HuntCaustonShipleyEtAl2002

Référence

Hunt, R., Causton, D.R., Shipley, B., Askew, A.P. (2002) A modern tool for classical plant growth analysis. Annals of Botany, 90(4):485-488.

Résumé

We present an all-inclusive software tool for dealing with the essential core of mathematical and statistical calculations in plant growth analysis. The tool calculates up to six of the most fundamental growth parameters according to a purely 'classical' approach across one harvest-interval. All of the estimates carry standard errors and 95% confidence limits. The tool is written in Microsoft® Excel 2000 and is available free of charge for use in teaching and research from www.aob.oupjournals.org article supplementary data. © 2002 Annals of Botany Company.

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@ARTICLE { HuntCaustonShipleyEtAl2002,
    AUTHOR = { Hunt, R. and Causton, D.R. and Shipley, B. and Askew, A.P. },
    TITLE = { A modern tool for classical plant growth analysis },
    JOURNAL = { Annals of Botany },
    YEAR = { 2002 },
    VOLUME = { 90 },
    PAGES = { 485-488 },
    NUMBER = { 4 },
    NOTE = { 03057364 (ISSN) Cited By (since 1996): 18 Export Date: 26 April 2007 Source: Scopus CODEN: ANBOA doi: 10.1093/aob/mcf214 Language of Original Document: English Correspondence Address: Hunt, R.; Unit of Comparative Plant Ecology; Department of Animal Sciences; University of Sheffield Sheffield S10 2TN, United Kingdom; email: r.hunt@shef.ac.uk References: Briggs, G.E., Kidd, F., West, C., A quantitative analysis of plant growth. II (1920) Annals of Applied Biology, 7, pp. 202-223; Causton, D.R., Venus, J.C., (1981) The Biometry of Plant Growth, , London: Edward Arnold; Evans, G.C., (1972) The Quantitative Analysis of Plant Growth, , Oxford: Blackwell Scientific Publications; Evans, G.C., Hughes, A.P., Plant growth and the aerial environment. I. Effect of artificial shading upon Impatiens parviflora (1961) New Phytologist, 60, pp. 150-180; Fisher, R.A., Some remarks on the methods formulated in a recent article on 'The quantitative analysis of plant growth' (1921) Annals of Applied Biology, 7, pp. 367-372; Garnier, E., Farrar, J.F., Poorter, H., Dale, J.E., Variation in leaf structure: An ecophysiological perspective (1999) New Phytologist (Special Issue), 143, pp. 1-221; Hoffmann, W.A., Poorter, H., Avoiding bias in calculations of relative growth rate (2002) Annals of Botany, 90, pp. 37-42; Hunt, R., (1982) Plant Growth Curves: The Functional Approach to Plant Growth Analysis, , London: Edward Arnold; Hunt, R., (1990) Basic Growth Analysis, , London: Unwin Hyman; Poorter, H., Plant growth analysis: Towards a synthesis of the classical and the functional approach (1989) Physiologia Plantarum, 75, pp. 237-244; Shipley, B., Hunt, R., Regression smoothers for estimating parameters of growth analyses (1996) Annals of Botany, 76, pp. 569-576; Sprent, P., (1969) Models in Regression, and Related Topics, , London: Methuen; Venus, J.C., Causton, D.R., Plant growth analysis: A re-examination of the methods of calculation of relative growth and net assimilation rates without using fitted functions (1979) Annals of Botany, 43, pp. 633-638; Williams, R.F., The physiology of plant growth with special reference to the concept of net assimilation rate (1946) Annals of Botany, 10, pp. 41-72. },
    ABSTRACT = { We present an all-inclusive software tool for dealing with the essential core of mathematical and statistical calculations in plant growth analysis. The tool calculates up to six of the most fundamental growth parameters according to a purely 'classical' approach across one harvest-interval. All of the estimates carry standard errors and 95% confidence limits. The tool is written in Microsoft® Excel 2000 and is available free of charge for use in teaching and research from www.aob.oupjournals.org article supplementary data. © 2002 Annals of Botany Company. },
    KEYWORDS = { Allometry Leaf area ratio Leaf weight fraction Net assimilation rate Relative growth rate Specific leaf area Unit leaf rate analytical method growth growth rate plant },
    OWNER = { brugerolles },
    TIMESTAMP = { 2007.12.05 },
}

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