begin name
schaber
end name

begin reactions
v1 {1.0}Ste5 + {1.0}Ste11 = {1.0}Ste5Ste11
v10 {1.0}Ste5Ste11GbgKss1 = {1.0}Ste5Ste11GbgKss1P
v11 {1.0}Ste5Ste11GbgKss1P = {1.0}Ste5Ste11GbgP + {1.0}Kss1PP
v12 {1.0}Ste5Ste11GbgP + {1.0}Kss1 = {1.0}Ste5Ste11GbgKss1P
v13 {1.0}Ste11 = {1.0}Ste11P
v14 {1.0}Ste11P = {1.0}Ste11
v15 {1.0}Kss1 = {1.0}Kss1PP
v16 {1.0}Kss1PP = {1.0}Kss1
v17 {1.0}Ste12Kss1 = {2.0}Kss1 + {1.0}Ste12
v18 {2.0}Kss1 + {1.0}Ste12 = {1.0}Ste12Kss1
v19 {1.0}Ste12 = {1.0}Ste12P
v2 {1.0}Ste5Ste11 + {1.0}Gbg = {1.0}Ste5Ste11Gbg
v20 {1.0}$s = {1.0}PREP
v21 {1.0}Ste12TeSte5Kss1 = {1.0}Kss1 + {1.0}Ste12TeSte5
v22 {1.0}Kss1 + {1.0}Ste12TeSte5 = {1.0}Ste12TeSte5Kss1
v23 {1.0}Ste12TeSte5 = {1.0}Ste12TeSte5P
v24 {1.0}Ste12TeSte5 = {1.0}$p
v25 {1.0}$s = {1.0}FREP
v26 {1.0}Fus3PP = {1.0}Fus3
v27 {1.0}Ste5Ste11 = {1.0}Ste5 + {1.0}Ste11
v28 {1.0}Ste12P = {1.0}Ste12
v29 {1.0}PREP = {1.0}$p
v3 {1.0}Ste5Ste11Gbg + {1.0}Fus3 = {1.0}Ste5Ste11GbgFus3
v30 {1.0}Ste12TeSte5P = {1.0}Ste12TeSte5
v31 {1.0}FREP = {1.0}$p
v4 {1.0}Ste5Ste11GbgFus3 = {1.0}Ste5Ste11GbgFus3P
v5 {1.0}Ste5Ste11GbgFus3P = {1.0}Fus3PP + {1.0}Ste5Ste11GbgP
v6 {1.0}Fus3 + {1.0}Ste5Ste11GbgP = {1.0}Ste5Ste11GbgFus3P
v7 {1.0}Ste5Ste11GbgP = {1.0}Gbg + {1.0}Ste11Ubi + {1.0}Ste5
v8 {1.0}Ste11Ubi = {1.0}$p
v9 {1.0}Ste5Ste11Gbg + {1.0}Kss1 = {1.0}Ste5Ste11GbgKss1
end reactions

begin rate equations
v1 = k1*Ste11[t]*Ste5[t]
v10 = k10*Ste5Ste11GbgKss1[t]
v11 = k11*Ste5Ste11GbgKss1P[t]
v12 = k12*Kss1[t]*Ste5Ste11GbgP[t]
v13 = beta*k13*Ste11[t]
v14 = k14*Ste11P[t]
v15 = k15*Kss1[t]*Ste11P[t] + k30*Kss1[t]*Ste11Ubi[t]
v16 = k16*Kss1PP[t] + k28*Fus3PP[t]*Kss1PP[t]
v17 = k17*Ste12Kss1[t]
v18 = k18*Kss1[t]*Ste12[t]
v19 = k19*Fus3PP[t]*Ste12[t] + k29*Kss1PP[t]*Ste12[t]
v2 = alpha*k2*Gbg[t]*Ste5Ste11[t]
v20 = k20*Ste12P[t]
v21 = k21*Ste12TeSte5Kss1[t]
v22 = k22*Kss1[t]*Ste12TeSte5[t]
v23 = k23*Kss1PP[t]*Ste12TeSte5[t]
v24 = k24*Fus3PP[t]*Ste12TeSte5[t]
v25 = k25*Ste12TeSte5P[t]
v26 = k26*Fus3PP[t]
v27 = k27*Ste5Ste11[t]
v28 = k31*Ste12P[t]
v29 = k32*PREP[t]
v3 = k3*Fus3[t]*Ste5Ste11Gbg[t]
v30 = k33*Ste12TeSte5P[t]
v31 = k34*FREP[t]
v4 = k4*Ste5Ste11GbgFus3[t]
v5 = k5*Ste5Ste11GbgFus3P[t]
v6 = k6*Fus3[t]*Ste5Ste11GbgP[t]
v7 = k7*Ste5Ste11GbgP[t]
v8 = k8*Ste11Ubi[t]
v9 = k9*Kss1[t]*Ste5Ste11Gbg[t]
end rate equations

