question in Box-Cox Transformations in K-PD model

From: Kehua wu Date: August 12, 2013 technical Source: mail-archive.com
Dear NONMEM users, I am trying to build a model to describe the drug toxicity on neuropathy. Since I am having dose and toxicity data, the K-PD model was applied in our model. The distribution of baseline is heavily left skewed. So I am also trying included the Box-cox transformation to get a accurate estimate of baseline. I followed Prof. Karlsson's paper. (Petersson KJ, Hanze E, Savic RM, Karlsson MO. Semiparametric distributions with estimated shape parameters. Pharm Res. 2009;26(9):2174-85.) My problem is that NONMEM never gave an estimate of BXPAR (I got the initial value of BXPAR in the output file). The control stream and a sample of data follows. Many thanks in advance. Kehua * control stream*: $SUBS ADVAN6 TOL=6 $MODEL NCOMP=2 COMP=(DOSE) COMP=(OBS) $PK KIN=THETA(1)*EXP(ETA(1)) BXPAR=THETA(2) PHI=EXP(ETA(2)) ETATR=(PHI**BXPAR-1)/BXPAR BASELINE=THETA(3)+(PHI**BXPAR-1)/BXPAR KDE=THETA(4)*EXP(ETA(3)) EDK50=THETA(5)*EXP(ETA(4)) EMAX=THETA(6)*EXP(ETA(5)) KOUT=KIN/(BASELINE) F2=BASELINE S2=1 (I also tried to estimate KIN and KOUT. BASELINE=KIN/KOUT. the BOX-cox transformation was added on KOUT. But did not get any estimate on BXPAR either.) $DES DADT(1)=-KDE*A(1) VIR=A(1)*KDE IRG=VIR COEF=1-(IRG*EMAX/(EDK50+IRG)) DADT(2)=KIN-KOUT*COEF*A(2) $ERROR IPRED=F IRES=DV-IPRED IF (F.EQ.0) FX=1 W=F+FX IWRES=IRES/W Y = F + ERR(1)+F*ERR(2) *data*: PATID DAY amt fgsum4 addl II CMT 1 0 3 2 1 1 150.3704 3 7 1 1 29 155.5556 3 7 1 1 54 6 2 1 57 155.5556 3 7 1 1 85 155.5556 3 7 1 1 108 13 2 1 113 155.5556 3 7 1 1 135 12 2 1 141 155.5556 3 7 1 1 162 9 2 1 169 150 3 7 1 1 190 14 2 1 197 155.5556 3 7 1 1 217 16 2 1 225 73.7234 5 7 1 1 267 139.8674 0 0 1 2 0 0 2 2 1 113.5556 3 7 1 2 27 3 2 2 29 116.6667 3 7 1 2 54 0 2 2 57 113.8148 3 7 1 2 81 2 2 2 85 108 3 7 1 2 109 2 2 2 113 112.9633 0 0 1 3 0 2 2 3 1 126 3 7 1 3 27 4 2 3 29 126 3 7 1 3 54 4 2 3 57 126 3 7 1 3 81 5 2 3 85 126 3 7 1
Aug 12, 2013 Kehua wu question in Box-Cox Transformations in K-PD model
Aug 16, 2013 Jakob Ribbing RE: question in Box-Cox Transformations in K-PD model