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Multiplicity states

The roster of PPS suppHers in Japan is much larger than in the United States. Multiple market presences in Japan include TOPPS (Toray PPS, formerly TO—PP, which was a joint venture between Toray and Phillips) Dainippon Ink and Chemicals, Inc. Tosoh Tohpren Kureha/Polyplastics and Idemitsu. PPS marketed by Toray is sold under the Torelina trademark. Production capacity in Japan was estimated in 1995 at 11,400 t of neat resin per year. At the time that this capacity was created, the situation in Japan was characterized by overcapacity and underutilization. Additionally, further PPS capacity was brought on by Sunkyong in Korea, which is marketing a low cost PPS product. Although excess PPS capacity still exists in Japan, market growth has narrowed the gap between supply and demand. [Pg.442]

State Multiplicity Symr Modern Terminology netry Mulliken s Terminology Transition... [Pg.214]

This distinction is formal, as in both cases the total spin is 1 and the state multiplicity corresponds to a triplet. [Pg.328]

Figure 9. Determination of the first electron affinity, and the first and higher ionization potentials of formyl radical from the SCF orbital energies and electronic repulsion integrals, and K,j (cf. eqs. (90), (92), and (93)). The experimental value (112), 9.88 eV, for the first ionization potential corresponds to the theoretical value I . All entries are given in eV. With A and I a lower index stands for MO the upper one indicates the state multiplicity after ionization. Figure 9. Determination of the first electron affinity, and the first and higher ionization potentials of formyl radical from the SCF orbital energies and electronic repulsion integrals, and K,j (cf. eqs. (90), (92), and (93)). The experimental value (112), 9.88 eV, for the first ionization potential corresponds to the theoretical value I . All entries are given in eV. With A and I a lower index stands for MO the upper one indicates the state multiplicity after ionization.
Flash photolysis studies<22) have indicated singlet methylene to be produced from the diazomethane-excited singlet upon loss of nitrogen followed by collisional deactivation to the triplet, the ground state multiplicity for this molecule. [Pg.254]

In order to apply the concepts of modern control theory to this problem it is necessary to linearize Equations 1-9 about some steady state. This steady state is found by setting the time derivatives to zero and solving the resulting system of non-linear algebraic equations, given a set of inputs Q, I., and Min In the vicinity of the chosen steady state, the solution thus obtained is unique. No attempts have been made to determine possible state multiplicities at other operating conditions. Table II lists inputs, state variables, and outputs at steady state. This particular steady state was actually observed by fialsetia (8). [Pg.189]

The first-row homonuclear diatomic molecules A2 of main-group elements (A = B, C, N, O, F) exhibit a well-known diversity of ground-state multiplicities, bond lengths, and bond energies. Calculated potential-energy curves for low-lying singlet and triplet states of these species are pictured in Fig. 3.27 and summarized in Table 3.13 (with comparison experimental values). Because these homonuclear... [Pg.157]

Let us also briefly examine the corresponding behavior in second- and third-row homonuclear diatomics. Figures 3.31(a) and (b) display the calculated potential-energy curves for these species (ground-state multiplicities only) and Table 3.16 summarizes the equilibrium bond lengths and bond energies. [Pg.170]

Table 4.52. A synopsis of localized electronic structures for simple metallocenes in terms of MLX formulation, spin-state multiplicity, nonbonding d electrons (d count) and orbitals (nd), ordinary (2c/2e) and tu (3c/4e) bonds, and nominal sd" hybridization... Table 4.52. A synopsis of localized electronic structures for simple metallocenes in terms of MLX formulation, spin-state multiplicity, nonbonding d electrons (d count) and orbitals (nd), ordinary (2c/2e) and tu (3c/4e) bonds, and nominal sd" hybridization...
There is another important feature to note in the curve of Figure 10.1, the second derivative of the energy with respect to Ns is discontinuous at the ground state multiplicity and must be negative in both directions, due to the fact that both branches in the plot have negative curvatures. This second derivative, as in the... [Pg.143]

