Mod_trap_acc_2
If you can't read please download the document
description
Equations
Transcript of Mod_trap_acc_2
if time < t_1.y then 0 elseif time < t_1.y + 1/8*T.y/(T.y/((t_2.y-t_1.y)+(t_4.y-t_3.y))) then 8*pi*(s_max.y/(2+pi))/((T.y)^2)*sin(4*pi*(time-t_1.y)/(T.y/(T.y/((t_2.y-t_1.y)+(t_4.y-t_3.y))))) elseif time < t_1.y+3/8*T.y/(T.y/((t_2.y-t_1.y)+(t_4.y-t_3.y))) then 8*pi*s_max.y/(2+pi)/(T.y^2) elseif time < t_1.y+1/2*T.y/(T.y/((t_2.y-t_1.y)+(t_4.y-t_3.y))) then 8*pi*(s_max.y/(2+pi))/((T.y)^2)*sin(4*pi*(time-t_1.y)/(T.y/(T.y/((t_2.y-t_1.y)+(t_4.y-t_3.y))))-pi) elseif time < t_3.y then 0 elseif time < t_3.y+(1/8*T.y)/(T.y/((t_2.y-t_1.y)+(t_4.y-t_3.y))) then 8*pi*(s_max.y/(2+pi))/((T.y)^2)*sin(4*pi*(time-t_3.y)/(T.y/(T.y/((t_2.y-t_1.y)+(t_4.y-t_3.y))))-pi) elseif time < t_3.y+(3/8*T.y)/(T.y/((t_2.y-t_1.y)+(t_4.y-t_3.y))) then -8*pi*s_max.y/(2+pi)/(T.y^2) elseif time < t_3.y+1/2*T.y/(T.y/((t_2.y-t_1.y)+(t_4.y-t_3.y))) then -8*pi*(s_max.y/(2+pi))/((T.y)^2)*sin(4*pi*(time-t_3.y)/(T.y/(T.y/((t_2.y-t_1.y)+(t_4.y-t_3.y))))-3*pi) else 0
