RE: time-dependent clearance model

From: Xiaofeng Wang Date: March 05, 2012 technical Source: mail-archive.com
Hi Jeet, Thanks for the advice. I got the initial guess of KIN from previous studies which believe that the maximum induction occurs at day 7. So I let clearance at 168 hrs be equal to 98% of steady stage clearance (CLSS) and by using initial guesses of CLI and CLSS, the initial guess of KIN was calculated as 0.02. The clearance is induced. It increases with time instead of decreasing. How should I determine if my model is over-parameterized? Thank you. Best, Xiaofeng
Quoted reply history
________________________________ From: Isingh716 [[email protected]] Sent: Sunday, March 04, 2012 7:22 PM To: Wang, Xiaofeng Subject: Re: [NMusers] time-dependent clearance model How do you know the initial guess of KIN ? Right now it is 0.02 which will mean ~40-50hr for CL half life (so to imagine) you think it's reasonable for CL to drop by that much in 50hrs ? You can possibly try different initial guesses for KIN and see how does system react to ? Look for correlation and see if you are not over parametrizing the model. Best Jeet Sent from my iPhone On Mar 4, 2012, at 4:33 PM, "Wang, Xiaofeng" <[email protected]<mailto:[email protected]>> wrote: Dear nmusers, I have a drug with clearance autoinduction. I have sparse data(three observations on day 1, two between day 7 and 14, and one on day 28). I am trying to run a time-dependent clearance model. I tried FO and FOCEI, but I always got unreasonable estimate for the initial clearance (CLI) which is about 0.15 L/h (from knowledge of previous studies, the reasonable initial clearance should be around 20 L/h and maximum induction occurs around day 7). Could someone give me some advice about my model and my data? Thank you. Xiaofeng The CTL file: $PROB $INPUT C ID TIME AMT DV MDV EVID ADDL II CMT $DATA C:/ IGNORE=C $SUBROUTINES ADVAN6 TOL=6 $MODEL NCOMPARTMENTS=3 COMP=(DEPOT,DEFDOSE) COMP=(CENTRAL,DEFOBS) COMP=(PERIP) $PK CLI=THETA(1)*EXP(ETA(1)) CLSS=THETA(2)*EXP(ETA(2)) KIN=THETA(3)*EXP(ETA(3)) V2= THETA(4)*EXP(ETA(4)) Q= THETA(5)*EXP(ETA(5)) V3= THETA(6)*EXP(ETA(6)) KA= THETA(7)*EXP(ETA(7)) S2=V2 K23=Q/V2 K32=Q/V3 $DES CL=CLSS-(CLSS-CLI)*EXP(-KIN*T) K20=CL/V2 DADT(1)=-KA*A(1) DADT(2)=KA*A(1)+K32*A(3)-K23*A(2)-K20*A(2) DADT(3)=K23*A(2)-K32*A(3) $ERROR IPRE=LOG(1) IF(F.GT.0) IPRE=LOG(F) Y = IPRE+EPS(1) $EST METHOD=0 POSTHOC PRINT=10 MAX=9999 SIG=2 NOABORT MSFO=050.MSF $THETA (0, 20);[CLI] (0, 65);[CLSS] (0, 0.02) ;[KIN] (0, 45);[V2] (0, 5);[Q] (0, 58);[V3] (0, 0.2);[KA] $OMEGA .25 .25 .25 .25 .25 .25 .25 $SIGMA .2 $COV PRINT=E $TABLE ID TIME DV CLI CLSS KIN V2 Q V3 KA IPRE CWRES ONEHEADER NOPRINT FILE=050.TAB $TABLE ID TIME CLI CLSS KIN V2 Q V3 KA FIRSTONLY NOAPPEND NOPRINT FILE=050.PAR $TABLE ID ETA1 ETA2 ETA3 ETA4 ETA5 ETA6 ETA7 FIRSTONLY NOAPPEND NOPRINT FILE=050.ETA $TABLE ID TIME CLI CLSS KIN V2 Q V3 KA FIRSTONLY NOAPPEND NOPRINT FILE=PATAB050
Mar 04, 2012 Xiaofeng Wang time-dependent clearance model
Mar 05, 2012 Xiaofeng Wang RE: time-dependent clearance model
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