CORD1C

Bulk Data Entry Defines a cylindrical coordinate system using three grid points. The first point is the origin, the second lies on the Z-axis, and the third lies in the X-Z plane.

Attention: Valid for Implicit and Explicit Analysis

Format

(1) (2) (3) (4) (5) (6) (7) (8) (9) (10)
CORD1C CID G1 G2 G3 CID G1 G2 G3  

Example

(1) (2) (3) (4) (5) (6) (7) (8) (9) (10)
CORD1C 3 16 32 19          

Definitions

Field Contents SI Unit Example
CID Unique coordinate system identification.
Integer
Specifies an identification number for this coordinate system.
<String>
Specifies a user-defined string label for this coordinate system. 8

(Integer > 0 or <String>)

  
G1, G2, G3 Grid point identification numbers of points used to uniquely define the coordinate system. See Figure 1.

(Integer > 0; G1 ≠ G2 ≠ G3)

  


Figure 1. Defining a Cylindrical Coordinate System (CID) using Grid Points G1, G2 and G3

Comments

  1. Coordinate system identification numbers (CID) on all CORD1C, CORD1R, CORD1S, CORD2C, CORD2R, CORD2S, CORD3R, and CORD4R entries must all be unique.
  2. A duplicate identification number is allowed if the CID and GID are identical and the coordinates are within the value set by PARAM,DUPTOL.
  3. The three points G1, G2, G3 must be non-collinear. Non-collinearity is checked by the geometry processor.
  4. The location of a grid point (P) in this cylindrical coordinate system is given by (R, θ, and Z); where, θ is measured in degrees. See Figure 1.
  5. The displacement coordinate directions at P are dependent on the location of P (Ur, Uθ, and Uz). The displacements in all three of these directions at the grid point are specified in units of length. See Figure 1.

    In OptiStruct, the cylindrical and spherical coordinate systems are internally resolved to entity-position-dependent (example: GRID) rectangular systems. Therefore, when a grid point is located in a cylindrical system, OptiStruct constructs a rectangular system at that location for the grid point. The R-direction corresponds to the X-axis, the Z-axis is the same, and the θ axis is tangential to the X (or R) axis. Now the various degrees-of-freedom can be resolved (vis-à-vis constraints) similar to a general rectangular system. Care must be taken to observe that the internally generated rectangular systems are dependent on the grid point location in the cylindrical system. So they may be different for different grid point locations within the same cylindrical system.

  6. Points on the Z-axis should not have their displacement directions defined in this coordinate system due to ambiguity. In this case, the defining rectangular system is used.
  7. A maximum of two coordinate systems may be defined on a single entry.
  8. String based labels allow for easier visual identification of coordinate systems, including when being referenced by other cards. Currently, coordinate systems with string IDs can be referenced only by JOINTG elements. For more details, refer to String Label Based Input File in the Bulk Data Input File.
  9. This card is represented as a system in HyperMesh.