# Model Mathematics

### Component: NatP

$ddtimeNatP=v1+v5-v2$

### Component: MisP

$ddtimeMisP=v2+v4-v3+v6+2⁢v7$

### Component: MCom

$ddtimeMCom=v3-v4+v5$

### Component: Hsp90

$ddtimeHsp90=v5+v4+v9+v16-v3+v8+v17$

### Component: HCom

$ddtimeHCom=v8-v9$

### Component: HSF1

$ddtimeHSF1=v9+2⁢v13+v12-v8+2⁢v10+v11$

### Component: DiH

$ddtimeDiH=v10+v12-v11+v13$

### Component: TriH

$ddtimeTriH=v11+v15-v12+v14$

### Component: HSE_TriH

$ddtimeHSE_TriH=v14+v16-v15+v16$

### Component: HSE

$ddtimeHSE=v15-v14$

### Component: AggP

$ddtimeAggP=v7+2⁢v7b-v7b$

### Component: ROS

$ddtimeROS=v2+v20-v2+v21$

### Component: ATP

$ddtimeATP=v18-v5+v6+v17+v19$

$ddtimeADP=v5+v6+v17+v19-v18$

### Component: v1

$v1=k1$

### Component: v2

$v2=k2⁢NatP⁢ROS$

### Component: v3

$v3=k3⁢MisP⁢Hsp90$

### Component: v4

$v4=k4⁢MCom$

### Component: v5

$v5=k5⁢MCom⁢ATP$

### Component: v6

$v6=k6⁢MisP⁢ATP$

### Component: v7

$v7=k7⁢MisP⁢MisP$

### Component: v7b

$v7b=k7⁢MisP⁢AggP$

### Component: v8

$v8=k8⁢HSF1⁢Hsp90$

### Component: v9

$v9=k9⁢HCom$

### Component: v10

$v10=k10⁢HSF1⁢HSF1$

### Component: v11

$v11=k11⁢DiH⁢HSF1$

### Component: v12

$v12=k12⁢TriH$

### Component: v13

$v13=k13⁢DiH$

### Component: v14

$v14=k14⁢HSE⁢TriH$

### Component: v15

$v15=k15⁢HSE_TriH$

### Component: v16

$v16=k16⁢HSE_TriH$

### Component: v17

$v17=k17⁢Hsp90⁢ATP$

### Component: v18

$v18=k18⁢ADP$

### Component: v19

$v19=k19⁢ATP$

### Component: v20

$v20=k20$

### Component: v21

$v21=k21⁢ROS$
Source
Derived from workspace Proctor, 2005 at changeset 49bd8537d6b6.
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