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Unformatted text preview: denoted values at steady subtracting and writing these equations in terms of deviation variables. dt dT C m T T A h T T A h b b b m b i i b f =) ( ) ( dt dT C m T T A h m m b i i =) ( Here T F = T f  T fS T B = T b T bS Tm = T  T S Taking laplace transforms ) ( ) ( )) ( ) ( ( s T C m T T A h s T s T A h B b b m B i i B F =(1) And ) ( )) ( ) ( ( s sT mC s T s T A h B m B i i =(2) = ) ( ) ( )) ( ) ( ( s sT C m s mCST s T s T A h B b b m B F =From (2) we get ) 1 ( ) ( 1 ) ( ) ( + = + = s s T s A h mC s T s T i m i i m B τ Where i i i A h mC = Putting it into (1) ) 1 ))( 1 ( ) ( ) ( = + + +s A h mC s s s T s T i m F...
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This note was uploaded on 11/13/2011 for the course COP 4355 taught by Professor Koslov during the Spring '10 term at University of Florida.
 Spring '10
 Koslov

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