Abstract
We consider a homogeneous model for a first order, exothermic chemical reaction subjected to a linearly increasing external temperature. With
u
and
v
representing dimensionless internal temperature and concentration respectively, d
u
/d
t
═
v
exp [
u
/( 1 + ∊
u
)] –
c
(
u
–
βt
), d
v
/d
t
═ – ∊
A
v
exp [
u
/(1 + ∊
u
)]. We examine the conditions under which the temperature
u
attains a local maximum and minimum, or alternatively is always increasing with time
t
.
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