The Hill-Keller Sprint Model

$\newcommand{\N}{\mathbb N} \newcommand{\Z}{\mathbb Z} \newcommand{\Q}{\mathbb Q} \newcommand{\R}{\mathbb R} \newcommand{\lt}{<} \newcommand{\gt}{>} \newcommand{\amp}{&} \definecolor{fillinmathshade}{gray}{0.9} \newcommand{\fillinmath}[1]{\mathchoice{\colorbox{fillinmathshade}{$\displaystyle \phantom{\,#1\,}$}}{\colorbox{fillinmathshade}{$\textstyle \phantom{\,#1\,}$}}{\colorbox{fillinmathshade}{$\scriptstyle \phantom{\,#1\,}$}}{\colorbox{fillinmathshade}{$\scriptscriptstyle\phantom{\,#1\,}$}}} $

Section 2.1 The Hill-Keller Sprint Model

In this section we review the Hill-Keller Sprint modeel, with estimation of the parameter $k\text{,}$ to illustrate the basic workflow of ODE modeling from Section 1.1 of [1]. To proceed, open the Inisght in its own window and click ``Start Story’’.

Figure 2.1.1. The Hill-Keller sprint model, with parameter estimation from the 2008 Olympic 100m dash.

Prev Top Next