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ARRHENIUS’S LAW

In this chapter we discuss the origin of Arrhenius s Law and its application to diffusion. In the next, we examine how it is that the rate of diffusion determines that of creep. [Pg.179]

There are two mechanisms of creep dislocation creep (which gives power-law behaviour) and diffusiona creep (which gives linear-viscous creep). The rate of both is usually limited by diffusion, so both follow Arrhenius s Law. Creep fracture, too, depends on diffusion. Diffusion becomes appreciable at about 0.37 - that is why materials start to creep above this temperature. [Pg.187]

Fig 21.3. Oxidation rates increase with temperature according to Arrhenius s Law. [Pg.214]

Oxidation rates follow Arrhenius s Law (Chapter 18), that is, the kinetic constants k[ and kp increase exponentially with temperature ... [Pg.214]

If temp, product > Tg Lyo, the WLF (Williams, Landel, and Ferry) law applies [25,34]. For a similar increase in temperature, this latter law reveals a much more important decrease in the values of the physicochemical parameters than does Arrhenius s law [25]. [Pg.352]

For instance, if a freeze-dried vaccine with a vitreous transition temperature equal to 25°C is submitted to accelarated storage tests at temperatures lower than 25°C, Arrhenius s law is applicable. On the other hand, for temperatures above 25°C, there exists a potential risk of error in the prediction. The implementation of the accelarated storage test is thus submitted to the level of the Tg Lyo. [Pg.353]

Note that equation [13.8] imposes both a deviation in Arrhenius s law (for a large temperature range) and a dependence on the activation energy, Ea, on the logarithm of molecular mass (i.e. a variation by a factor of 2-3 is expected in the range 100-1 000 g-mol ) ... [Pg.303]

Calculation by present authors from original work (assuming that data fit Arrhenius s law). [Pg.475]

Calculation by present authors from original work (assuming that data fit Arrhenius s law). ) D° estimated by present authors to calculate grfi (assumed a v = lO s and X = 0.3 nm). [Pg.485]

Chemical reactions are governed by Arrhenius s Law which states that the rate of reaction (fe) is proportional to an exponential function of absolute temperature. [Pg.375]

Steps 3-5 are (physico-)chemical processes and depend nearly exponentially on temperature according to Arrhenius s law [Eq. (4.3.4)], typically with activation... [Pg.228]

If we want to compare the temperature dependence of a chemical reaction with that of diffusion, we have to reinterpret the influence of temperature on the diffusion coefficient in terms of Arrhenius s law with an apparent activation energy... [Pg.229]

As already shown in Example 4.5.2, the apparent activation energy is then determined simply by the relatively small influence of temperature on the diffusion coefficient and in terms of the Arrhenius s law we get an apparent activation energy in the range of about 5 to 20 kj mol (Figure 4.5.25). [Pg.256]

In comparison to the strong influence of temperature on according to Arrhenius s law, we may neglect the small change in concentrations with temperature, and Eq. (4.11.29) simplifies to ... [Pg.393]

The number of parameters to be identified is small energy and activation volume of the viscoplastic flow law based on Arrhenius s law (stress-assisted thermally activated slip). The experimental curves used during parameter adjustment are tensile curves, obtained at different rates. Unlike the Taylor or Sachs models, the previous mean-field homogenization models naturally predict a limited number of systems activated at low amplitude and a large number at high amplitude. Even at equal cumulated... [Pg.215]


See other pages where ARRHENIUS’S LAW is mentioned: [Pg.179]    [Pg.180]    [Pg.301]    [Pg.142]    [Pg.180]    [Pg.352]    [Pg.772]    [Pg.391]    [Pg.109]    [Pg.494]    [Pg.452]    [Pg.215]    [Pg.316]    [Pg.201]   
See also in sourсe #XX -- [ Pg.179 ]




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