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Activity temperature variation

Soil Temperature. In temperate climates, NO and NjO emission rates increase with increasing soil temperature and a response to diurnal and seasonal temperature variations has been reported freqnently." Activation energies for both soil NO and NjO emissions are usually in the range of 30-150 kJ mol ... [Pg.74]

The treated water contains sufficient concentration of surface film-forming agents if cold water spends about 12 min and warm water at least 20 min in the tank [19]. Sudden temperature variations over 10°C must be prevented because the active form of Al(OH)3 is sensitive to them [20]. If mixing with cold water or subsequent warming cannot be avoided, a short-term electrolytic aftertreatment must be provided in a small reaction tank. The development of undisturbed protective films in the tubing assumes continuous water flow with forced circulation by pumps [20]. [Pg.457]

The influence that variations of temperature and levels of atmospheric CO2 and O2 have on chemical weathering are more subtle. Temperature appears to have a direct effect on weathering rate (White and Blum, 1995). The silica concentration of rivers (Meybeck, 1979, 1987) and the alkalinity of ground waters in carbonate terrains (Harmon et al., 1975) are both positively correlated with temperature variations. It is not clear, however, whether temperature-related variations in weathering rates are largely due to variations in vegetational activity that parallel temperature variations. [Pg.201]

Also, concerning the effect of the temperature on the reaction rates, different assumptions were made here with respect to our previous work.10 In that case, only the hydrogen and CO adsorption were regarded as activated steps, in order to describe the strong temperature effect on CO conversion. In contrast, due to the insensitivity of the ASF product distribution to temperature variations (see Section 16.3.1), other steps involved in the mechanism were considered as non-activated. In the present work, however, this simplification was removed in order to take into account the temperature effect on the olefin/paraffin ratio. For this reason, Equations 16.7 and 16.8 were considered as activated. [Pg.309]

Data of chemical composition 106 Pressure changes 145 Variables related to composition 164 Half iife and initial rate data 177 Temperature variation. Activation energy Homogeneous catalysis 202 Enzyme and solid catalysis 210 Flow reactor data 222 CSTR data 231 Complex reactions 238... [Pg.104]

In addition to possible variations between methods, there may also be variations in Tg within a method, depending on the measurement protocol employed. For example, the DCS Tg midpoint for a quench-cooled ( 100 K/min) maltose sample, heated at a scanning rate of lOK/min, was 43.1 0.21 °C, whereas for a maltose sample prepared using equal heating and cooling rates of lOK/min the Tg was 41.2 0.10°C (Schmidt and Lammert, 1996). For the same samples, DSC Tg Active temperatures were also calculated. Tg Active for the quench-cooled sample was 41.0 0.20 °C, whereas for the equal-rate sample, Tg Active was 38.6 0.06 °C. [Pg.76]

Another possibility for laser wavelength tuning is based on the shift of the energy levels in the active medium by external perturbations, which can cause a corresponding spectral shift in the gain profile and, therefore, in the laser wavelength. For instance, this shift may be caused by a temperature variation, as in the aforementioned case of semiconductor lasers. [Pg.64]

The antioxidant activity of phenolic substances makes them easily prone to oxidation. Thus, the analytical techniques must be aimed at not applying pH and temperature variations that cause oxidation. [Pg.597]

The above analyses show that it is fairly easy to deal with temperature variation for unidirectional elementary reaction kinetics containing only one reaction rate coefficient. Analyses similar to the above will be encountered often and are very useful. However, if readers get the impression that it is easy to treat temperature variation in kinetics in geology, they would be wrong. Most reactions in geology are complicated, either because they go both directions to approach equilibrium, or because there are two or more paths or steps. Therefore, there are two or more reaction rate coefficients involved. Because the coefficients almost never have the same activation energy, the above method would not simplify the reaction kinetic equations enough to obtain simple analytical solutions. [Pg.31]

Abrupt temperature changes are easier to appreciate than long-term changes. El Nino events, which are the best examples of the first type, occur in Indonesian forests in synergisms with threatening by human activities (Curran 1999). The same probably occurs on coral reefe too, where El Nino warming causes the death of seaweeds and invertebrates, in particular corals, which are extremely sensitive to temperature variations. [Pg.281]

In the following table the different models are applied to CFC-11. Note the excellent correspondence between the temperature variation calculated by the Stokes-Einstein relation (Eq. 3) and the expression by Hayduk and Laudie (Eq. 4), although both models overestimate the temperature effect compared to the activation model derived from the experimental data (Eq. 2). [Pg.812]

Several methods to evaluate the temperature variation ofDiw are given in Box 18.4. As an example we use the values for trichlorofluoromethane (CFC-11) calculated from the activation theory model (see Box 18.4, Eq. 2) ... [Pg.913]

If the active wall region has a different temperature than the fluid, there must be heat transfer between the wall and the fluid. An analysis that is analogous to the one just developed for the mass transfer could be accomplished for the heat transfer. Such analysis would result in a Nusselt number, which is a nondimensional heat-transfer coefficient. Note, however, that the underlying Jeffery-Hamel velocity profile is derived for an incompressible fluid. Thus, if the fluid were a gas and the temperature variation were great, the analysis would be inaccurate. [Pg.220]

Fukada,E. Piezoelectric effect and its temperature variation in optically active polypropylene oxide. Nature 221, 1235 (1969). [Pg.53]


See other pages where Activity temperature variation is mentioned: [Pg.199]    [Pg.220]    [Pg.199]    [Pg.220]    [Pg.389]    [Pg.223]    [Pg.451]    [Pg.277]    [Pg.460]    [Pg.292]    [Pg.68]    [Pg.1193]    [Pg.179]    [Pg.234]    [Pg.297]    [Pg.312]    [Pg.83]    [Pg.183]    [Pg.209]    [Pg.337]    [Pg.298]    [Pg.187]    [Pg.116]    [Pg.90]    [Pg.725]    [Pg.29]    [Pg.91]    [Pg.107]    [Pg.112]    [Pg.227]    [Pg.112]    [Pg.186]    [Pg.538]    [Pg.239]    [Pg.507]    [Pg.293]   
See also in sourсe #XX -- [ Pg.162 , Pg.189 ]

See also in sourсe #XX -- [ Pg.159 ]




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Temperature variations

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