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Nonadiabatic conditions

The total heat requirement is thus around 599.98 kj, which is about 548.81 kj more than the heat available from the reaction. This calculation, however, does not take into account the inevitable heat losses due to the nonadiabatic conditions in the reactor. An estimate of these heat losses can be made by considering the industrial practice for aluminothermic chromium metal production. The charge is preheated to about 500 °C before loading into the aluminothermic crucible. This operation adds about 96.65 kj (i.e., 48.9 cal deg-1 475) of heat to the system. It, therefore, appears that around 41.84 kj (96.65 kj - 54.81 kj) of heat is lost due to radiation and convection for every mole of chromium sesquioxide reduced to the metal by the aluminothermic process. [Pg.392]

If the reacting system is initiated under conditions similar to point 4, pure thermal explosions develop and these explosions have thermal induction or ignition times associated with them. As will be discussed in subsequent paragraphs, thermal explosion (ignition) is possible even at low temperatures, both under the nonadiabatic conditions utilized in obtaining hydrocarbon-air explosion limits and under adiabatic conditions. [Pg.380]

Investigation of the propagating fronts for nonadiabatic conditions shown that the front velocity is not constant and depends on the position of the front in the reactor [15]. For a downstream propagating front, the velocity, hot spot temperature and exit conversion exhibited an oscillatory character [7]. [Pg.93]

In the case of exothermic reactions the local reaction rate must be controlled and limited by the packed-bed temperature. Temperature control thus plays a predominant role in selective reaction control in general, and in particular in the case of exothermic multistep reactions. Under nonadiabatic conditions, catalysts must therefore be assembled in the fixed bed in such a way as to ensure good heat transport to the heat transfer medium. [Pg.426]

If work is now performed under nonadiabatic conditions, the above situation no longer holds. This fact would seem greatly to impair the usefulness of the function E, were it not for the fact that other changes also occur which were absent from the adiabatic process. The question arises whether the function E still remains useful in these altered circumstances. The answer is in the affirmative. [Pg.52]

The following are the most important experimental approaches aimed at minimizing the effect of nonadiabatic conditions and the effect of the stirrer, they can be used separately or in combination. [Pg.150]

If now such a process is carried out under nonadiabatic conditions this situation no longer holds, which seems to impair the usefulness of the energy concept. However, other changes now also take place that were absent in the adiabatic process, so as to maintain the viability of the concept of energy. This experience of mankind gives rise to a new assertion, namely, the First Law of Thermodynamics ... [Pg.31]

Under nonadiabatic conditions, q is not zero and, adopting the standard convention of heat transferred out of the system as negative, (10-1) becomes... [Pg.200]

The nonadiabaticity condition itself may not be sufficient to justify the use of the Golden Rule Eq. (9.1), where because the timescale of the bath relaxation is another important factor to be taken into account. If the bath relaxation is very fast, the survival time of the reactive state created by a thermal fluctuation at the curve crossing region is very short, the... [Pg.541]

An intermediate scenario (finite heat transfer) is the most complete and complex description. Flytzani-Stephanopoulos et al. [15] studied heat transfer in a metal honeycomb monolith under nonadiabatic conditions in the absence of chemical reactions. The model was solved analytically to yield the solid and gas (radial and axial) temperature profiles in the monolith. [Pg.177]

Design of monolith catalysts for strongly exothermic reactions under nonadiabatic conditions... [Pg.765]

In summary, the hole transfer in DNA by tunneling and hopping mechanisms was summarized in this section. The hole transfer proceeding via the tunneling mechanism has been successfully described by the Marcus theory, the electron transfer theory for the nonadiabatic condition, in which the electronic interaction between the donor and acceptor is small or moderate. The electron transfer rate decreased with exponential of the distance as described by the f value around 0.7. This value lies between those of the con-... [Pg.1732]

In the case of time-dependent processes in the sample, an additional phase shift occurs, and the heat capacity remains complex. The same is true if nonadiabatic conditions exist (Pth < °o)- Minakov (1997) constructed such a calorimeter in which the complex heat capacity of very thin (lOfxm) samples at low temperature at frequencies up to 1 kHz could be measured. [Pg.207]

Figure 8.1 Comparison of the homogeneous and nonhomogeneous reactors for nonisothermal nonadiabatic conditions. [Pg.253]

Beyond this point, one must be aware of important differences between the two laws. The performance of work is directly linked to changes in energy of a system, so that the integrating factor q relevant to the First Law is unity. Furthermore, changes in S are tracked by the reversible transfer of heat across the boundaries of the system or by other reversible changes of state. Additional changes in S are incurred when irreversible processes occur this subject was treated in detail in Section 1.10. By contrast, alterations in E are tracked by performance of work, whether reversibly or irreversibly, under adiabatic conditions. Different changes in E are incurred when these processes take place under nonadiabatic conditions, as discussed in Section 1.7. [Pg.417]

An AC chip-based calorimeter for small samples using a single sensor under nonadiabatic conditions is described in Rderence 173. The sensitivity of this system is about 10 nl K at room temperature. This setup allows the meastuement of the glass transition of polymer films down to 500 nm thickness. For meastrring the glass transition of much thinner polymer films, the sensitivity of the calorimeter had to be enhanced. A... [Pg.817]


See other pages where Nonadiabatic conditions is mentioned: [Pg.103]    [Pg.85]    [Pg.525]    [Pg.85]    [Pg.264]    [Pg.164]    [Pg.52]    [Pg.574]    [Pg.112]    [Pg.357]    [Pg.91]    [Pg.1729]    [Pg.228]    [Pg.32]    [Pg.802]   
See also in sourсe #XX -- [ Pg.123 ]

See also in sourсe #XX -- [ Pg.90 ]




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