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Annihilation reaction

It was mentioned above that in order for the AND gate shown in figure 3.82-b to operate properly, the gliders in input A must be delayed by a time equal to the distance between the two annihilation reactions. The same is true of the operation of the OR gate, shown in figure 3.82-c. [Pg.145]

Therefore, the sequence of reactions illustrated in Fig. 1 catalytically (the anthraquinone is regenerated) injects a radical cation into a DNA oligonucleotide that does not simultaneously contain a radical anion. As a result, the lifetime of this radical cation is determined by its relatively slow bimolecular reaction with H20 (or some other diffusible reagent such as 02- ) and not by a rapid intramolecular charge annihilation reaction. This provides sufficient time for the long distance migration of the radical cation in DNA to occur. [Pg.152]

The potential difference for reduction and oxidation (Ae 2.6 V) provides sufficient energy to generate an excited Ir complex in the annihilation reaction. At an ac voltage of 4 V and 10 Hz we observed a weak eel of Ir(ppy) in acetonitrile. The following reaction sequence may explain this observation ... [Pg.164]

An external magnetic field was observed to have practically no effect on the intensity of the thianthrene (430 nm) emission, indicating that no triplet states are involved. The shorter-wavelength emission of the oxadiazole 102, however, is probably due to a triplet-triplet annihilation reaction of diphenyloxadiazole triplets. These are produced in the radical-ion reaction between 101 and 102, yielding thianthrene excited-singlet molecules and diphenyl-oxadiazole excited-triplet molecules ... [Pg.123]

A general theory of the aromatic hydrocarbon radical cation and anion annihilation reactions has been forwarded by G. J. Hoytink 210> which in particular deals with a resonance or a non-resonance electron transfer mechanism leading to excited singlet or triplet states. The radical ion chemiluminescence reactions of naphthalene, anthracene, and tetracene are used as examples. [Pg.135]

Much of the study of ECL reactions has centered on two areas electron transfer reactions between certain transition metal complexes, and radical ion-annihilation reactions between polyaromatic hydrocarbons. ECL also encompasses the electrochemical generation of conventional chemiluminescence (CL) reactions, such as the electrochemical oxidation of luminol. Cathodic luminescence from oxide-covered valve metal electrodes is also termed ECL in the literature, and has found applications in analytical chemistry. Hence this type of ECL will also be covered here. [Pg.212]

Two main CL pathways are then possible If sufficient energy is available, an electron transfer reaction where the singlet excited state of A is accessible (3) otherwise an energy-deficient route whereby the energy from two triplet excited-state species are pooled, to provide sufficient energy to form the singlet excited state, in what is termed a triplet-triplet annihilation reaction, (4) and (5). [Pg.216]

The self-annihilation reaction occurs much faster than addition to C2F4. If... [Pg.12]

Howard I A, Hodgkiss JM, Zhang XP, Kirov KR, Bronstein HA, Williams CK, Friend RH, Westenhoff S, Greenham NC (2010) Charge recombination and exciton annihilation reactions in conjugated polymer blends. J Am Chem Soc 132 328... [Pg.208]

Under certain conditions, the annihilation reaction between Ru(bipy)3... [Pg.478]

Consequently, the excited 3 Ru(bipy)32+ state can be produced via three different routes (i) Ru(bipy)3+ oxidation by TPrA"+ cation radical, (ii) Ru(bipy)33+ reduction by TPrA" free radical, and (iii) the Ru(bipy)33 + and Ru(bipy)3 + annihilation reaction. The ECL intensity for the first and second waves was found to be proportional to the concentration of both Ru(bipy)32+ and TPrA species in a very large dynamic range with reported detection limits as low as 0.5 pM155 for Ru(bipy)32+ and 10 nM156 for TPrA. In addition to Ru(bipy)32+, many other metal chelates and aromatic compounds or their derivatives can produce ECL in the presence of TPrA as a coreactant upon electrochemical oxidation (cf. Chapter 4 in the Bard s ECL monograph.32). [Pg.497]

The above-presented examples clearly shown that application of coreactant does not require the direct electrochemical generation of both oxidized and reduced forms of a given luminophore. This can be a significant advantage because the use of a coreactant can make ECL possible even in solvents with a narrow potential window so that only a reduced or oxidized form of a luminophore can be produced. Additionally, it is still possible to generate ECL by using a coreactant for some fluorescent compounds that shown only a reversible electrochemical reduction or oxidation. Sometime, when the annihilation reaction between the oxidized and the reduced species is not efficient, the use of a coreactant may produce more intense ECL. [Pg.499]

Equations (1.206) and (1.207) describe the ionization of neutral vacancies (Vx, Vm). We assume here that the ionization of V and Vm to Vx and Vm does not take place. In a crystal in thermal equilibrium, electrons and holes will be formed by thermal excitation of electrons from the valence band to the conduction band, and the reverse process is also possible. This process can be expressed by eqn (1.210) as a chemical reaction, (see eqn (1.136)). Such reactions are called creation-annihilation reactions. Equations (1.208) and (1.209) describe the creation-annihilation reactions of neutral vacancies and charged vacancies in a crystal. Equation (1.211) shows the formation reaction of MX from constituent gases. It is to be noted that of these eight equations two are not independent. For example, the equilibrium constants Ks and K x in eqns (1.209) and (1.211) are expressed in terms of the other Ks as... [Pg.86]

