“…The basic kinetic modeling for such process under isothermal conditions is originated from Bawn’s approach, which describes the overall process by a conjunction of individual kinetic expressions for each stage that switch at a specific α value ( α *). The similar can be applied to the reactions under any temperature conditions based on the experimental master plot. normald α normald θ = A 1 f 1 ( α ) + A 2 f 2 ( α ) Previously, we derived the formal kinetic description of the thermal decomposition/dehydration of solids accompanied by liquefaction under linearly increasing temperature conditions using an ePT( m , n , q ) model for both reaction stages. ,, normale normalP normalT ( m , n , q ): f ( α ) = false[ 1 − q ( 1 − α ) false] m false( 1 − α false) n The acceleration and deceleration stages with a rate behavior depicted by upswept peak shape and sharp peak top were well described by ePT(1, 0, q ) and ePT(0, 1, q ), respectively. ,, However, the present reaction exhibited the rate behavior at a constant temperature with a bell-like peak shape and a dull peak top different from previously studied thermal decomposition processes accompanied by liquefaction (Figure b). Therefore, the previous approach based on Bawn’s model was not particularly successful in an application to the present reaction (Figure S15).…”