2008
DOI: 10.1002/jps.21089
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On the Volume of Distribution at Steady State and Its Relationship With Two‐Compartmental Models

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Cited by 25 publications
(12 citation statements)
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References 29 publications
(45 reference statements)
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“…The typical compartmental model assumes the liver and kidneys are part of the central compartment, as they are highly perfused organs and assumed to be in rapid equilibrium with the plasma, thus providing for central compartment elimination. However, when elimination does not occur from the central compartment, these three measures will significantly under-predict distribution volume (6,7). Therefore, it may be important to consider a possible case where transporter dysfunction means the liver or kidneys are not in rapid equilibrium with the plasma, such that elimination occurs from a peripheral compartment.…”
Section: Introductionmentioning
confidence: 99%
“…The typical compartmental model assumes the liver and kidneys are part of the central compartment, as they are highly perfused organs and assumed to be in rapid equilibrium with the plasma, thus providing for central compartment elimination. However, when elimination does not occur from the central compartment, these three measures will significantly under-predict distribution volume (6,7). Therefore, it may be important to consider a possible case where transporter dysfunction means the liver or kidneys are not in rapid equilibrium with the plasma, such that elimination occurs from a peripheral compartment.…”
Section: Introductionmentioning
confidence: 99%
“…This is an obvious limitation of the study, because additional data would provide a more detailed picture of RES disposition. In addition, single-dose plasma data collected here did not aid in discerning elimination from the central versus peripheral compartment (Berezhkovskiy, 2004;Yates and Arundel, 2008). Thus, a criticism of the models presented is the assumption of elimination solely from the central compartment.…”
Section: Sharan Et Almentioning
confidence: 81%
“…It can be shown [25] that there is a relationship between the parameterisation of the two models that ensures that they behave identically with respect to the observation: Table 2 produce the same observed concentration-time profile.…”
Section: Two Compartment Models With Different Routes Of Elimination mentioning
confidence: 87%
“…There are four simultaneous equations (5a -d) for five unknown parameters; therefore, the model is unidentifiable. It may be shown [25] that the identifiable combinations are:…”
Section: Two Compartment Model With Two Routes Of Eliminationmentioning
confidence: 99%