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Electronic gases

Gas mixtures/calibration gas mixtures are used in a number of applications in environmental protection, process optimization, protection of people and plants and in research. Table 9.5 shows an excerpt of the most important applications. [Pg.269]

Moreover, some of the gases have chemical properties (corrosive, highly toxic, self-igniting) that require the use of special equipment on the compressed gas containers (i.e. remotely controlled, pneumatically operated cylinder valves, flow restrictors, metal-to-metal seal between cylinder valve and process lines). Containers for electronic gases are subject to special cleaning procedures to remove particles, organic impurities, deposits and corrosion products from their inner surface. Depending on the chemical properties of the respective product and the speciflc demands in the respective field of application, apart from the usual steel containers also inside polished containers of steel, stainless steel or aluminium are used. [Pg.269]

Filling stations for electronic gases are equipped with particle filters, products liquefied under pressure are filled by application of a distillation step. In addition, adsorptive cleaning methods are often applied (see also Section 9.2.4). Regarding the gas analysis methods used in quality control, apart from the already described methods for specialty gases, the field of metal-trace analysis has to be emphasized. [Pg.269]

Deposition of mono-crystalline layers (Epitaxy) Si-containing gases SiHjClj SiH4, SiHjClj,. SijHs  [Pg.270]

Cleaning of reaction chambers C3E3, C3Eg, C4Eg, C4EgO,NE3,SE3  [Pg.270]


This expression is not orbitally dependent. As such, a solution of the Hartree-Fock equation (equation (Al.3.18) is much easier to implement. Although Slater exchange was not rigorously justified for non-unifonn electron gases, it was quite successfiil in replicating the essential features of atomic and molecular systems as detennined by Hartree-Fock calculations. [Pg.95]

In Equation 61, all of the arguments to G except tj are parameters chosen by Perdew and Wang to reproduce accurate calculations on uniform electron gases. The parameter sets differ for G when it is used to evaluate each of Ecfrj.O), EcCrj, ) and -ac(rs)-... [Pg.274]

From these examples we may conclude that, as was indicated above, the question of having or not having a quantum confinement in a distinct particle allows different answers. All we may notice in this case is that gold, silver or copper particles of a distinct size must possess confined electron gases, but nanoparticles being too small to show a plasmon resonance cannot be excluded as having no confined electrons. On the contrary, as will be shown later by means of the Auss cluster. [Pg.7]

As shown in Figure 5, the diffusion media are the porous backings between the catalyst layers and the gas channels. They provide structural support, distribute the reactant gases, and provide a pathway for electrons, gases, and liquid water to move to or from the catalyst layers. The diffusion media are... [Pg.456]

The concept of a mobility edge has proved useful in the description of the nondegenerate gas of electrons in the conduction band of non-crystalline semiconductors. Here recent theoretical work (see Dersch and Thomas 1985, Dersch et al. 1987, Mott 1988, Overhof and Thomas 1989) has emphasized that, since even at zero temperature an electron can jump downwards with the emission of a phonon, the localized states always have a finite lifetime x and so are broadened with width AE fi/x. This allows non-activated hopping from one such state to another, the states are delocalized by phonons. In this book we discuss only degenerate electron gases here neither the Fermi energy at T=0 nor the mobility edge is broadened by interaction with phonons or by electron-electron interaction this will be shown in Chapter 2. [Pg.39]

Abstract. Clean metal surfaces often display an atomic arrangement at the surface that differs from the one in the bulk. Some of these surface reconstructions show mesoscopic order and are very adequate to act as a template for the ordered growth of arrays of atoms, molecules or clusters. The electronic states at some surfaces can be prototypes of highly dense 2D electron gases where a number of fundamental properties can be addressed in detail. Localized surface states, on the other hand, are relevant in chemical processes at surfaces. The recent developments in experimental and theoretical techniques allow the exploration of these issues with unprecedented precision. [Pg.3]

The study of the new class of synthetic conductors in which superconductivity has been discovered has contributed to a better experimental and theoretical understanding of the physics in low-dimensional electron gases... [Pg.484]

Stable. In this case the electronic structure ordinarily approximates that of a free-elcctron gas and may be analyzed with methods appropriate to free-electron gases. Again, the crystal structure is the determining feature for the classification. When tin has a tetrahedral structure it is a covalent solid when it has a close-packed white-tin structure, it is a metal. Even silicon and germanium, when melted, become close-packed and liquid metals. [Pg.44]

Two-dimensional electron gases, superconducting and molecular junctions... [Pg.569]

Bockelmann U. and Bastard G. (1990), Phonon scattering and energy relaxation in two-, one-, and zero-dimensional electron gases , Phys. Rev. B 42, 8947-8951. [Pg.196]

Another possible universal condition on non-uniform electron gases is the extended electron-electron cusp condition. To state this condition precisely, we define the electron pair (or intracule) density in terms of the second-order density matrix, Eq. (14), as... [Pg.59]

In contemporary theories, a is taken to be and correlation energies are explicitly included in the energy functionals [15]. Sophisticated numerical studies have been performed on uniform electron gases resulting in local density expressions of the form F j.[p(r)] = K [p(r)] -l- F. [p(r)] where represents contributions to the total energy beyond the Hartree-Fock limit [22]. It is also possible to describe the role of spin explicitly by considering the charge density for up and down spins p = p -i- p. This approximation is called the local spin density approximation [15]. [Pg.96]

Since the Thomas-Fermi functional is exact for the uniform electron gas, its failings must arise because the electron densities of chemical substances are far from uniform. This suggests that we construct the gradient expansion about the uniform electron gas limit such functionals will be exact for nearly uniform electron gases. An alternative perspective is to recall that the Thomas-Fermi theory is exact in the classical high-quantum number limit. The gradient expansion can be derived as a Maclaurin series in powers of ti it adds additional quantum effects to the Thomas-Fermi model. [Pg.17]

