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Arrhenius diagrams

Fig. 4. Modified Arrhenius diagram of the ionic conductivity of sodium chloride. Tis in Kelvin, O is in ((n-cm)... Fig. 4. Modified Arrhenius diagram of the ionic conductivity of sodium chloride. Tis in Kelvin, O is in ((n-cm)...
Compared with nickel-cadmium and nickel-metal hydride systems RAM cells exhibit very low self-discharge, making them ideal for intermittent or periodic use without the need to recharge before using, even in hot climates. Figure 6 shows a comparison of the temperature characteristics, for various battery systems in the form of Arrhenius diagrams. [Pg.76]

Figure 8. Arrhenius diagram for various fast ion conductors. For each indicated monovalent mobile ion, the given ionic conductors are the fastest ones known (Na Na 1 - / "-Al203 Cu+, CulflRb4I7Cll3 K+, K+-/T-A120, H H3Moi2P04(, -30H2O Ag, Ag Rbls F, La0 95Sr005F295 Li, ... Figure 8. Arrhenius diagram for various fast ion conductors. For each indicated monovalent mobile ion, the given ionic conductors are the fastest ones known (Na Na 1 - / "-Al203 Cu+, CulflRb4I7Cll3 K+, K+-/T-A120, H H3Moi2P04(, -30H2O Ag, Ag Rbls F, La0 95Sr005F295 Li, ...
Fig. 5. Arrhenius diagram of the ion pair rate constant in the anionic polymerization of MMA in 1-2-dimethoxyethane. (R. Kraft, A. H. E. Muller, H. Hocker, G. V. Schulz, Ref. 39))... Fig. 5. Arrhenius diagram of the ion pair rate constant in the anionic polymerization of MMA in 1-2-dimethoxyethane. (R. Kraft, A. H. E. Muller, H. Hocker, G. V. Schulz, Ref. 39))...
Since the Arrhenius diagram is linear and the collision parameter A is constant over the whole temperature range, the activation energy can be cal-... [Pg.249]

If degradation is due to sequential or synergistic mechanisms, then a simple extrapolation may not be reasonable. For example, in accelerating the rate of oxidation of polyethylene it may be necessary to identify the induction time and subsequent degradation time separately and to produce Arrhenius diagrams for each. The total time to failure is the sum of the two times. Figure 9.3 shows an instance of where unknowing extrapolation of the short-term results in tests on polyaramid fibres could have led to overestimates of lifetime and premature failure. [Pg.138]

The principal test to establish the chemical resistance of the polymeric landfill liners to liquid wastes and industrial effluents is the immersion of geomembrane in a sample either of a defined chemical mixture or of a leachate from an existing storage site. This is performed either at various elevated temperatures in order to generate an Arrhenius diagram, or at fixed temperatures of 50 °C and at 20 °C, and is followed by a number of, primarily, mechanical evaluation tests. [Pg.166]

Figure 8. Arrhenius diagram of the gamma-ray initiated polymerization of acrylonitrile in bulk 1161 Curve 1 Initial rates" curve 2 Pseudostationary rates. ... Figure 8. Arrhenius diagram of the gamma-ray initiated polymerization of acrylonitrile in bulk 1161 Curve 1 Initial rates" curve 2 Pseudostationary rates. ...
Figure 24. Arrhenius diagram for the rate constants of the transformation of the I700 and I700 intermediates to Ij, in H20 (A, A) and D20 ( , O) buffer solutions. (Diagram from Figure 1 in Aramendia et al. [114].)... Figure 24. Arrhenius diagram for the rate constants of the transformation of the I700 and I700 intermediates to Ij, in H20 (A, A) and D20 ( , O) buffer solutions. (Diagram from Figure 1 in Aramendia et al. [114].)...
Fig. 7. Arrhenius diagram for oxidation rate of sulfur dioxide over ferric oxide on doped silver (19). (Copyright by the Universite de Liege. Reprinted with permission.)... Fig. 7. Arrhenius diagram for oxidation rate of sulfur dioxide over ferric oxide on doped silver (19). (Copyright by the Universite de Liege. Reprinted with permission.)...
Figure 11.5 Arrhenius diagram showing the measured heat release rates and a linear fit allowing the extrapolation of the data. The abscissa is scaled as 1 /T (K) and marked in °C. Figure 11.5 Arrhenius diagram showing the measured heat release rates and a linear fit allowing the extrapolation of the data. The abscissa is scaled as 1 /T (K) and marked in °C.
A simplified procedure may also be used as a rule of thumb. Its principle is as follows If the detection limit of an instrument working in the dynamic mode under defined conditions is known, then at the beginning of the peak, the conversion is close to zero and the heat release rate is equal to the detection limit, that is, the temperature at which the thermal signal differs from the signal noise. Thus, the detection limit can serve as a reference point in the Arrhenius diagram. By assuming activation energy and zero-order kinetics, the heat release rate may be calculated for other temperatures. [Pg.290]

The natural logarithms of maximum heat release rates determined on each thermogram are plotted as a function of the inverse temperature in an Arrhenius diagram. In Figure 12.10, the temperature axis is scaled using inverse temperature. [Pg.323]

Using this energy of activation and heat capacity of 1.8 kj kg"1 K" the TMRad can be estimated according to Equation 12.9 for a temperature of 80 °C, where the heat release rate is 2.7 Wkg"1 (from Arrhenius Diagram in Figure 12.10) ... [Pg.323]

