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I have a small enquiry regarding the delayed differential equations in monolix as it seems plots are not reproducible using the dde23 function in Matlab .
I have estimated model parameters using a delayed differential equation in monolix (using an extended SEIR epidemiological model). Now when plotting the model using the estimated parameters from monolix while overlaying the data points, I do not get the same fitting plots as
monolix.
I have looked at both solvers and it seems that both use the Runge-kutta method so not sure why I am getting those significantly different results.
Any advice would be much appreciated !
Thanks
The text was updated successfully, but these errors were encountered:
Hi,
I have a small enquiry regarding the delayed differential equations in
monolix as it seems plots are not reproducible using the dde23 function in
Matlab .
I have estimated model parameters using a delayed differential equation in
monolix (using an extended SEIR epidemiological model). Now when plotting
the model using the estimated parameters from monolix while overlaying the
data points, I do not get the same fitting plots as
monolix.
I have looked at both solvers and it seems that both use the Runge-kutta
method so not sure why I am getting those significantly different results.
Any advice would be much appreciated !
Thanks
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Hi,
I have a small enquiry regarding the delayed differential equations in monolix as it seems plots are not reproducible using the dde23 function in Matlab .
I have estimated model parameters using a delayed differential equation in monolix (using an extended SEIR epidemiological model). Now when plotting the model using the estimated parameters from monolix while overlaying the data points, I do not get the same fitting plots as
monolix.
I have looked at both solvers and it seems that both use the Runge-kutta method so not sure why I am getting those significantly different results.
Any advice would be much appreciated !
Thanks
The text was updated successfully, but these errors were encountered: