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Sempere Alemany, Francisco Javier.pdf - RUA - Universidad de ...

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448 Apéndice E<br />

E.2 – Desarrollo <strong>de</strong>l mo<strong>de</strong>lo cinético aplicado a la curva <strong>de</strong> DSC <strong>de</strong> la<br />

mezcla binaria EVA-RET:<br />

kT<br />

,<br />

EVA<br />

kF<br />

, EVA<br />

EVA ⎯⎯⎯→EVA(<br />

T ) ⎯⎯⎯→EVA<br />

( F )<br />

kF<br />

, PE PE ⎯⎯⎯→PE<br />

( F )<br />

kR,<br />

Ret Ret ⎯⎯⎯→s⋅S+<br />

( 1−<br />

s)<br />

⋅ G<br />

La ecuación cinética que regirá todos los procesos será:<br />

dQ<br />

dT<br />

dQ<br />

dT<br />

Total<br />

EVA−Ret<br />

Total<br />

EVA−Ret<br />

= w<br />

+<br />

SEVA−<br />

Ret<br />

⋅ C<br />

pSEVA−<br />

Ret<br />

( 1 − wS<br />

) ⋅ C<br />

EVA−<br />

Ret pFEVA−<br />

Ret<br />

⎛<br />

⎜∆H<br />

= wS<br />

⋅C<br />

EVA Ret pS − ⎜<br />

−<br />

EVA−<br />

Ret ⎜<br />

⎜+<br />

∆H<br />

⎝<br />

dwPE<br />

- ∆H<br />

F , PE ⋅ ⋅<br />

dT<br />

+ ( 1−<br />

w ) ⋅C<br />

SEVA−<br />

Ret<br />

dQ<br />

+<br />

dT<br />

EVA(<br />

T )<br />

Ret<br />

[ ( 1−<br />

γ ) ⋅φ<br />

] − ∆H<br />

⋅ ⋅ ( 1−<br />

φ )<br />

PFEVA−<br />

Ret<br />

Total<br />

EVA<br />

EVA(<br />

F )<br />

dQ<br />

⋅φ<br />

+<br />

dT<br />

( 1 − φ )<br />

dwEVA<br />

⎞<br />

⋅ + ⎟<br />

dT ⎟ ⋅γ<br />

⋅φ<br />

−<br />

dwEVA(<br />

T ) ⎟<br />

⋅ ⎟<br />

dT ⎠<br />

dw<br />

Ret<br />

dT<br />

(T-F,EVA)<br />

(F,PE)<br />

(D,Ret)<br />

(E.2.1)<br />

(E.2.2)<br />

don<strong>de</strong> γ es la fracción <strong>de</strong> EVA presente en el propio EVA copolímero, φ es el<br />

porcentaje <strong>de</strong> copolímero EVA presente en la formulación binaria y CpS, CpF,<br />

dw(EVA)/dT, dw(EVA(T))/dT y dw(PE)/dT, vienen dados por ecuaciones E.1.3, E.1.4,<br />

E.1.6, E.1.7. y E.1.9, respectivamente y don<strong>de</strong>, a<strong>de</strong>más:<br />

Total<br />

Ret<br />

⋅<br />

+<br />

+

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