The positrons produced in the Bethe cycle (the production of solar energy) react with electrons to produce y radiation. This "annihilation" reaction is... [Pg.409]

Fig. 1.18. Distribution of A and B particles on the surface in the annihilation reaction A + B —> 0. For clarity, the distributions of A s and B s have been separated and are shown in the left-hand column and in the right-hand column of the figure, respectively. The results shown correspond to constant and equal fluxes of A and B. The simulation were carried out on a 100 x 100 square lattice, (a) The A and B distribution are complementary. A narrow lane of empty sites separates between them, (b) The long-time (near steady-state) structure of the overlayer developing from the initial condition in (a), (c) The long-time overlayer pattern developing from an initially empty lattice. Fig. 1.18. Distribution of A and B particles on the surface in the annihilation reaction A + B —> 0. For clarity, the distributions of A s and B s have been separated and are shown in the left-hand column and in the right-hand column of the figure, respectively. The results shown correspond to constant and equal fluxes of A and B. The simulation were carried out on a 100 x 100 square lattice, (a) The A and B distribution are complementary. A narrow lane of empty sites separates between them, (b) The long-time (near steady-state) structure of the overlayer developing from the initial condition in (a), (c) The long-time overlayer pattern developing from an initially empty lattice.
Fig. 1.19. The radial pair correlation function of the steady-state overlayer generated by the A + B -> 0 annihilation reaction, with no particle diffusion. Averaged over five simulations. Fig. 1.19. The radial pair correlation function of the steady-state overlayer generated by the A + B -> 0 annihilation reaction, with no particle diffusion. Averaged over five simulations.
Computer simulations [104, 105] of the evolution of interparticle distribution function (r, t) confirm validity of equation (5.3.9) derived for the A + A —> A reaction and demonstrate its discrepancy from the asymptotic distribution function for the similar (but not identical) annihilation reaction A + A — 0. The latter distribution function has its maximum shifted to the shorter distances and a longer tail at large distances. This distinction between two distributions is not very surprising since in the annihilation reaction we... [Pg.294]

These results are complemented by theoretical calculations and computer simulations [110, 111] ford = l,2and3 ofbimoleculartrapping/annihilation reaction A + A—>0, A + T — Ax and A + Ax —> T (T is an immobile trap making A particle to become immobile too) and unimolecular trapping/annihilation, A + A —> 0, A — Ay, A + Ax —> 0. It was found that the kinetics of trapped particles can be described by the mean-field theory for bimolecular but not for unimolecular reactions. The kinetics of free A s is described by mean-field theory at short times, but at long times and low trap concentrations the concentration of free A s decays as (2.1.106). [Pg.295]

When the two conjugated atoms approach each other, the leptons might in principle annihilate before the hadrons do. We have found that this is not the case. Even though the annihilation reaction constant for para-positronium is larger than that for protonium, the probability of e+ — e annihilation at any given interhadronic distance R is weighted by the hadronic probability density at that distance. Because of that, the e+ — e annihilation occurs mainly at R 1 whereas the hadrons annihilate basically at R = 0. [Pg.198]

The observation of molecular luminescence at electrode solution interfaces results from high-energy annihilation reactions between electrochemically generated radical ions that result in the formation of an electronically excited species [6-16], The radical ions can be generated at two separate electrodes in close proximity to one another or at the same electrode by alternating between reductive and oxidative potentials. This is particularly useful when the radical ions are unstable since they can be produced in situ immediately prior to, or during, the reaction. The general mechanism of an ECL reaction is as follows. [Pg.154]

In organic ECL reactions, the luminescent species are generally derivatives of polyaromatic hydrocarbons where A and B in Eqs. (1) through (4) can be either the same species (leading to self-annihilation) or two different PAHs with either being the analyte (mixed system). Some examples of both self-annihilation and mixed system ECL reactions of organic molecules are listed in Tables 1 and 2. One well-studied example is the self-annihilation reaction between the anion and cation radicals of 9,10-diphenylanthracene (DPA) via an S-route in acetonitrile resulting in blue fluorescence characteristic of DPA [17] ... [Pg.156]

To determine whether ECL is possible, the free energy of the annihilation reaction can be determined from the one-electron oxidation and reduction potentials of the reactant species and can be expressed as... [Pg.162]


See other pages where Annihilation reaction is mentioned: [Pg.482]    [Pg.143]    [Pg.144]    [Pg.145]    [Pg.165]    [Pg.169]    [Pg.162]    [Pg.445]    [Pg.446]    [Pg.477]    [Pg.478]    [Pg.495]    [Pg.1449]    [Pg.1449]    [Pg.58]    [Pg.153]    [Pg.155]    [Pg.162]    [Pg.164]    [Pg.165]    [Pg.167]    [Pg.169]    [Pg.122]   
See also in sourсe #XX -- [ Pg.409 ]




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Annihilate

Annihilation

Creation-annihilation reactions

Excited state annihilation reaction

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