Critical analysis of the discrepancy between Vβ and Vss for drugs exhibiting different two-compartment disposition profiles

Eyal Sobol, Meir Bialer*

*Corresponding author for this work

Research output: Contribution to journalArticlepeer-review

3 Scopus citations

Abstract

It is well known that in the two-compartment open body model the values of apparent volume of distribution (Vβ) and volume of distribution at steady state (Vss) are never identical. There are at least two conditions when Vβ significantly overestimates Vss. The first is when most of a drug is eliminated relatively rapidly but a small fraction of the dose persists and gives rise to an extremely long half-life. The second is when a drug is rapidly cleared from the central compartment with a short half-life. The primary purpose of the current paper was to investigate how different two-compartment disposition profiles affect the magnitude of difference between Vβ and Vss. Novel equations have been developed that relate the Vβ/Vss ratio to f1 (fraction of drug elimination associated with the distributive phase) and to β/α (ratio of the exponential coefficients). This paper demonstrates mathematically that an increasing value of f1 is associated with a greater divergence between Vβ and Vss. A similar relationship was also found for the divergence between the terminal half-life (t1/2β) and the mean residence time (MRT). An increase in the β/α ratio results in a substantial decrease of this discrepancy and provides a maximal possible value, or an upper limit to the Vβ/Vss ratio. The newly derived equations along with their graphical presentation may serve as an excellent predictive tool for checking the accuracy of the experimentally obtained values of Vβ and Vss.

Original languageEnglish
Pages (from-to)51-58
Number of pages8
JournalBiopharmaceutics and Drug Disposition
Volume26
Issue number2
DOIs
StatePublished - Mar 2005

Keywords

  • Apparent volume of distribution (V)
  • Fraction of drug elimination associated with the distributive phase (f)
  • Two-compartment model
  • Volume of distribution at steady state (V)

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