 ) is a local base vector system on 2D boundaries (t, n) and on 3D boundaries (t1, t2, n). Use it to apply loads and other boundary conditions in a normal or tangential direction on a boundary that is not aligned with the global Cartesian coordinate system.
) is a local base vector system on 2D boundaries (t, n) and on 3D boundaries (t1, t2, n). Use it to apply loads and other boundary conditions in a normal or tangential direction on a boundary that is not aligned with the global Cartesian coordinate system.| • | In 2D, the local coordinate system is defined by (t1, n, to), representing the tangential and normal direction of the boundary. This coordinate system is always right-oriented. The second tangent direction (to) is the cross product between normal vector (n) and the first tangent direction (t1). This method always gives a right-oriented orthonormal system, unless the tangent direction is parallel to the normal. | 
| • | In 3D, the local coordinate system is defined by (t1, t2, n), representing two tangential directions (t1 and t2) and one normal direction (n). This coordinate system is always right-oriented but not always orthogonal. The second tangent direction (t2) is the cross product between the specified normal vector (n) and the first tangent vector (t1). This method always gives a right-oriented orthonormal system, unless the tangent direction is parallel to the normal. | 
| Go to Name for information about the Settings window Label and Name. Also see Settings and Properties Windows for Feature Nodes. | 
| Many examples use this coordinate system. For one example, see Sensitivity Analysis of a Communication Mast Detail: Application Library path COMSOL_Multiphysics/Structural_Mechanics/mast_diagonal_mounting_sensitivity. |