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K and Temperature

Figure 4.3 Thermochemical cycle, showing how the experimental appearance energy of A+(A exp) is related to the appearance energies at 0 K and temperature T. AH(1), AH(2), and T are defined in the text. Adapted from [64]. Figure 4.3 Thermochemical cycle, showing how the experimental appearance energy of A+(A exp) is related to the appearance energies at 0 K and temperature T. AH(1), AH(2), and T are defined in the text. Adapted from [64].
A simple model for the dynamics of nonresonant laser-induced desorption of adsorbates from surfaces has been formulated by Lucchese and Tully (LT). LT present the result of stochastic, classical trajectory calculations for thermal and laser-induced desorption of NO from LiF(100). For the LID simulations the initial temperature was set at 0 K and temperature Jumps of several thousand degrees were driven in a few picoseconds through nonspecific heating of the substrate. The interaction potential for these calculations... [Pg.65]

The temperature. Usually k increases with an increase in temperature k and temperature are directly proportional. [Pg.147]

Fitting results for fs DFWM experiments of the formic acid dimer (ground state) rotational constants, CD constants, parametrized polarizability parameter cp, Ray s asymmetry parameter k and temperature T. ... [Pg.67]

Figure 2 shows the results of isohexane cracking on MCM-41 and HZSM-5 as examples of mesoporous silica and acidic catalysts. On all the catalysts, products mainly composed of C2 to C4 components as cracking products and C6 components as isomerization products, and the products of possible secondary reactions were not appreciably observed probably because of low conversion level. Since the amount of C2 component was very close to that of C4 components, it is considered that isohexane is cracked in two modes giving C2+C4 and two C3 molecules. In the case of MCM-41, cracking of isohexane proceeded above 598 K, and temperature dependence was not so large below 723 K, but very large above it, as shown in Fig. 2a. On the other hand, HZSM-5 gave smooth temperature dependence as shown in Fig. 2b. Another significant difference between MCM-41 and HZSM-5 was the distribution of cracking products The ratio of C3/C4 was much larger on HZSM-5 than on MCM-41. Figure 2 shows the results of isohexane cracking on MCM-41 and HZSM-5 as examples of mesoporous silica and acidic catalysts. On all the catalysts, products mainly composed of C2 to C4 components as cracking products and C6 components as isomerization products, and the products of possible secondary reactions were not appreciably observed probably because of low conversion level. Since the amount of C2 component was very close to that of C4 components, it is considered that isohexane is cracked in two modes giving C2+C4 and two C3 molecules. In the case of MCM-41, cracking of isohexane proceeded above 598 K, and temperature dependence was not so large below 723 K, but very large above it, as shown in Fig. 2a. On the other hand, HZSM-5 gave smooth temperature dependence as shown in Fig. 2b. Another significant difference between MCM-41 and HZSM-5 was the distribution of cracking products The ratio of C3/C4 was much larger on HZSM-5 than on MCM-41.
Increasing temperature usually causes a marked increase in reaction rate. Arrhenius observed the following relationship between k and temperature ... [Pg.31]

Both K and AGq depend on temperature. The relationship between the equilibrium constant K and temperature is given by the Gibbs-Helmholtz equation, the integrated version of which is... [Pg.17]

At a given temperature, Kk, ku and k2 are constants. They all change when the temperature is altered. If the forward reaction proceeds faster (fcj increases faster than k2)r Kk will increase. The relationship between k and temperature is given by the Arrhenius equation ... [Pg.91]

This is the fundamental equation relating heats of reaction to temperature. It may be integrated between the limits of 298.15 K and temperature T ... [Pg.70]

Fig. 12 Experimental (left) and best-fit simulated (right) 2H NMR spectra of pure crystalline thiourea-d4 [31]. The values of optimum jump rates (k) and temperature at which each spectrum was recorded are also shown... Fig. 12 Experimental (left) and best-fit simulated (right) 2H NMR spectra of pure crystalline thiourea-d4 [31]. The values of optimum jump rates (k) and temperature at which each spectrum was recorded are also shown...
Powder samples of Y Cs2 exhibited localized-electron behavior both at temperatures above 200 K and temperatures below 90 K, but with different Curie—Weiss curves (Allen, 1998). The Curie—Weiss curve at low temperature corresponded to 0.29(4) electrons per fullerene similar to that of La Cs2/ with a small Curie constant of 2.7(8) K, and to 1.0(1) electrons at high temperature, with an extremely large Curie constant of 280(30) K. This single electron spin clearly agrees with the single impaired electron which is expected, and as observed in solution ESR experiments (see Section 6.1). The high-temperature susceptibility is weakly temperature dependent, and if it arises from a metal then the density of state (DOS) is 10(1) states per molecule per electonvolt at 294 K. [Pg.140]

