I am working on a heave model , I am trying to make a model in heave in the time domain. I am using wamit the identify the hydrodinamic parameters as added mass, radiation damping and excitation force. I have some problem with the result, indeed using the diffraction force and the haskind force coming from wamit I have a response of my model not reasonable, I have a amplitude of the motion 2 or 3 times the incident wave. I know that the parameters of the force are normalized by rho*g*H/2, but made a total excitation force due to the sum of Haskind+diffraction I could find any reasonable results. Can you explain how use this values?
I write the equation that I am solving through the matlab function ODE45, where bvz is the viscous factor damping, brz is the radiation damping, Awp is the restoring coefficient, m and awz are mass and add mass and Fz0 is the total excitation force
y(2) is the velocity in heave of my body and y(1) is the displacement.
dydt=[y(2);
(-(bvz*y(2)*abs(y(2))))-brz*y(2)-(((Awp))*y(1))+Fz0*cos((ome.*t))))/(m+awz)];
I would be very grateful if someone could help me to understand where is the error!
I write the equation that I am solving through the matlab function ODE45, where bvz is the viscous factor damping, brz is the radiation damping, Awp is the restoring coefficient, m and awz are mass and add mass and Fz0 is the total excitation force
y(2) is the velocity in heave of my body and y(1) is the displacement.
dydt=[y(2);
(-(bvz*y(2)*abs(y(2))))-brz*y(2)-(((Awp))*y(1))+Fz0*cos((ome.*t))))/(m+awz)];
I would be very grateful if someone could help me to understand where is the error!