yoyo87
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Egypt,
2020-11-22 11:06
(1222 d 19:25 ago)

Posting: # 22074
Views: 1,721
 

 ambulatory samples in bioequivalence studies [Regulatives / Guidelines]

hi, every one

kindly i need your help to know the accepted deviation in time in ambulatory samples (24, 36, 48 and 72 hr) in bioequivalence studies?? example 6 hours deviation is accepted or not??
Helmut
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Vienna, Austria,
2020-11-23 13:18
(1221 d 17:13 ago)

@ yoyo87
Posting: # 22080
Views: 1,404
 

 large deviations from schedule

Hi yoyo87,

❝ […] accepted deviation in time in ambulatory samples (24, 36, 48 and 72 hr) in bioequivalence studies?? example 6 hours deviation is accepted or not??


[image]See also this recent thread. Well, six hours are extreme. I would even collect and analyze a 78 hr sample. Say, it was after the test-treatment and the reference was fine. If you don’t, you end up in your AUC0–tlast comparison with AUC0–48/AUC0–72, which is an apples-and-oranges comparison (negatively biased). If you do, you end up with AUC0–78/AUC0–72, which is positively biased.

Two options (have to be stated in the protocol):
  1. Specify a maximum acceptable deviation and – if exceeded – compare AUCs up to the last common time point* (here 48 hrs).
  2. If this an IR formulation, specify pAUC0–72 instead of AUC0–tlast as the PK metric for extent of absorption. Work with an imputed (estimated) concentration:
    \(C_0=\exp\left(\frac{\log_{e}C_1\cdot(t_2-t_0)+\log_{e}C_2\cdot(t_0-t_1)\;}{t_2-t_1} \right)\), where the indices \(\small{1,\,2}\) denote the times and concentrations before and after the estimate denoted by the index \(\small{0}\).
    Say, you have \(\small{t_1=48,\:C_1=16}\) and \(\small{t_2=78,\:C_2=5.0897}\).
    At \(\small{t_0=72}\) you will estimate \(\small{C_0\approx\exp\left(\frac{2.77259\times6+1.62722\times24}{30}\right)\approx6.400}\):

    [image]

    See also the second example in this post.
NB, I recommend to always use the linear-up/logarithmic-down trapezoidal rule for the calculation of AUC.


  • Fisher D, Kramer W, Burmeister Getz E. Evaluation of a Scenario in Which Estimates of Bioequivalence Are Biased and a Proposed Solution: tlast (Common). J Clin Pharm. 2016; 56(7): 794–800. doi:10.1002/jcph.663. [image] free resource.

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