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Discrete electronics

Nonelectronic Parts Reliability Data I99P (NPRD-91) and Eailure Mode/Mechanism Distributions 1991 s (fMD-91) provide failure rate data for a wide variety of component (part) types, including mechanical, electromechanical, and discrete electronic parts and assemblies. They provide summary failure rates for numerous part categories by quality level and environment. [Pg.9]

There is another possible mechanism for addition of organometallic reagents to carbonyl compounds. This involves a discrete electron-transfer step. °... [Pg.465]

Most of the free-radical mechanisms discussed thus far have involved some combination of homolytic bond dissociation, atom abstraction, and addition steps. In this section, we will discuss reactions that include discrete electron-transfer steps. Addition to or removal of one electron fi om a diamagnetic organic molecule generates a radical. Organic reactions that involve electron-transfer steps are often mediated by transition-metal ions. Many transition-metal ions have two or more relatively stable oxidation states differing by one electron. Transition-metal ions therefore firequently participate in electron-transfer processes. [Pg.724]

Classical complexes are identified [1112] as those species in which the central metal ion possesses a well-defined oxidation number and a set of ligands with a discrete electron population. Non-classical complexes , in contrast, involve highly covalent and/or multiple metal-ligand bonding resulting in indistinct oxidation numbers for both participants. [Pg.231]

Discrete energy levels are to be observed for position (a) as well as for position (b) at exactly the same values, in case (b) somewhat better expressed than in (a). The level spacing is 135 mV. This spectrum clearly identifies the Au55 cluster as a quantum dot in the classical sense, having discrete electronic energy levels, though broader than in an atom, but nevertheless existent. The description of such quantum dots as artificial, big atoms seems indeed to be justified. [Pg.11]

These ideas can be applied to electrochemical reactions, treating the electrode as one of the reacting partners. There is, however, an important difference electrodes are electronic conductors and do not posses discrete electronic levels but electronic bands. In particular, metal electrodes, to which we restrict our subsequent treatment, have a wide band of states near the Fermi level. Thus, a model Hamiltonian for electron transfer must contains terms for an electronic level on the reactant, a band of states on the metal, and interaction terms. It can be conveniently written in second quantized form, as was first proposed by one of the authors [Schmickler, 1986] ... [Pg.34]

Since covalent bonding is localized, and forms open crystal structures (diamond, zincblende, wurtzite, and the like) dislocation mobility is very different than in pure metals. In these crystals, discrete electron-pair bonds must be disrupted in order for dislocations to move. [Pg.62]

However, there is more information in the tunneling current than just the surface geometry (e.g., STM), barrier height and shape, or barrier thickness. If a structured barrier is considered, one in which there are discrete electronic and/or vibrational... [Pg.194]

Sensor Control and Signal Evaluation with Discrete Electronics... [Pg.182]

The components of the discrete electronics can be easily integrated into the control unit of the washing machine. This enables the user to define layout and performance of the electronics. [Pg.182]

Fig. 5.52 Sensor control and signal evaluation with discrete electronics. Fig. 5.52 Sensor control and signal evaluation with discrete electronics.
Electron-transfer proteins have a mechanism that is quite different from the conduction of electrons through a metal electrode or wire. Whereas the metal uses a continuous conduction band for transferring electrons to the centre of catalysis, proteins employ a series of discrete electron-transferring centres, separated by distances of I.0-I.5nm. It has been shown that electrons can transfer rapidly over such distances from one centre to another, within proteins (Page et al. 1999). This is sometimes described as quantum-mechanical tunnelling, a process that depends on the overlap of wave functions for the two centres. Because electrons can tunnel out of proteins over these distances, a fairly thick insulating layer of protein is required, to prevent unwanted reduction of other cellular components. This is apparently the reason that the active sites of the hydrogenases are hidden away from the surface. [Pg.180]

The small size of nanoelectrodes also makes possible the detection of discrete electron transfer events. Fan and Bard have recently shown cou-lombic staircase response using electrodes of nanometer dimensions [63], Ingram and co-workers have also shown coulombic staircase response, in their case while studying colloids and collections of colloids [64]. Fan and Bard have also applied nanoelectrodes to achieve high-resolution electrochemical imaging and single-molecule detection [65]. [Pg.8]

The current theory of chemisorption on semiconductors as developed by Hauffe 14) assumes that charge is transferred either from or to the solid, so that the chemisorbed species exists on the surface as an ion. The resulting surface charge is balanced by a charge in the solid associated with the discrete electron levels which are responsible for the semiconducting properties of the solid. It would appear at first sight that the existence of localized states for the combined system, foreign atom plus crystal, is required... [Pg.24]

Colloidal CdS particles 2-7 nm in diameter exhibit a blue shift in their absorption and luminescence characteristics due to quantum confinement effects [45,46]. It is known that particle size has a pronounced effect on semiconductor spectral properties when their size becomes comparable with that of an exciton. This so called quantum size effect occurs when R < as (R = particle radius, ub = Bohr radius see Chapter 4, coinciding with a gradual change in the energy bands of a semiconductor into a set of discrete electronic levels. The observation of a discrete excitonic transition in the absorption and luminescence spectra of such particles, so called Q-particles, requires samples of very narrow size distribution and well-defined crystal structure [47,48]. Semiconductor nanocrystals, or... [Pg.432]

Electron transfer from a donor to an acceptor represents the transition of this particle from one discrete electron state to another. For this transition to become possible it is necessary to change the coordinates of the atomic nuclei which determine the energy of the discrete states of the electron. For this reason, the frequency factor in eqn. (1), as will be shown below, characterizes the motion of the nuclei rather than that of the electron. Therefore, there are no reasons to consider its value to be of the order of 1016 s 1. It will be shown in further discussion that the frequency factor depends on many characteristics of a donor, an acceptor, and a medium, and its value can vary over a very wide range, reaching as high a value as 1020s. ... [Pg.70]

Because of periodic symmetry, the electronic excitation states in a molecular crystal are also of collective nature. These are the well-studied exciton states.81 82 Their energy is close to that of discrete electronic states of isolated molecules (4-8 eV), but the excitation envelops a large group of molecules, migrating efficiently up to 100 nm along the crystal.82 In the same manner, because of efficient migration, the excitation of a fragment of a polymer chain rapidly spreads over the whole molecule.37... [Pg.342]

Thus, the excitation of discrete electronic states (AEn < /,) in polymer molecules and molecular crystals is certainly delocalized. [Pg.342]

Most of the models available in the literature are axial symmetric. A second simplification refers to the discretization adopted for the electrodes and electrolyte. Some of the models consider the cathode, electrolyte and anode as a whole and adopt an axial discretization. Electronic/ionic resistivity is computed as the average value of the single resistivites, calculated at the local temperature (Campanari and Iora, 2004). Using this approach means to simplify the solution of mass transfer in the porous media and the conservation of current. Authors have shown that about 200 elements are sufficient to describe the behaviour of a cell 1.5 m long using a finite volume approach (Campanari and Iora, 2004). [Pg.213]


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See also in sourсe #XX -- [ Pg.182 ]




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