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Flow activation energy, relation

Figure 9 shows plots of flow activation energies(EQ-) vs. the shear stress Oy for the respective solvent treated and full-sheared materials of the three samples. Here, the value of E Q of the full-sheared materials were calculated from the slopes of the linear portion of their log ri-l/T relations. [Pg.254]

It can be observed from both tests at constant shear stress and constant shear rate that the melt viscosity is reciprocal of temperature. The melt viscosity is relatively related to the structure and free volume, whereby the increase in temperature might result in the enhancement of free volume and the improvement of chain mobility. Thus, viscosity gradually decreased exponentially with rising temperature. It is well known that the value of flow activation energy reflects the temperature-sensitivity of viscosity so, higher E or Ea leads to higher sensitivity of the blends to temperature. It can be seen from the values of E and Ea that E. increases with increasing... [Pg.242]

Melt Viscosity. As shown in Tables 2 and 3, the melt viscosity of an acid copolymer increases dramatically as the fraction of neutralization is increased. The relationship for sodium ionomers is shown in Figure 4 (6). Melt viscosities for a series of sodium ionomers derived from an ethylene—3.5 mol % methacrylic acid polymer show that the increase is most pronounced at low shear rates and that the ionomers become increasingly non-Newtonian with increasing neutralization (9). The activation energy for viscous flow has been reported to be somewhat higher in ionomers than in related acidic... [Pg.406]

At this level, research focuses on planning, production engineering and management, supply of material resources, transport waste material processing and maintenance. Energy flows are closely related to the running of these activities that may be affected by production plans, scheduling times and parameters. [Pg.7]

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]

It is unlikely that the observed rate coefficient can be related to kY. Conner et a/.131 report that the decomposition of hexamethyldisilane in a toluene carrier system occurs by Si-Si bond rupture giving trimethylsilane as the major product. The observed activation energy, 58+4 kcal.mole-1, should be equal to Z)[(CH3)3Si-Si(CH3)3]. A later result1318,49+6 kcal.mole-1, was obtained using pressures and flow rates which would be expected to produce a low result. Both flow system results have been criticized by Davidson and Stephenson1316, who give k12 = 3.16 x 1013 exp(—67,300/Rr) sec-1. [Pg.243]

Accordingly the increase in excimer/molecular fluorescence yield ratio with temperature in this region (Fig. 9) reflects the corresponding increase in encounter frequency dm[M] of excited and unexcited molecules if t/([M]rP)/ dT 0, and the temperature coefficient is related to the activation energy for viscous flow of the solvent Ed. [Pg.182]

Vapor-phase alkylation of benzene by ethene and propene over HY, LaY, and REHY has been studied in a tubular flow reactor. Transient data were obtained. The observed rate of reaction passes through a maximum with time, which results from build-up of product concentration in the zeolite pores coupled with catalyst deactivation. The rate decay is related to aromatic olefin ratio temperature, and olefin type. The observed rate fits a model involving desorption of product from the zeolite crystallites into the gas phase as a rate-limiting step. The activation energy for the desorption term is 16.5 heal/mole, approximately equivalent to the heat of adsorption of ethylbenzene. For low molecular weight alkylates intracrystalline diffusion limitations do not exist. [Pg.560]

The results of the calculations shown in Fig. 2.32 represent a complete quantitative solution of the problem, because they show the decrease in the induction period in non-isothermal curing when there is a temperature increase due to heat dissipation in the flow of the reactive mass. The case where = 0 is of particular interest. It is related to the experimental observation that shear stress is almost constant in the range t < t. In this situation the temperature dependence of the viscosity of the reactive mass can be neglected because of low values of the apparent activation energy of viscous flow E, and Eq. (2.73) leads to a linear time dependence of temperature ... [Pg.75]

Equation (3.35) is a precursor to the Arrhenius equation relating the rate constant [k in Eq. (3.30)] to the probability of molecular collisions (to) and the activated energy (Ea) of a reaction. Polysaccharide viscous flow is characterized by a modified Arrhenius equation in which T j/i 0 replaces k ... [Pg.84]

An -> ideal nonpolarizable electrode is one whose potential does not change as current flows in the cell. Much more useful in electrochemistry are the electrodes that change their potential in a wide potential window (in the absence of a - depolarizer) without the passage of significant current. They are called -> ideally polarized electrodes. Current-potential curves, particularly those obtained under steady-state conditions (see -> Tafel plot) are often called polarization curves. In the -> corrosion measurements the ratio of AE/AI in the polarization curve is called the polarization resistance. If during the -> electrode processes the overpotential is related to the -> diffusional transport of the depolarizer we talk about the concentration polarization. If the electrode process requires an -> activation energy, the appropriate overpotential and activation polarization appear. [Pg.512]

It is an interesting fact that the activation energy for electrolytic conductance is almost identical with that for the viscous flow of water, viz., 3.8 kcal. at 25 hence, it is probable that ionic conductance is related to the viscosity of the medium. Quite apart from any question of mechanism, however, equality of the so-called activation energies means that the positive temperature coefficient of ion conductance is roughly equal to the negative temperature coefficient of viscosity. In other words, the product of the conductance of a given ion and the viscosity of water at a series of temperatures should be approximately constant. The results in Table XVI give the product of the conductance of the acetate ion at... [Pg.62]

The changes of the activation energy and activation entropy around the glass transition temperature listed in Tables 5 and 6 are of such importance that they can only be interpreted on the basis of physical changes of the polymeric environment, i.e. an important increase of the chain segment mobility and consequently of the free volume above Tg. The additional increase of the activation energy has to be related with the Ea of viscous flow of the polymer. [Pg.26]


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