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F_isom = (c {(\frac{L_ce}{L_ce_opt})}^{2} - (\frac{2 c L_ce}{L_ce_opt})) + c + 1 v_ce = (- Factor) L_ce (\frac{(F_isom + A_REL) B_REL}{1 \frac{F}{F_max q} + A_REL} - B_REL) L_see = L - L_ce c = \frac{- 1}{{width}^{2}} c2 = F_isom F_asympt c1 = \frac{Factor B_REL {(F_isom + c2)}^{2}}{(F_isom + A_REL) slope} c3 = \frac{c1}{F_isom + c2} L = \{\begin{matrix} 1 if time ≦ 1 \\ 0.92 if time > 1 \land time < 5 \\ 0.9 otherwise \end{matrix} \frac{d}{d time} (L_ce) = v_ce F = alpha (L_see - L_slack)

Source: Derived from workspace Nagano and Gerritsen, 2001 at changeset 6c448b1ae788.; This exposure was expired. A more up-to-date exposure is available, or view related resources.

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Effects of Neuromuscular Strength Training on Vertical Jumping Performance - A Computer Simulation Study