References to Frame and Longitudinal Positions
- Last UpdatedDec 03, 2025
- 2 minute read
References to principal planes in the ship can be done using the following options:
-
define the position along the x-axis relative to frame locations ("frame terms").
-
define positions along the y- and z-axes, respectively, by reference to theoretical longitudinal positions in the midship section (LP-terms from Longitudinal Position).
The positions referred to are those defined in input to the GENTAB program (SF406D) , see the documentation for further information.
<plane_ref>:= <FR-term> | <LP-term>
<FR-term> and <LP-term> have the same syntactical construct, below described for the <FR-term>.
<FR-term>::= FR<start> [([<step>]) <end> ][ +|- <dist> ]
<start>::= <step>::= <end>::= <dist>::= <number>
If step is given, it is calculated in the same way as in <rep_term>.
If the number is not an integer in an FR/LP-term, the position will be interpolated between the two closest frame/longitudinal positions.
A negative longitudinal number means that the negative longitudinal coordinate will be evaluated (only for positions along the y-axis).
<dist> is the offset, relative to the frame/longitudinal positions.
|
Example: |
|
|---|---|
|
FR123 |
Frame pos 123. |
|
FR123.5 |
Halfway between frame pos 123 and 124. |
|
FR123()126 |
Frame pos 123, 124, 125, 126. |
|
FR123(0.5)126 |
Frame and "half-frame" pos between frames 123 and 126. |
|
FR123(5)133 + 500 |
500 mm forward of frame pos 123, 128, 133. |
|
LP15 |
Long pos 15. |
|
LP10.5 |
A position, halfway between long pos 10 and 11. |
|
LP-15 |
Negative y-position of long no 15. |
FR-terms can be used only to define positions along the x-axis. LP-terms define positions along the y-axis for numbers of bottom longitudinals, positions along the z-axis for numbers of side longitudinals.
Additionally, FR-terms may be used for u-coordinates if the u-axis coincides with the x-axis. LP-terms may be used for u- and v-coordinates if the corresponding axis coincides with the axis for which LP-terms is relevant.
Violation of these rules will produce incorrect results without any error signals.