!SPRING_A¶
Definition of axial spring.
A spring acting along the axis connecting the two nodes of a 2-node connector element (element type 511) is defined. The direction of the spring follows the deformation of the model. To define a spring that connects specific degrees of freedom, use !SPRING_D.
Definition in the Mesh Data¶
!SPRING_A gives the spring constant as a material property; it does not create a spring by itself. The following two definitions are required in the mesh data (msh).
- An element of type 511 whose connectivity is the two nodes connected by the spring (see
!ELEMENT) - A section with
TYPE=INTERFACEfor that element group (see!SECTION). Give asMATERIALthe name of the material whose spring constant is defined by this keyword
Parameter¶
None
** 2nd Line **
Define axial spring coefficient.
| Parameter Name | Attributions | Contents |
|---|---|---|
| SPRING_COEFF | R | Spring constant |
Example of Use¶
When defining an axial spring (spring constant 1000) connecting node 1 and node 2
msh
!ELEMENT, TYPE=511, EGRP=ESPRING
1, 1, 2
!SECTION, TYPE=INTERFACE, EGRP=ESPRING, MATERIAL=SPRING1
1.0
cnt
Note:
- An axial spring has stiffness only in the axial component. The degrees of freedom normal to the spring axis must be constrained or supported by other elements.
- When the two nodes have identical coordinates (the spring length is zero), the axial direction is undefined and the spring constant is given equally in the three directions.
- A material with a spring constant is treated as a material dedicated to connector elements. The same material name cannot be shared with solid elements by also giving elastic properties to it.
!SPRING_Ais a spring of a connector element connecting two nodes. It differs in purpose from!SPRING, which is a boundary condition that elastically supports a node against the ground.