Record Type 17
- Last UpdatedJan 31, 2023
- 2 minute read
This record is used in a similar way as record type 16 to ensure a smooth surface when a surface element ends up in a narrow corner.
Suppose a given curve, and further that the inclination of the surface in a principal plane, that means, a frame plane, is known at a given point. This record then calculates the correct inclination, that means, in a waterline plane.
The picture below illustrates the usage of the record:

Figure 2:2. The picture above shows the use of record type 17, resulting in an angle in the frame plane.
Record Format:
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17 |
CURVE |
COORD-AXIS |
COORD |
ANGLE-AXIS |
ANGLE |
DELTA |
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CURVE |
Name of a curve. (<=24 characters) |
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COORD-AXIS |
The axis perpendicular to the plane in which the resulting angle is to be calculated. |
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1 denotes the x-axis 2 denotes the y-axis 3 denotes the z-axis |
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The COORD-AXIS must not be the same as the ANGLE-AXIS. |
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COORD |
Coordinate along COORD-AXIS defining the intersection point. |
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ANGLE-AXIS |
The parameter axis used in conjunction with ANGLE and DELTA. The ANGLE-AXIS is perpendicular to the plane in which ANGLE is given: |
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1 denotes the x-axis 2 denotes the y-axis 3 denotes the z-axis |
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If the ANGLE-AXIS is negative then ANGLE is the name of an inclination curve. |
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ANGLE |
The angle in degrees. |
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If the ANGLE-AXIS is negative then ANGLE is the name of an inclination curve. Then the ANGLE is not explicitly given, but will be calculated in the intersection point from the inclination curve, whose name is given in ANGLE. |
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This inclination curve must have ANGLE-AXIS as the parameter axis. |
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If ANGLE is not an inclination curve, then ANGLE is supposed to be known in the intersection point calculated from COORD. (Note that normally the exact position along ANGLE-AXIS is not known.) |
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ANGLE shall be defined in the following planes: |
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ANGLE-AXIS=1: plane y-z |
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ANGLE-AXIS=2: plane x-z |
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ANGLE-AXIS=3: plane x-y |
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DELTA |
Distance along ANGLE-AXIS from the intersection point. |
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The tangent plane of the surface is defined by |
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1) |
The intersection point between CURVE and COORD |
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2) |
The given ANGLE |
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3) |
A tangent vector of CURVE in the given point. |
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This tangent vector is replaced by a vector along the chord from the intersection point to another point on the curve. This second point is calculated by moving the distance DELTA in the direction of ANGLE-AXIS along CURVE. |
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