Figure 5 Nucleation and growth kinetics of Pd clusters on MgO(l 00) from a TEAS study, (a) Series of nucleation kinetics curves for various substrate temperatures (atomic beam flux 1.1 x 1013 cm-2 s-2. (b) Arrhenius diagram of the saturation density, (c) Growth kinetics at various substrate temperatures. Atomic beam flux 1.1 x 1013 cm-2 s-2. Figure 5 Nucleation and growth kinetics of Pd clusters on MgO(l 00) from a TEAS study, (a) Series of nucleation kinetics curves for various substrate temperatures (atomic beam flux 1.1 x 1013 cm-2 s-2. (b) Arrhenius diagram of the saturation density, (c) Growth kinetics at various substrate temperatures. Atomic beam flux 1.1 x 1013 cm-2 s-2.
Arrhenius diagram), the general curve depicted in Fig. 3 is obtained. At a lower temperature the chemical reaction is slow and thereby rate controlling. Concentration and temperature remain constant over the entire cross-section of the catalyst pellet (see Fig. 2a). In this region, the slope of the curve in Fig. 3 is proportional to the intrinsic activation energy Ea-... [Pg.327]

Another case may be mentioned. In the investigation of the dependence on temperature of velocity constants it sometimes happens that the logarithm of the velocity constant plotted against the reciprocal Kelvin temperature (the Arrhenius diagram) appears not as one nearly straight line but shows a distinct bend connecting two lines with different slopes. Obviously this may be explained by the assumption that the constant is really composed of two each with its own heat of activation, but a closer examination shows that we have to distinguish between two qualitatively different cases. [Pg.349]

This shows that if a velocity constant is a sum the Arrhenius diagram must always be as shown. [Pg.349]

Attempts to take into account the retro-Diels-Alder reaction in the treatment of the experimental data did not 0ve a constant kinetic order as observed in the case of the reaction of (V,f) with 1,4-naphthoquinone (see below). On the other hand, the dissociation of cyclopentadienedimeric derivatives is practically ne igible in the range of temperature explored, i. e. 50—90 °C. This condudon is indirectly supported by the absence of information in the literature about this possibility. Tlu results obtained are reported in Table 21 and are plotted in Fig. 24 according to an Arrhenius diagram in the case of (V,f). The value of k = 2.0 10 e i ... [Pg.49]

The Arrhenius diagrams gi for the rate ccxistants pertaining to Uk reacticxi of (V,f) with NQ the values reported in Table 23. The comparison of our kinetic data with those available for the cyclopentadiene-NQ adduct shows that (V,f)-NQ adduct is less stable by 9.1 Kcal/mole, but its formation activation energy is lower by 5,7 Kcal/mole. Also the frequency factor is lower in the case of (VJF)-NQ formation, and aU the data suggest that the steric hindrance existing on tl cyclopentadienyl ring of (V/) exerts its influence on the di odation reaction rather than on the adduct formation. [Pg.51]

Fig 10. Arrhenius diagram for combustion and C02-gasification of straw char in comparison to other chars (thermobalance data for a char particle size of 50 ... [Pg.233]

In the Arrhenius diagram in Fig. 10 the straw char reactivity is compared to some other chars. Compared to the other chars the combustion reactivity of the straw char is relatively high, but this fact is not reproduced during gasification in CO2. This is astonishing. The straw char contains the intrinsic ash with much potassium, which is reported to be a very efficient gasification catalyst. [Pg.233]

Figure 5 Left - example of a bateh raeemisation experiment at 40°C. Symbols concentrations of the enantiomers (HPLC analysis). Lines ealculated from Eq. (2). Right-Arrhenius diagram obtained from bateh experiments between 15°C and 60°C. Figure 5 Left - example of a bateh raeemisation experiment at 40°C. Symbols concentrations of the enantiomers (HPLC analysis). Lines ealculated from Eq. (2). Right-Arrhenius diagram obtained from bateh experiments between 15°C and 60°C.
Fig. 5.13. Turnover numbers for the NO+CO reaction at realistic partial pressures on Rh(l 11) plotted as an Arrhenius diagram. Note that N2O is a product as well, and the overall reaction is structure... Fig. 5.13. Turnover numbers for the NO+CO reaction at realistic partial pressures on Rh(l 11) plotted as an Arrhenius diagram. Note that N2O is a product as well, and the overall reaction is structure...
If one plotted piT) in an Arrhenius diagram and determined the apparent activation energy A from the tangent at a given temperature T, one would obtain A(F) = (8/9)o cr. For (t=0.1 eV and 7 =29.5 K, A=0.35eV. A is, thus, always a multiple of cr. On the other hand, since any polaron-binding energy Ep would enter the Boltzmann factor for the jump rate as p/2 in the low-field limit, the disorder contribution to A would dominate even if cr and Ep were comparable. [Pg.388]


See other pages where Arrhenius diagrams is mentioned: [Pg.316]    [Pg.213]    [Pg.249]    [Pg.364]    [Pg.365]    [Pg.44]    [Pg.157]    [Pg.244]    [Pg.298]    [Pg.317]    [Pg.379]    [Pg.324]    [Pg.27]    [Pg.298]    [Pg.261]    [Pg.266]    [Pg.441]    [Pg.249]    [Pg.364]    [Pg.365]    [Pg.55]    [Pg.273]    [Pg.1136]   
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