begin parameters
alphaA = 1.0
alphae = 10.0
alphas = 2.0
alphastim = 1.0
alphat = 0.0
betaA = 1.0
betae = 360.0
betas = 20.0
betastim = 1.0
betat = 0.0
k1 = 0.01
k10 = 1.0
k11 = 1.0
k12 = 1.0
k13 = 1.0
k14 = 0.1
k15 = 0.1
k16 = 0.1
k17 = 1.0
k18 = 10.0
k19 = 1.0
k2 = 0.01
k20 = 1.0
k21 = 1.0
k22 = 1.0
k23 = 1.0
k24 = 0.01
k25 = 1.0
k26 = 0.1
k27 = 1.0
k28 = 0.01
k29 = 0.01
k3 = 1.0
k30 = 0.1
k31 = 1.0
k32 = 1.0
k33 = 1.0
k34 = 1.0
k4 = 1.0
k5 = 1.0
k6 = 1.0
k7 = 10.0
k8 = 0.1
k9 = 1.0
p = 0.0
s = 0.0
defaultcompartment = 1.0
end parameters

begin initial conditions
FREP[0] = FREPi
Fus3[0] = Fus3i
Fus3PP[0] = Fus3PPi
Gbg[0] = Gbgi
Kss1[0] = Kss1i
Kss1PP[0] = Kss1PPi
PREP[0] = PREPi
Ste11[0] = Ste11i
Ste11P[0] = Ste11Pi
Ste11Ubi[0] = Ste11Ubii
Ste12[0] = Ste12i
Ste12Kss1[0] = Ste12Kss1i
Ste12P[0] = Ste12Pi
Ste12TeSte5[0] = Ste12TeSte5i
Ste12TeSte5Kss1[0] = Ste12TeSte5Kss1i
Ste12TeSte5P[0] = Ste12TeSte5Pi
Ste5[0] = Ste5i
Ste5Ste11[0] = Ste5Ste11i
Ste5Ste11Gbg[0] = Ste5Ste11Gbgi
Ste5Ste11GbgFus3[0] = Ste5Ste11GbgFus3i
Ste5Ste11GbgFus3P[0] = Ste5Ste11GbgFus3Pi
Ste5Ste11GbgKss1[0] = Ste5Ste11GbgKss1i
Ste5Ste11GbgKss1P[0] = Ste5Ste11GbgKss1Pi
Ste5Ste11GbgP[0] = Ste5Ste11GbgPi
end initial conditions

begin initial values
FREPi = 0.0
Fus3i = 217.0
Fus3PPi = 0.0
Gbgi = 53.0
Kss1i = 54.4
Kss1PPi = 0.0
PREPi = 0.0
Ste11i = 13.3
Ste11Pi = 0.0
Ste11Ubii = 0.0
Ste12i = 0.07
Ste12Kss1i = 35.9
Ste12Pi = 0.0
Ste12TeSte5i = 0.25
Ste12TeSte5Kss1i = 13.7
Ste12TeSte5Pi = 0.0
Ste5i = 42.3
Ste5Ste11i = 5.6
Ste5Ste11Gbgi = 0.0
Ste5Ste11GbgFus3i = 0.0
Ste5Ste11GbgFus3Pi = 0.0
Ste5Ste11GbgKss1i = 0.0
Ste5Ste11GbgKss1Pi = 0.0
Ste5Ste11GbgPi = 0.0
end initial values

begin assignment rules
beta := betastim*((betaA*Piecewise[{{1, -betae + t >= 0}}, 0])/E^((-betae + t)/betas) + betaA*(1 - E^(-((-betat + t)/betas)))*Piecewise[{{1, (betae - t)*(-betat + t) >= 0}}, 0])
alpha := alphastim*((alphaA*Piecewise[{{1, -alphae + t >= 0}}, 0])/E^((-alphae + t)/alphas) + alphaA*(1 - E^(-((-alphat + t)/alphas)))*Piecewise[{{1, (alphae - t)*(-alphat + t) >= 0}}, 0])
end assignment rules

begin function definitions
end function definitions

begin events
end events

begin process annotations
end process annotations

begin species annotations
end species annotations

begin units
end units