improved estimator for the sampling error of local competition variables
We present a revised estimator for the sampling error of local competition variables that builds on the conceptual framework given by Stage and Wykoff (Stage, A.R., and Wykoff, W.R. For. Sci. 44(2): 224â238, 1998). Accurate estimation of the sampling error of local competition variables is a requi...
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Published in | Canadian journal of forest research Vol. 45; no. 12; pp. 1860 - 1865 |
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Main Authors | , |
Format | Journal Article |
Language | English |
Published |
Ottawa
NRC Research Press
01.12.2015
Canadian Science Publishing NRC Research Press |
Subjects | |
Online Access | Get full text |
ISSN | 1208-6037 0045-5067 1208-6037 |
DOI | 10.1139/cjfr-2015-0162 |
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Abstract | We present a revised estimator for the sampling error of local competition variables that builds on the conceptual framework given by Stage and Wykoff (Stage, A.R., and Wykoff, W.R. For. Sci. 44(2): 224â238, 1998). Accurate estimation of the sampling error of local competition variables is a requisite for most approaches that correct the effects of measurement error in model fitting and application. Our revision addresses the bias inherent in Stage and Wykoffâs estimator due to the overlapping of random samples that are constrained to include a subject tree. We also argue that the adjustment that Stage and Wykoff used to account for the absence of treeless plots (zero truncation) is unnecessary. We illustrate the performance of the new estimator and the estimator of Stage and Wykoff through simulation. For a hypothetical Poisson forest (800 trees·haâ»Â¹; mean diameter at breast height, 9.8 cm), bias is negligible for the new estimator, and variance is reduced by 92%. |
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AbstractList | We present a revised estimator for the sampling error of local competition variables that builds on the conceptual framework given by Stage and Wykoff (Stage, A.R., and Wykoff, W.R. For. Sci. 44(2): 224-238, 1998). Accurate estimation of the sampling error of local competition variables is a requisite for most approaches that correct the effects of measurement error in model fitting and application. Our revision addresses the bias inherent in Stage and Wykoffs estimator due to the overlapping of random samples that are constrained to include a subject tree. We also argue that the adjustment that Stage and Wykoff used to account for the absence of treeless plots (zero truncation) is unnecessary. We illustrate the performance of the new estimator and the estimator of Stage and Wykoff through simulation. For a hypothetical Poisson forest (800 trees x [ha.sup.-1]; mean diameter at breast height, 9.8 cm), bias is negligible for the new estimator, and variance is reduced by 92%. We present a revised estimator for the sampling error of local competition variables that builds on the conceptual framework given by Stage and Wykoff (Stage, A.R., and Wykoff, W.R. For. Sci. 44(2): 224-238, 1998). Accurate estimation of the sampling error of local competition variables is a requisite for most approaches that correct the effects of measurement error in model fitting and application. Our revision addresses the bias inherent in Stage and Wykoffs estimator due to the overlapping of random samples that are constrained to include a subject tree. We also argue that the adjustment that Stage and Wykoff used to account for the absence of treeless plots (zero truncation) is unnecessary. We illustrate the performance of the new estimator and the estimator of Stage and Wykoff through simulation. For a hypothetical Poisson forest (800 trees x [ha.sup.-1]; mean diameter at breast height, 9.8 cm), bias is negligible for the new estimator, and variance is reduced by 92%. Key words: measurement error, point basal area (PBA), structural based prediction, competition index. Nous presentons une version revisee d'un estimateur de l'erreur d'echantillonnage pour les variables de competition locales qui se fonde sur le cadre conceptuel presente par Stage et Wykoff (Stage, A.R., et Wykoff, W.R. For. Sci. 44(2): 224-238, 1998). L'estimation precise de l'erreur d'echantillonnage des variables de competition locales est une necessite avec la plupart des approches qui corrigent les effets de l'erreur de mesure dans l'ajustement et l'utilisation d'un modele. Notre version revisee aborde le probleme de la distorsion inherente a l'estimateur de Stage et Wykoff, causee par le chevauchement des echantillons aleatoires qui ont comme contrainte d'inclure l'arbre sujet. Nous soutenons egalement que l'ajustement utilise par Stage et Wykoff pour tenir compte de l'absence de parcelles ne contenant pas d'arbre (zero troncature) est inutile. Nous illustrons a l'aide d'une simulation la performance du nouvel estimateur et de celui de Stage et Wykoff. Pour une foret hypothetique repondant a une distribution de Poisson (800 arbres x [ha.sup.-1] et 9, 8 cm de DHP moyen), le biais du nouvel estimateur est negligeable et la variance est reduite de 92 %. [Traduit par la Redaction] Mots-cles : erreur de mesure, surface terriere en un point d'echantillonnage, prediction fondee sur la structure, indice de competition. We present a revised estimator for the sampling error of local competition variables that builds on the conceptual framework given by Stage and Wykoff (Stage, A.R., and Wykoff, W.R. For. Sci. 44(2): 224–238, 1998). Accurate estimation of the sampling error of local competition variables is a requisite for most approaches that correct the effects of measurement error in model fitting and application. Our revision addresses the bias inherent in Stage and Wykoff’s estimator due to the overlapping of random samples that are constrained to include a subject tree. We also argue that the adjustment that Stage and Wykoff used to account for the absence of treeless plots (zero truncation) is unnecessary. We illustrate the performance of the new estimator and the estimator of Stage and Wykoff through simulation. For a hypothetical Poisson forest (800 trees·ha⁻¹; mean diameter at breast height, 9.8 cm), bias is negligible for the new estimator, and variance is reduced by 92%. We present a revised estimator