Model Mathematics

Component: differentials

$ddtimeA=-A2+A3+A5ddtimeG=D1-T1ddtimeGA=D2-R4ddtimeT=-T1+T3+T4ddtimeR=-R2+R3+R4ddtimeGT=T1-P1-R2-A2ddtimeGD=P1-D1-A3-R3ddtimePi_=P1+P3+P2+P4ddtimeD=D1+D3+D2+D4ddtimeRG=-T3+D3ddtimeRGT=T3+R2-P3-A5ddtimeGAT=A2-P2ddtimeGAD=A3+P2-D2ddtimeRGD=R3+P3-D3ddtimeRGA=R4-T4+D4ddtimeRGAT=T4+A5-P4ddtimeRGAD=P4-D4$

Component: output

$Z=GT+RGT+RGAT+GATG_totv=P_minus4⁢RGAT+P_minus2⁢GAT+P_minus3⁢RGT+P_minus1⁢GTG_tot$

Component: T1

$T1=k1⁢G⁢T$

Component: P1

$P1=k1⁢GT$

Component: D1

$D1=k1⁢GD$

Component: T3

$T3=k1⁢RG⁢T$

Component: R2

$R2=-k2⁢RGT$

Component: A2

$A2=k1⁢GT⁢A$

Component: A3

$A3=-k2⁢GAD$

Component: R3

$R3=k1⁢GD⁢R$

Component: P3

$P3=k1⁢RGT$

Component: D3

$D3=k1⁢RGD$

Component: P2

$P2=k1⁢GAT$

Component: D2

$D2=k1⁢GAD$

Component: R4

$R4=k1⁢GA⁢R$

Component: T4

$T4=k1⁢RGA⁢T$

Component: A5

$A5=k1⁢RGT⁢A$

Component: P4

$P4=k1⁢RGAT$

Component: D4

$D4=k1⁢RGAD$
Source
Derived from workspace Maurya et al. 2005 at changeset ef66087f6377.
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