Fig. 4. Variation of foaming degree K and temperature T during foamitu of phenolic foam FL-1 (7 = 200 kg... Fig. 4. Variation of foaming degree K and temperature T during foamitu of phenolic foam FL-1 (7 = 200 kg...
The rate of killing of an antimicrobial agent is directly dependent on the temperature of the interaction. This dependence is described by the temperature coefficient Q or 0), which can be determined either from the slope of the graph relating the Z)-value or K and temperature, or from Eq. (6). [Pg.2988]

The determination of the heat flux through a surface is important in a variety of scientific and engineering applications. Noel, Turley, and Tobin, and Turley et al. pursued development of several thermal phosphor-based heat flux gauges.A standard expression relates the heat flux, q, to the insulator thickness, J, thermal conductivity, k, and temperature difference, AT, across an insulating barrier ... [Pg.1566]

Fig. 2.1. Van t Hoff plot, i.e. the correlation of AH, AS, K and temperature according to the van t Hoff equation. Fig. 2.1. Van t Hoff plot, i.e. the correlation of AH, AS, K and temperature according to the van t Hoff equation.
Here we review our recent combined optical, Raman, synchrotron IR and x-ray diffraction high-pressure studies of nitrogen up to 270 GPa between 10 and 300 K and temperatures above 1000 K at pressures up to 150 GPa. [37-40]. [Pg.244]

This can be regarded as a rule of thumb , but the exact relation between K and temperature is made clear from the thermodynamic analysis. This will be given in Section 8.16 and Worked Problems 8.5, 8.6 and 8.7. [Pg.47]

The ITS-90 extends upward from 0.65 K, and temperatures on this scale are in much better agreement with thermodynamic values that are those on the IPTS-68 and the EPT-76. The new scale has subranges and alternative definitions in certain ranges that greatly facilitate its use. Furthermore, its continuity, precision, and reproducibility throughout its ranges are much improved over that of the present scales. The replacement of the thermocouple with the platinum resistance thermometer at temperatures below 961.78°C resulted in the biggest improvement in reproducibility. [Pg.25]

With very few exceptions the rate of reaction increases (often very sharply) with increase in temperature. The relation between the rate constant k and temperature was first proposed by Arrhenius ... [Pg.813]

Firstly the pseudo first order rate constant K is expected to increase with increasing temperature. In the present treatment the relationship between K and temperature will be assumed to be of the Arrhenius type ... [Pg.151]

The kinetic methodologies involve fitting the Arrhenius or Eyring equations to rate constant (k) and temperature data to yield the activation enthalpies of processes such as (M = metal L, X = ligands) ... [Pg.613]

We can deduce the rules for the relationship between K and temperature from Le Chatelier s principle. We do this by treating heat as a chemical reagent. In an endothermic (heat-absorbing) reaction, we consider heat a reactant, and in an exothermic (heat-releasing) reaction, we consider heat a product ... [Pg.635]

A quantitative relationship between the energy of activation ( act). the rate constant (k) and temperature (T) is expressed by the Arrhenius equation ... [Pg.160]

Similar values of k were determined at T = 286 K and one can assnme that the initial hypothesis is true. Since we have values of k at different temperatures, we can determine the rate constant at any temperature by determining the activation energy E using the Arrhenius equation. Snbstitnting the values of k and temperature one obtains the activation energy E, thus ... [Pg.308]

An in-plane HNO3 molecular rotation, occurring above 210 K and temperature independent. [Pg.186]

CDClg solution extrapolated to 273 K, and temperature coefficients, 0, from measurements in the range 224-322 K-... [Pg.503]

Fig. 1 Comparison of densities of high-nitrogen EM crystals (g/cc) using experimental crystal densities, MOLPAK/WMIN predictions, direct evaluation of 0 K and temperature-corrected molecular volumes using the 6-3IG basis set, direct evaluation of OK and temperature corrected molecular volumes using the 6-311-tG(2df,2p) basis set... Fig. 1 Comparison of densities of high-nitrogen EM crystals (g/cc) using experimental crystal densities, MOLPAK/WMIN predictions, direct evaluation of 0 K and temperature-corrected molecular volumes using the 6-3IG basis set, direct evaluation of OK and temperature corrected molecular volumes using the 6-311-tG(2df,2p) basis set...
The effect of pressure (up to 14 (XX) kgcm at 298 K) and temperature (293—400 K) on the dimensions of the orthorhombic unit cell of polyethylene have been examined but no phase change was observed. [Pg.266]


See other pages where K and Temperature is mentioned: [Pg.631]    [Pg.667]    [Pg.164]    [Pg.307]    [Pg.112]    [Pg.332]    [Pg.174]    [Pg.104]    [Pg.69]    [Pg.25]    [Pg.402]    [Pg.43]    [Pg.660]    [Pg.338]    [Pg.3]   


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ArG and K as Functions of Temperature

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