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KURENAI : Kyoto University Research Information Repository

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previous cases<br />

St =)76{ 1 - exp(-t*)}<br />

From Eqs.(61) • and (62), the approximate solution of Eq.(59) will<br />

m for<br />

for -ln[1-{1-exp(-46.0{x*Pr°•42(u .25}1.2)}0.67] < t*<br />

St = [ 1 - exp(-46.0{x*Pr°•4202(4 )°•25}1.2)]0.33<br />

-ln[1-{1-exp(-46.0{x Pr°.42(u )0.25}1.2)}0.67] > t*<br />

St ={ 1 - exp(-t*)}k<br />

Then, • the transient heat transfer coefficient is given by<br />

for -ln[1-{1-exp(=46.6{x*Pro.42(u )o.25}1.2)}0•67] < t*<br />

*2<br />

co<br />

co<br />

10 [ 1 - exp(-46..0{x Pr°.42(u)°.25}1.2)]0.33<br />

for -ln[1-{1-exp(-46.0{x )0.25}1.2)}0.67j>t*<br />

co<br />

(62)<br />

be given<br />

.(63)<br />

(64)<br />

(65)<br />

h= --------------------------2 (66)<br />

{ 1 - exp(-t*)}<br />

The transient heat transfer coefficient calculated by Eqs.(65) and (66) is<br />

shown in Fig.9 in h vs. x~(Vw/u2)°•25Pr°•42 plot. The steady state heat<br />

transfer coefficient can be obtained by putting w }0 in Eq.(65)<br />

Nu st= 0.228 Rex0.6pr°•33(66)<br />

The ratio between asymptotic value of transient heat transfer coeffi-<br />

cient and steady state one is derived from Eqs.(65) and (67)<br />

128<br />

•<br />

by

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