For the purposes of molecular electronics, the formation of solid-state multiple linear stacks, causing electron delocalization, favours electrical conductivity. Further, (partial) oxidation of such linear materials can produce non-stoichiometric (or mixed-valent) complexes like K175Pt(CN)4-1.5H20,9 and K1.62Pt(C204)2-2H20,8b which possess higher conductivity than their precursors. [Pg.518]

The photohydrolysis of 2-fluoro-4-nitroanisole to 2-methoxy-5-nitrophenole is sensitized by benzophenone and completely quenched by sodium sorbate The excited state multiplicity in photoaminations has also been studied. Photolysis of mNA in liquid ammonia yields m-nitroaniline. If the amination is carried out in a large excess of benzophenone, 2-methoxy-4-nitroaniline is formed instead and thus an excited singlet state as reacting species is envisaged in the unsensitized photoamination loo.ioi). it may well be that uptake of the nucleophile present in high concentration successfully competes with intersystem crossing. [Pg.74]

Ion Configuration Ljof ground state (multiplicity in parentheses) gj... [Pg.139]

Infrared spectroscopical data encode a lot of structural information and can be analyzed with the help of computational methods (vide supra) aiding in the identification of the observed species. Sometimes, two different electronic states may lie very close in energy and have similar geometries. In such cases (e.g., the quinonoid radicals to be described in Section II.B.), the predicted differences in the IR spectra are too small to allow an unambiguous assignment of the ground-state multiplicity. In this respect, ESR spectroscopy provides valuable comple-... [Pg.141]

The IR spectra of 43, 47, and 53 cannot be used alone for predicting the ground-state multiplicity, because of the similarity between the A and A states. However, the computational results in conjunction with the low temperature used in the experiments and the lack of ESR signals when 47 was generated were interpreted in favor of singlet biradical ground states [108]. [Pg.175]

Up to scale, this is the dependence of overall reaction rate on concentration Cb in the assumption of constant temperature and concentrations c 2 and Cab- All figures in this chapter illustrate certain qualitative features of kinetic behavior, i.e. rate-limitation, vicinity of equilibrium, steady-state multiplicity, etc. Parameter values are selected to illustrate these qualitative features. Certainly these features could be illustrated with "realistic" kinetic parameters. [Pg.67]

Figure 6 Approximations of the thermodynamic branch steady-state multiplicity case (see Figure 1). Solid line is the first-term hypergeometric approximation. Circles correspond to the higher-order hypergeometric approximation (m = 3). Dashed line is the first-order approximation in the vicinity of thermodynamic equilibrium. Dash-dots correspond to the second-order approximation in the vicinity of thermodynamic equilibrium. Figure 6 Approximations of the thermodynamic branch steady-state multiplicity case (see Figure 1). Solid line is the first-term hypergeometric approximation. Circles correspond to the higher-order hypergeometric approximation (m = 3). Dashed line is the first-order approximation in the vicinity of thermodynamic equilibrium. Dash-dots correspond to the second-order approximation in the vicinity of thermodynamic equilibrium.
Figure 9 shows the convergence domain as well as steady-state multiplicity domain on fi, h plane. We can see that steady-state multiplicity is not generally... [Pg.81]

Figure 9 A convergence domain and steady-state multiplicity domain. Figure 9 A convergence domain and steady-state multiplicity domain.
Figure 13 Dependencies from Figure 10 at f = 4 case of the steady-state multiplicity. Figure 13 Dependencies from Figure 10 at f = 4 case of the steady-state multiplicity.

See other pages where Multiplicity states is mentioned: [Pg.232]    [Pg.370]    [Pg.59]    [Pg.244]    [Pg.533]    [Pg.284]    [Pg.161]    [Pg.215]    [Pg.44]    [Pg.75]    [Pg.91]    [Pg.143]    [Pg.231]    [Pg.514]    [Pg.94]    [Pg.137]    [Pg.218]    [Pg.101]    [Pg.102]    [Pg.135]    [Pg.136]    [Pg.159]    [Pg.162]    [Pg.168]    [Pg.31]    [Pg.464]    [Pg.57]    [Pg.75]    [Pg.82]    [Pg.82]    [Pg.165]   
See also in sourсe #XX -- [ Pg.44 , Pg.107 ]

See also in sourсe #XX -- [ Pg.99 ]




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