1981
DOI: 10.1016/0022-5193(81)90246-0
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Non-linear regression of biological temperature-dependent rate models based on absolute reaction-rate theory

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Cited by 697 publications
(599 citation statements)
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“…The parameters c, k 1 and k 2 were estimated by Marquardt's method using PROC NLIN (Sas Institute Inc. 2000). Sharpe & DeMichele (1977) biophysical model, modified by Schoolfield et al (1981): et al (1984). The numerator of the fourth equation explains the dependent developmental rates of the temperature in the absence of inactivation at low or high temperatures, while first and second exponential equations in the denominator explain respectively, the inhibition at low and high temperatures (Wagner et al 1984).…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…The parameters c, k 1 and k 2 were estimated by Marquardt's method using PROC NLIN (Sas Institute Inc. 2000). Sharpe & DeMichele (1977) biophysical model, modified by Schoolfield et al (1981): et al (1984). The numerator of the fourth equation explains the dependent developmental rates of the temperature in the absence of inactivation at low or high temperatures, while first and second exponential equations in the denominator explain respectively, the inhibition at low and high temperatures (Wagner et al 1984).…”
Section: Methodsmentioning
confidence: 99%
“…Stinner et al (1974) described the effect of temperature on developmental rate as a modified sigmoid equation which results in a symmetrical curve at high temperatures. Sharpe & DeMichele (1977) formulated a complex biophysical model, later modified by Schoolfield et al (1981), which describes a non linear response of developmental rate of insects exposed to low and high temperatures as well as a linear response at intermediate temperatures. Lactin et al (1995) modified the non linear model of Logan et al (1976) by eliminating the parameter ψ, which is the direct measurable rate of the temperature-dependent physiological process at T b , and introducing the parameter intercept λ which allowed the estimative of developmental threshold.…”
mentioning
confidence: 99%
“…Although temperature adaptation and growth adjustments may vary among microbial species, we opted for a simple representation in which all species are assumed to follow the same optimal temperature. The maximal growth rate for a cell at tempera-5410 M. Kim and D. Or: Modelling desert biological soil crusts ture T is scaled as follows (Schoolfield et al, 1981):…”
Section: Temperature-dependent Microbial Growthmentioning
confidence: 99%
“…(Campbell et al, 1974;Lactin et al, 1995;Logan et al, 1976;Schoolfield et al, 1981;Briere and Pracros, 1998;Briere et al, 1999). 현재까지 곤충발생예찰은 유효적산온도를 이용 한 방법이 폭넓게 이용되고 있으며 실제로 좋은 예측결과를 나 타내는 것으로 알려져 있다 (Eckenrode and Chapman, 1972;Ali Niazee, 1976;Butts and McEwen, 1981).…”
Section: 피해로는 어린 식물에 높은 밀도로 존재하고 물에 대한 스트레unclassified
“…현재까지 곤충발생예찰은 유효적산온도를 이용 한 방법이 폭넓게 이용되고 있으며 실제로 좋은 예측결과를 나 타내는 것으로 알려져 있다 (Eckenrode and Chapman, 1972;Ali Niazee, 1976;Butts and McEwen, 1981). 그러나 유효적산 온도 방법은 발육영점온도를 직선회귀식에 의해 추정하기 때문에 저온이나 고온부근에서 오차가 발생하는 단점이 있어 (Howe, 1967;Scopes and Biggerstaff, 1977), 이러한 문제점을 보완하는 발육속도 개념에 근거한 발육률을 적산하여 예측하 는 방법이 개발되고 있으며 (Wagner et al, 1984a, b), Schoolfield et al(1981)이 변형한 비선형 모형은 적산온도를 이용한 모형 보다 좋은 적중도를 보이는 것으로 보고되고 있다 (Han et al, 1993;Kim et al, 2001;Kim and Lee, 2003;Park et al, 2010a, b). Burnham and Anderson, 2004;Shi and Ge, 2010).…”
Section: 피해로는 어린 식물에 높은 밀도로 존재하고 물에 대한 스트레unclassified