for the sampling error of local competition variables that builds on the conceptual framework given by Stage and Wykoff (Stage, A.R., and Wykoff, W.R. For. Sci. 44(2): 224â238, 1998). Accurate estimation of the sampling error of local competition variables is a requisite for most approaches that correct the effects of measurement error in model fitting and application. Our revision addresses the bias inherent in Stage and Wykoffâs estimator due to the overlapping of random samples that are constrained to include a subject tree. We also argue that the adjustment that Stage and Wykoff used to account for the absence of treeless plots (zero truncation) is unnecessary. We illustrate the performance of the new estimator and the estimator of Stage and Wykoff through simulation. For a hypothetical Poisson forest (800 trees·haâ»Â¹; mean diameter at breast height, 9.8 cm), bias is negligible for the new estimator, and variance is reduced by 92%. We present a revised estimator for the sampling error of local competition variables that builds on the conceptual framework given by Stage and Wykoff (Stage, A.R., and Wykoff, W.R. For. Sci. 44 (2): 224–238, 1998). Accurate estimation of the sampling error of local competition variables is a requisite for most approaches that correct the effects of measurement error in model fitting and application. Our revision addresses the bias inherent in Stage and Wykoff’s estimator due to the overlapping of random samples that are constrained to include a subject tree. We also argue that the adjustment that Stage and Wykoff used to account for the absence of treeless plots (zero truncation) is unnecessary. We illustrate the performance of the new estimator and the estimator of Stage and Wykoff through simulation. For a hypothetical Poisson forest (800 trees·ha −1 ; mean diameter at breast height, 9.8 cm), bias is negligible for the new estimator, and variance is reduced by 92%. We present a revised estimator for the sampling error of local competition variables that builds on the conceptual framework given by Stage and Wykoff (Stage, A.R., and Wykoff, W.R. For. Sci. 44(2): 224-238, 1998). Accurate estimation of the sampling error of local competition variables is a requisite for most approaches that correct the effects of measurement error in model fitting and application. Our revision addresses the bias inherent in Stage and Wykoff's estimator due to the overlapping of random samples that are constrained to include a subject tree. We also argue that the adjustment that Stage and Wykoff used to account for the absence of treeless plots (zero truncation) is unnecessary. We illustrate the performance of the new estimator and the estimator of Stage and Wykoff through simulation. For a hypothetical Poisson forest (800 trees...ha...; mean diameter at breast height, 9.8 cm), bias is negligible for the new estimator, and variance is reduced by 92%. (ProQuest: ... denotes formulae/symbols omitted.) We present a revised estimator for the sampling error of local competition variables that builds on the conceptual framework given by Stage and Wykoff (Stage, A.R., and Wykoff, W.R. For. Sci. 44(2): 224–238, 1998). Accurate estimation of the sampling error of local competition variables is a requisite for most approaches that correct the effects of measurement error in model fitting and application. Our revision addresses the bias inherent in Stage and Wykoff’s estimator due to the overlapping of random samples that are constrained to include a subject tree. We also argue that the adjustment that Stage and Wykoff used to account for the absence of treeless plots (zero truncation) is unnecessary. We illustrate the performance of the new estimator and the estimator of Stage and Wykoff through simulation. For a hypothetical Poisson forest (800 trees·ha −1 ; mean diameter at breast height, 9.8 cm), bias is negligible for the new estimator, and variance is reduced by 92%. |
Abstract_FL | Nous présentons une version révisée d’un estimateur de l’erreur d’échantillonnage pour les variables de compétition locales qui se fonde sur le cadre conceptuel présenté par Stage et Wykoff (Stage, A.R., et Wykoff, W.R. For. Sci.
44
(2): 224–238, 1998). L’estimation précise de l’erreur d’échantillonnage des variables de compétition locales est une nécessité avec la plupart des approches qui corrigent les effets de l’erreur de mesure dans l’ajustement et l’utilisation d’un modèle. Notre version révisée aborde le problème de la distorsion inhérente à l’estimateur de Stage et Wykoff, causée par le chevauchement des échantillons aléatoires qui ont comme contrainte d’inclure l’arbre sujet. Nous soutenons également que l’ajustement utilisé par Stage et Wykoff pour tenir compte de l’absence de parcelles ne contenant pas d’arbre (zéro troncature) est inutile. Nous illustrons à l’aide d’une simulation la performance du nouvel estimateur et de celui de Stage et Wykoff. Pour une forêt hypothétique répondant à une distribution de Poisson (800 arbres·ha
−1
et 9,8 cm de DHP moyen), le biais du nouvel estimateur est négligeable et la variance est réduite de 92 %. [Traduit par la Rédaction] |
Audience | Academic |
Author | Robert E. Froese Antón-Fernández, Clara |
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References | refg21/ref21 refg7/ref7 refg18/ref18 refg1/ref1 Reich R.M. (refg20/ref20) 1992; 9 Stage A.R. (refg22/ref22) 1998; 44 Wykoff W.R. (refg26/ref26) 1990; 36 Hann D.W. (refg12/ref12) 1991; 37 refg9/ref9 refg11/ref11 refg25/ref25 refg6/ref6 refg15/ref15 refg3/ref3 refg24/ref24 Baddeley A. (refg2/ref2) 2005; 12 refg14/ref14 refg16/ref16 refg8/ref8 refg5/ref5 Reed D.D. (refg19/ref19) 1985; 31 refg23/ref23 Canavan S.J. (refg4/ref4) 2004; 50 refg17/ref17 |
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SubjectTerms | Competition competition index erreur de mesure Errors Estimating techniques Estimation theory Forestry research forests indice de compétition Mathematical research Measurement measurement error point basal area (PBA) prédiction fondée sur la structure Sampling Selection bias structural based prediction surface terrière en un point d’échantillonnage tree and stand measurements Trees Variables Variables (Mathematics) variance |
Title | improved estimator for the sampling error of local competition variables |
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