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Governing equations of mass and energy balance

Here o is the density of the reactant mixture (perhaps measured in units of kg m-3), c the specific heat capacity (J K-1 kg-1), S the surface area, and X the surface heat transfer coefficient (Wm 2K 1). We have assumed a Newtonian cooling term for the transfer of heat to the surroundings. [Pg.85]

The feedback in this model arises from the thermal coupling represented in the form k1(T). An increase in the temperature Tincreases the value of /c1 and hence of the rate of production of heat. The feedback is highly non-linear, following the Arrhenius temperature dependence given by eqn(4.1). [Pg.85]

Typical values for the various physico-chemical quantities, as might be appropriate to a gaseous system, are given in Table 4.1. The initial conditions might be [Pg.85]

Representative values for dimensional and dimensionless parameters. The quantities E, c, o, y, and Q match those for the decomposition of di-tertiarybutyl peroxide in a glass vessel at low pressures [Pg.85]

Equation (4.2) involves only the variable p and so can be integrated to give [Pg.86]


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