PBUSH1D

Rod Type Spring and Damper Property

Description: Defines linear and nonlinear properties of a one-dimensional spring and damper element (CBUSH1D entry).

Format:

Example:

Field Definition Type Default
PID Property identification number. Integer > 0 Required
K Stiffness. See Remark 1. Real
C Viscous damping. See Remarks 1 and 2. Real
M Total element mass. Real
SA Stress recovery coefficient. Real 1.0
SE Strain recovery coefficient. Real 1.0
SPRING Character string specifying that the TID in field 4 defines a nonlinear elastic spring element in terms of a force versus displacement relationship.

Tension is u > 0 and compression is u < 0.
Character
DAMPER Character string specifying that the TID in field 4 defines a nonlinear viscous element in terms of a force versus velocity relationship.

Tension is v > 0 and compression is v < 0.
Character
TID Identification number of a TABLEDi entry for tension and compression. Integer > 0 Required for SPRING or DAMPER

Remarks:

  1. Either the stiffness K or the damping C must be specified.
  2. The damping C and mass M are ignored in static solution sequences.
  3. The parameters defined on the continuation entries are used in nonlinear solution sequences only.
  4. The linear parameters K and C are used in all solution sequences unless parameters on continuation entries are defined and a nonlinear solution sequence is used. Then, the parameters K and C are used for initial values in the first iteration of the first load step and the parameters from continuation entries overwrite the linear parameters thereafter. When SPRING is specified, K is overwritten. When DAMPER is specified, C is overwritten. K and/or C should be non-zero if SPRING and/or DAMPER is specified otherwise the respective table will be ignored.
  5. Values on the TABLEDi entry are for tension and compression. If table values are provided only for positive values u > 0, then it is assumed that .
  6. The element stresses are computed by multiplying the stress coefficient with the recovered element force.
  7. The element strains are computed by multiplying the strain coefficient with the recovered element displacement.
  8. The SPRING and DAMPER may be specified in any order.