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OrcaFlex Manual - Orcina

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System Modelling: Data and Results, 6D Buoys<br />

The angles define the orientation of the local wing axes relative to the buoy axes as follows:<br />

392<br />

w<br />

� Start with the wing axes Wxyz aligned with the buoy axes Bxyz and then rotate Wxyz about Bz by the azimuth<br />

angle. This leaves Wz aligned with Bz but Wx now points in the direction towards which the declination is to be<br />

made.<br />

� Now rotate by the declination angle about the new direction of Wy. This declines Wz down into its final<br />

direction, i.e. Wz now points along the direction whose azimuth and declination angles are as specified.<br />

� Finally rotate by the gamma angle about this final Wz direction. This is a rotation about the principal wing axis,<br />

so it allows you to adjust the pitch of the wing.<br />

For each of these rotations, positive angles mean clockwise rotation and negative angles mean anti-clockwise<br />

rotation, when looked at along the axis of rotation.<br />

When setting these orientation angles, it is easiest to first set the azimuth and declination values to give the desired<br />

Wz-direction. This is the direction of the axis about which the wing pitch is set. Then set gamma to give the correct<br />

pitch of the wing. This process is best done with the Draw Local Axes option set on (see the View menu or the<br />

Tools | Preferences menu) since the wing axes are then visible on the 3D view and you can check that the resulting<br />

orientation is correct.<br />

Wing Type<br />

Determines the properties of the wing. You can define a number of wing types – click the "Wing Types" button to<br />

access the wing types data form.<br />

6.9.5 Wing Type Data<br />

6D buoys can have a number of wings attached, each having its own data and type.<br />

Name<br />

Used to refer to the wing type.<br />

Wing Type Properties<br />

The properties of each wing type are specified by giving a table of lift, drag and moment coefficients as a function of<br />

the incidence angle of the flow relative to the wing.<br />

A 'Graph' button is provided, which displays a graph of the 3 coefficients so that you can visually check your data.<br />

Incidence Angle<br />

The incidence angle is the angle, α, that the relative flow vector makes to the wing surface. This equals 90° minus the<br />

angle between Wy and the relative flow vector.<br />

The incidence angle is always in the range -90° to +90°, where positive values mean that the flow is towards the<br />

positive side of the wing (i.e. hitting the negative side) and negative values mean that the flow is towards the<br />

negative side of the wing (i.e. hitting the positive side).<br />

The incidence angles in the table must be given in strictly increasing order and the table must cover the full range of<br />

incidence angles, so the first and last angle in the table are set to -90° and +90° and cannot be changed. Linear<br />

interpolation is used to obtain coefficients over the continuous range of angles.<br />

Note: The wing lift, drag and moment are assumed to depend only on the incidence angle, not on the<br />

angle of attack in the wing plane. <strong>OrcaFlex</strong> will therefore use the same lift, drag and moment<br />

coefficients for flow (with the same incidence angle) onto the front, the side or the back of the wing,<br />

even though your data may only apply over a limited range of in-plane attack angles. You can<br />

check that the angle of attack in the wing plane stays within the range of your data by examining<br />

the Beta angle result variable.<br />

Lift, Drag and Moment Coefficients<br />

These define the hydrodynamic and aerodynamic loads applied to the wing. Aerodynamic loads are only applied if<br />

the Include wind loads on 6D Buoy Wings option is enabled in the Environment data.<br />

The lift coefficient Cl(α) defines the lift force applied to the wing, as a function of incidence angle α. The lift<br />

coefficients can be positive or negative and the lift force is given by:<br />

Lift Force = P ½.Cl(α).ρ.A.V 2

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