps of molecules can be used as tools to unearth a wealth of information about the molecule. This information includes, but is not limited to, a molecule s magnetic properties, per-atom electron population, and bond types. [Pg.186]

It is apparent that only a trickle of work has been, and is currently being, done on momentum densities in comparison with the torrent of effort devoted to the position space electron density. Moreover, much of the early work on II( p) has suffered from an undue emphasis on linear molecules. Nevertheless, some useful insights into the electronic structure of molecules have been achieved by taking the electron momentum density viewpoint. The most recent phenomenal developments in computer hardware, quantum chemical methods and software for generating wavefunctions, and visualization software suggest that the time is ripe to mount a sustained effort to understand momentum densities from a chemical perspective. Readers of this chapter are urged to take part in this endeavor. [Pg.340]

This work shows the exceptional physics that can be done with a STM operated at cryogenic temperatures and the availability of STMs working down to liquid helium temperature opens broad avenues of research in the coming years. No doubt that among the many future scientific experiments accessible with low temperature STMs, the real-space electronic characterization of the metal-superconductor transition in /c-phases of BEDT-TTF salts, because Tc > 4 K, as well as the study of magnetic ordering in MOMs, will certainly occupy a relevant position. [Pg.272]

Rice, T.M. and Sneddon, L., Real-Space and k-Space Electron Pairing in BaPbj xBixOs. Phys. Rev. Le .47(9) 689 (1981). [Pg.377]

There are families of metal cluster compounds (Fig. 6.40) containing metal clusters surrounded by ligands (Lewis Green, 1982). In small cluster compounds, the electrons are paired, but in large clusters there will be closely spaced electronic levels, as in metal particles. In such clusters, quantum size effects would be expected. Benfield et al (1982) have found intrinsic paramagnetism in H20sio(CO)24 below 70K as expected of an osmium particle of approximate diameter of 10 A the excess paramagnetism increases with cluster size in osmium compounds (Johnson et al, 1985). [Pg.353]

Note the donor group is now one carbon further apart and its influence on the nearest reaction center is in the opposite sense (polarity alternation). However, a through-space electronic interaction must be important also, as the exo isomer displays no selectivity. [Pg.143]

It should be noted that the above TDLDA picture a priori involves two touchy approxmations. The first one consists in using the LDA which basically relies on the assumption of weakly varying (in space) electron density. This LDX approximation has been widely used in metal clusters arid does not raise problems with respect to the observables we arc interested in. The second approximation is to use in a dynamical context a functional which has been tuned to static problems. The extension of LDA to TDLDA is thus a further approximation which can he considered as adiabatic , in the sense that we are using, at each instant, the energy density as expressed... [Pg.91]

A question that arises in consideration of the annihilation pathways is why the reactions between radical ions lead preferentially to the formation of excited state species rather than directly forming products in the ground state. The phenomenon can be explained in the context of electron transfer theory [34-38], Since electron transfer occurs on the Franck-Condon time scale, the reactants have to achieve a structural configuration that is along the path to product formation. The transition state of the electron transfer corresponds to the area of intersection of the reactant and product potential energy surfaces in a multidimensional configuration space. Electron transfer rates are then proportional to the nuclear frequency and probability that a pair of reactants reaches the energy in which they have a common conformation with the products and electron transfer can occur. The electron transfer rate constant can then be expressed as... [Pg.165]


See other pages where Space electronics is mentioned: [Pg.454]    [Pg.201]    [Pg.1452]    [Pg.147]    [Pg.254]    [Pg.266]    [Pg.456]    [Pg.89]    [Pg.214]    [Pg.431]    [Pg.217]    [Pg.180]    [Pg.45]    [Pg.146]    [Pg.148]    [Pg.318]    [Pg.116]    [Pg.292]    [Pg.825]    [Pg.26]    [Pg.925]    [Pg.353]    [Pg.111]    [Pg.30]    [Pg.276]    [Pg.276]    [Pg.245]    [Pg.397]   


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Accurate Relativistic Fock-Space Calculations for Many-Electron Atoms

Applications space electronics

Complete active space self-consistent fields electronic structure

ESPI, Electronic Space Products International

Electron Kinetics in Space-Dependent Plasmas

Electron Kinetics in Time- and Space-Independent Plasmas

Electron density maps real space refinement

Electron density space

Electron density space-filling model

Electron in a Potential Rectangular Box k-Space

Electron interactions through space

Electron kinetics space-dependent plasmas

Electron transfer pathways, through space

Electron transfer through-space

Electron tunneling through the space charge layer

Electronic Hilbert space

Electronic coupling through-space interactions

Electronic direct “through-space

Electronic spectroscopy space selection

Electronic structure computations complete active-space

Electronic structure real-space analysis

Electronic structure real-space methods

Electrons space-dependent plasmas

Energy bands in the free-electron approximation symmorphic space groups

Free-electron states for crystals with non-symmorphic space groups

Momentum space electron density

Position space electron density

Position space electron density 440 Subject

Real space refinement, of electron density maps

Real-space distribution, electronic states

Reciprocal space refinement, of electron density

Rotational Hamiltonian for space-quantised electron spin

Space charge electron spin resonance

Through-space electronic interactions

Through-space stabilizing electronic effect

Valence electrons real-space energy

Waves of Electrons in Three-Dimensional Space

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