1996
DOI: 10.1897/1551-5028(1996)015<0402:tbsaib>2.3.co;2
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Toxicokinetics-Based Survival Analysis in Bioassays Using Nonpersistent Chemicals

Abstract: Abstract-Present statistical analysis of survivorship data obtained from bioassays using nonpersistent toxicants does not explicitly take into account that exposure decreases with time due to degradation of the toxicant. Such a situation typically occurs in static aquatic toxicity tests and in soil tests. We develop a model for the analysis of survival data obtained in such experiments and show how estimates for the initial LC50, the degradation rate constant, and the elimination rate constant may be obtained … Show more

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Cited by 17 publications
(40 citation statements)
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“…The model used in the leaf experiment assumed that the concentration of the chemical in the environment decreased over time, because this was the concentration pattern observed for γ‐HCH in the contaminated leaves. The change in the external concentration over time ( C t ,) is given by the equation [16] where C 0 = initial external concentration (μg/g), k 0 = constant for degradation of the chemical in the medium (/d), and t = time (d).…”
Section: Methodsmentioning
confidence: 99%
“…The model used in the leaf experiment assumed that the concentration of the chemical in the environment decreased over time, because this was the concentration pattern observed for γ‐HCH in the contaminated leaves. The change in the external concentration over time ( C t ,) is given by the equation [16] where C 0 = initial external concentration (μg/g), k 0 = constant for degradation of the chemical in the medium (/d), and t = time (d).…”
Section: Methodsmentioning
confidence: 99%
“…where C 0 corresponds to the initial external concentration (mg/L), K 0 corresponds to the constant of degradation of the chemical in the medium (/h) and t corresponds to time (h) (Widianarko and Van Straalen, 1996).…”
Section: Test Chemicalsmentioning
confidence: 99%
“…When the exposure concentrations decrease following firstorder decay kinetics, a decay rate (k 0 ) may be estimated. This k 0 can be incorporated into Equation (1A) to yield (e.g., Widianarko and van Straalen, 1996):…”
Section: Bioaccumulation Modelsmentioning
confidence: 99%