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62 lines (49 loc) · 1.59 KB
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# Implementation of the transit model in
#
# Lobo, E.D., Balthasar, J.P. Pharmacodynamic modeling of chemotherapeutic
# effects: Application of a transit compartment model to characterize
# methotrexate effects in vitro. AAPS J 4, 212–222 (2002).
# https://doi.org/10.1208/ps040442
#
#
#
# Initial cell concentrations were taken from the figures
# C0 Ehriich ascites: 2.5e3 cells
# C0 Sarcoma 180: 1.2e3 cells
#
# Sets
#
<SET:TRIN> K; K1; K2; K3
<SET:TROUT> K1; K2; K3; K4
# System parameters
#name value lower upper units edit Grouping
<P> M 1.0 eps inf mcg/ml yes System
<P> kng 0.02 eps inf 1/hr yes System
<P> tau 34.1 eps inf hr yes System
<P> Kmax 0.29 eps inf 1/hr yes System
<P> EC50 0.1 eps inf mcg/ml yes System
<P> C0 2.5e3 eps inf mcg/ml yes System
<PSET:default> Ehrlich Ascites Data
<PSET:sarcoma> Sarcoma 180 Data
<PSET:sarcoma:kng> 0.035
<PSET:sarcoma:tau> 30.0
<PSET:sarcoma:Kmax> 0.34
<PSET:sarcoma:EC50> 0.32
<PSET:sarcoma:C0> 1.2e3
# Here we calculate the kon as a secondary parameter
# for each koff and corresponding KD
<Ad> K = Kmax*M/(EC50 + M)
# Initial number of cells:
<I> C = C0
# First we define the transit compartments:
# The following:
SIMINT_SET_ALIGN[TRIN;TROUT][<ODE:{TROUT}> 1.0/tau*({TRIN}-{TROUT})]
# Will expand to:
# <ODE:K1> 1.0/tau*(K-K1)
# <ODE:K2> 1.0/tau*(K1-K2)
# <ODE:K3> 1.0/tau*(K2-K3)
# <ODE:K4> 1.0/tau*(K3-K4)
<ODE:C> kng*C - K4*C
<O> Ncells = C
<TS:hours> 1.0
<TS:days> 1.0/24.0