The simplest structure model of the metals corresponds to an ensemble of positive ions, surroimded by mobile electrons (the so-called electronic gases), the total electrons number being equal with the sum of the positive charges of the ions placed in the nodes of the lattice. [Pg.436]

Liu Y, Wu J An improved classical mapping method for homogeneous electron gases at finite temperature, J Chem Phys 141(6) 064115, 2014a. [Pg.77]

The adequacy of these connections has been demonstrated through their extensive safe use since 1959 when they were first approved by CGA. CGA E-7, American National and CGA Standard for Medical Gas Regulators and Flowmeters, was first published in 1983 [6]. This CGA standard specifies that, where applicable, connections to these components be in accordance with CGA V-5 [5]. The DISS concept formed the basis for the new series of high pressure, ultra-high integrity cylinder valve outlet connections for electronic gases. [Pg.153]

The size of a quantum dot is important for the tunable light emission characteristic. A small quantum dot, such as a colloidal semiconductor nanocrystal, can be as small as 2 to 10 nm [6]. A self-assembled quantum dot is typically between 10 and 50 nm in size [7]. A quantum dot defined by lithographically patterned gate electrodes or by etching on two-dimensional electron gases in semiconductor heterostructures can have lateral dimensions exceeding 100 nm [8]. [Pg.1769]

In the following, specialty gases are subdivided into pure gases, gas mixtures and the product group of electronic gases derived from the application (may be pure gases and gas mixtures). [Pg.255]


See other pages where Electronic gases is mentioned: [Pg.96]    [Pg.156]    [Pg.259]    [Pg.17]    [Pg.129]    [Pg.117]    [Pg.344]    [Pg.147]    [Pg.334]    [Pg.376]    [Pg.435]    [Pg.412]    [Pg.127]    [Pg.569]    [Pg.2825]    [Pg.411]    [Pg.47]    [Pg.150]    [Pg.34]    [Pg.178]    [Pg.207]    [Pg.23]    [Pg.79]    [Pg.2908]    [Pg.640]    [Pg.92]    [Pg.222]    [Pg.4]    [Pg.269]    [Pg.269]   
See also in sourсe #XX -- [ Pg.269 ]




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B Relativistic Homogeneous Electron Gas

Capillary gas chromatography-electron capture

Density of States for the Electron Gas

Electron Beam Applications to Flue Gas Treatment

Electron Microscopy and Inverse Gas Chromatography

Electron Thermalization in Liquefied Rare Gases

Electron Thermalization in the Gas Phase

Electron Transfer in the Gas Phase

Electron capture gas

Electron capture gas chromatograph

Electron capture gas chromatography

Electron configuration, continued noble gases

Electron configurations of noble gases

Electron diffraction, by gases

Electron diffraction, gas-phase

Electron diffraction, in gases, and

Electron energy distribution etch gases

Electron gas

Electron gas model

Electron gas phase

Electron gas theory

Electron gas, behavior

Electron gas, system

Electron ionization, gas chromatography

Electron rare gases

Electron-gas SNMS

Electronic States of the Noble-gas Halide Molecules

Electronic configuration noble gases

Electronic configuration of the noble gases

Electronic excitation transfer between inert gas atoms

Electronic gas model

Electronic properties of gases

Electronically from inert gases + halides

Energy states of an electron gas

Free Electron Gas and the Jellium Model

Free electron gas

Free electron gas model

Gas Phase Acidities and Electron Affinities of the Amino Acids

Gas Phase Ionization by Energetic Electrons

Gas Phase Measurements of Electron Affinities

Gas chromatograph/electron capture detector

Gas chromatography electron capture detection

Gas chromatography electron capture detector

Gas chromatography electron impact

Gas chromatography electron ionization mass

Gas chromatography-electron impact-mass

Gas chromatography/electron-capture negative-ion chemical ionization

Gas electron diffraction

Gas of Free Electrons

Gas phase electron resonance spectra

Gas-phase Molecular Structures Determined by Electron Diffraction

Gas-phase electron affinities

Gas-phase electron diffraction, structure

Gas-phase electron transfer

Gas-sensors based on electronically conducting ceramics

Gases, electron bombardment

Highly correlated electron gas

Homogeneous Electron Gas and Simple Metals

Homogeneous electron gas

Hot electrons in liquefied rare gases

Inert gas: electronic structure

Infrared Spectroscopy and Gas Electron Diffraction

Inhomogeneous electron gas

Low-Density Electron Gas Wigner Lattice

Magnetization in Hartree-Fock free-electron gas

Metals and the Electron Gas

Metals electron gas

Monatomic Ions with Noble-Gas Electron Configurations

Nearly free electron gas

Noble gas electron

Noble gas electron configuration

Noble gas electron configurations in ionic compounds

Noble gases electron arrangement

Noble-gas, electronic structure

One-dimensional electron gas

Parameters of the Free-Electron Gas

Pyrolysis-gas chromatography/electron

Pyrolysis-gas chromatography/electron impact mass spectrometry

Reactions of Electronically Excited Noble Gas Atoms

Relativistic homogeneous electron gas

Spin-polarized electron gas

Surface electron gas model

The Equilibrium of a Metal and an Electron Gas

The classical free-electron gas

The ffee-electron gas

The free-electron gas

The quantum free-electron gas

Theoretical ionic models—the modified electron-gas approach

Two-dimensional electron gas

Uniform electron gas

Uniform electron gas approximation

Uniform electron gas model

Weakly Inhomogeneous Electron Gas

Why a Net Bond exists when it appears to be Nonexistent The Electronic Structures of F2 and Inert Gas Fluorides

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