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Solid-state matrix

Nuclear reaction analysis (NRA) is used to determine the concentration and depth distribution of light elements in the near sur ce (the first few lm) of solids. Because this method relies on nuclear reactions, it is insensitive to solid state matrix effects. Hence, it is easily made quantitative without reference to standard samples. NRA is isotope specific, making it ideal for isotopic tracer experiments. This characteristic also makes NRA less vulnerable than some other methods to interference effects that may overwhelm signals from low abundance elements. In addition, measurements are rapid and nondestructive. [Pg.680]

With the atom C strongly bound not only to B but also to the other atoms of a solid-state matrix (i.e., when C fB) the above ratio is small in the parameter mc/mB 1, so that the dominant contribution to the interaction with phonons is provided by the deformation potential. Reorientation probabilities were calculated, with the deformation term only taken into consideration, in Refs. 209, 210. For a diatomic group BC, c A Uv 0.1 eV, whereas eb 10 eV (a typical bond energy for ionic and covalent crystals). A strong binding of the atom C only to the atom B results in the dominant contribution from inertial forces.211 For OH groups, as an example, the second term in Eq. (A2.13) is more than 6 times as large as the first one. [Pg.164]

Additional physical studies and calculations have been performed on peroxy-nitrite (Koppenol and Klasinc, 1993 Kraus, 1994)- Part of the infrared spectrum of peroxynitrite anion in a solid state matrix has been reported (Plumb and Edwards, 1991). [Pg.69]

University has been limited to Cs+ desorption ionization from a solid-state matrix in order to maintain the high vacuum requirements. Due to the low ion yields for [M+H]+ type ions by keV energy particle bombardment from the solid-state, the number of successful analyses with molecules larger... [Pg.101]

Overall, the combination of cross polarization and dipolar decoupling has made feasible the solid-state study of 13C, 15N, 29Si, and many other nuclides of low abundance. Cross polarization can also be applied in situations in which abundant spins can be diluted by isotopic substitution or by dispersing molecules in an inert solid state matrix. [Pg.191]

One-electron energies in homopolar diatomic molecules, as obtained by using solid state matrix elements. Values in parentheses arc from accurate molecular orbital calculations. Shading denotes empty orbitals. Energies arc in cV. [Pg.28]

We are going to consider a particular type of laser known as a solid-state laser, which consists of a collection of special laser-active atoms embedded in a solid-state matrix, bounded by partially reflecting mirrors at either end. An external energy source is used to excite or pump the atoms out of their ground states (Figure 3.3.1). [Pg.53]

Solid state matrix elements, 46ff, and Solid State Table. See also Matrix elements application to molecules, 27f Solid State Table (in back of book), arrangement, 441T Sound waves, 203f, 207. See also Lattice vibrations Spacing between ions. See Bond length Spatial extent of atomic orbitals, 13 Special points method, 181fT Specific heat... [Pg.306]

Photolysis of diphenyldiazomethane in solid (iS)-(+)-2-butanol at 137 K yields the alcohol 233, enantiomerically pure, by reaction of the triplet diphenylcarbene with the alcohol to give a radical pair, which collapses. The solid state matrix directs the collapse to proceed with complete retention of configuration. ... [Pg.553]

In the situation where the polymer chains are isolated in a solid state matrix or dissolved in a solvent the SE dynamics are governed by... [Pg.132]

Fluorescence line-narrowing (FLN) is another technique with which highly resolved fluorescence spectra can be obtained. The method is in principle more universally applicable and makes use of selective excitation, preferably with a laser. Only those analyte molecules that have a specific Si-Sq energy difference exactly corresponding to that of the laser wavelength are selected. Ideally, in the solid-state matrix the population thus created remains conserved and will produce a highly resolved FLN spectrum. [Pg.1354]

A second important question involves the range of the chemical interactions. It is now well known that the nature of the reaction environment about the active catalytic site can be just as important in describing and potentially controlling the catalytic performance as the intrinsic chemical interactions in the catalytic complex. The reaction environment includes the influence of the solvent media solid state matrix, i.e. the effects of the cavity, the support, alloy composition and structure, and defects at the catalyst surface long-range electrostatic forces between the catalyst and the reactive complex relaxation and reconstruction of the surface promoters and lateral interactions between surface adsorbates that change with reaction conditions. [Pg.19]

We start by distinguishing between two major effects. The first involves the influence of the medium n which the reaction is carried out, while the second refers to the influence of the solid-state matrix in which the active site is embedded. We first summarize cavity, ligand and solvent effects which comprise the catalytic medium. This is then followed by a brief discussion on the different matrix effects. [Pg.36]

In order to understand the influence of the solid-state matrix on activity, some of the relevant structural aspects of the different heterogeneous catalytic systems will first be reviewed. The catalytically active material for many heterogeneous systems is usually dispersed over an inert, high surface area support in order maximize the surface area and stabilize the particle size of the active material on the support. The chemical interactions between the support and the active particle often cannot be ignored as they can influence catalytic activity. This interaction with the support occurs for a number of heterogeneous systems including metallic, bimetallic, metal oxide and metal sulfide particles. [Pg.38]

For heterogeneous systems, the solid-state matrix can influence the activity by altering both electronic and structural features about the active site. We can distinguish two types of solid-state matrix effects. The first involves the embedding of the active site within the catalytically active particle and the indirect changes that arise from the interaction of the active particle and the support. Examples of the direct effects include the overall size, shape and morphology of the metal particle and the composition and the sp>ecific atomic arrangements in alloy particles. [Pg.38]

The formation of the best "device grade" conducting polymers would likely involve (1) matrix or substrate-controlled polymerization of monomer in the presence of dopant or (2) successive reaction, doping, and crystal formation at a growing interface.Nakaniski and coworkers have already attempted the direct synthesis of conducting polymers by solid-state (matrix-controlled) polymerization... [Pg.335]

In NMR terminology the words solid and liquid are used to describe the local motion of the nuclear environment. In that sense spins belonging to liquid molecules absorbed in a solid-state matrix or to mobile polymer segments in a rubbery solid are considered to be in a liquid state. Liquid-state imaging techniques are experimentally less demanding the same techniques can be used for investigations of solids with narrow lines. Suitable mate-... [Pg.550]

Safety and reliability No liquid electrolyte, but solid-state matrix essential... [Pg.302]

An alternative interpretation may be that the elecnonic interaction of the stacked fluorene groups in the polymer side chain extends inherently up to ca. five units even for a long, completely uniform frozen jt-stacked polymer. Absorption measurements at an extremely low temperature or in a solid-state matrix that may significantly retard molecular vibration might provide an answer. Computational studies on the electronic states of poly(DBF) may also be necessary. [Pg.28]


See other pages where Solid-state matrix is mentioned: [Pg.564]    [Pg.50]    [Pg.164]    [Pg.164]    [Pg.164]    [Pg.310]    [Pg.27]    [Pg.46]    [Pg.47]    [Pg.550]    [Pg.457]    [Pg.173]    [Pg.1298]    [Pg.35]    [Pg.289]    [Pg.316]    [Pg.332]    [Pg.342]    [Pg.344]    [Pg.345]    [Pg.173]    [Pg.231]    [Pg.185]    [Pg.403]    [Pg.168]    [Pg.1681]    [Pg.72]   
See also in sourсe #XX -- [ Pg.36 , Pg.307 ]




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Solid State Matrix Elements

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