A nonlinear approach to the analysis and modeling of training and adaptation in swimming
The thorough analysis of periodized training processes is one of the most important issues of training science with regard to two crucial elements: a) the understanding of the time course of adaptation (Rowbottom, Keast, & Morton, 1998), and b) the optimum monitoring of training. In contrast to linear mathematical concepts that have commonly been used for training analysis (Calvert, Banister, Savage, & Bach, 1976; Banister, & Calvert, 1980; Banister, 1982; Busso, Häkkinen, Pekarinen, Carasso, Lacour, Komi, & Kauhanen, 1991; Hohmann, 1992; Busso, Denis, Bonnefroy, Geyssant, & Lacour, 1997; Mujika, Busso, Geyssant, Chatard, Lacoste, & Barale, 1986; Fitz-Clarke, Morton, & Banister, 1991; Mujika, Busso, Lacoste, Barale, Geyssant, & Chatard, 1996; Hooper, & Mackinnon, 1998; Chatard, & Mujika, 1999), our approch to the Analysis & Modeling is based on a synergetic concept of training and therefore includes nonlinear methods to model training processes.
© Copyright 2001 All rights reserved.
| Subjects: | |
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| Notations: | training science |
| Language: | English |
| Published: |
2001
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| Online Access: | http://www.uni-potsdam.de/u/ABTUBW/for_Line_C1.htm |
| Document types: | research paper |
| Level: | advanced |