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fabiana de fátima giacomini - PG-Mec Programa de Pós-Graduação ...

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128<br />

• para os volumes <strong>de</strong> controle entre P = 2 a P = N −1<br />

são empregadas as Eqs. (B.70),<br />

(B.71), (B.72) e (B.73).<br />

• para o volume <strong>de</strong> controle<br />

P = N são empregadas as Eqs. (B.30), (B.31), (B.32) e (B.33).<br />

Condições <strong>de</strong> Contorno Aplicadas Com Volume <strong>de</strong> Espessura Zero<br />

Os coeficientes e termos fontes para a forma <strong>de</strong> aplicar as condições <strong>de</strong> contorno com<br />

volume <strong>de</strong> espessura zero são dados por:<br />

• para o volume <strong>de</strong> controle P = 1 são empregadas as Eqs. (B.26), (B.27), (B.28) e (B.29).<br />

• para o volume <strong>de</strong> controle P = 2 :<br />

a<br />

w<br />

4 2 Re xφ<br />

(B.78)<br />

∗<br />

= + ∆<br />

W<br />

a = 2<br />

(B.79)<br />

e<br />

a<br />

p<br />

∗<br />

( φ<br />

∗ + φ )<br />

= 6 + Re ∆x<br />

E P<br />

(B.80)<br />

b<br />

p<br />

2S<br />

x<br />

Re<br />

β<br />

x<br />

2<br />

∗ 2 ∗ 2<br />

( φE<br />

− φ )<br />

2<br />

=<br />

P∆<br />

− ∆<br />

P<br />

(B.81)<br />

• para os volumes <strong>de</strong> controle entre P = 3 a P = N − 2 são empregadas as Eqs. (B.70),<br />

(B.71), (B.72) e (B.73).<br />

• para o volume <strong>de</strong> controle P = N −1:<br />

a<br />

w<br />

∗<br />

( φ<br />

∗ + φ )<br />

= 2 + Re ∆x<br />

P W<br />

(B.82)<br />

a = 4<br />

(B.83)<br />

e<br />

a<br />

p<br />

∗<br />

= + 2 Re ∆xφE<br />

6 (B.84)<br />

b<br />

p<br />

∗ 2 ∗ 2<br />

∗ ∗ ∗<br />

( φP<br />

− φW<br />

) − 2 Re ∆xβ<br />

( φE<br />

− φEφ<br />

)<br />

β 2<br />

2<br />

= 2 S<br />

P∆x<br />

+ Re ∆x<br />

P<br />

(B.85)<br />

2<br />

• para o volume <strong>de</strong> controle<br />

P = N são empregadas as Eqs. (B.30), (B.31), (B.32) e (B.33).

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