To Create and Edit Splines

2D and 3D splines are curves of constantly changing radius. Inventor supports two types of splines: interpolation splines and control vertex splines.

Interpolation splines pass through a series of points, called fit points. You modify the curve using handles on the points. In the graphics window, interpolation spline endpoints are square and fit points along the curve are diamond shaped.

Control vertex splines are defined by a control frame. When you create the spline, the control frame displays as construction lines. Control vertices on the frame, which display as circles, influence the spline curves. The spline is tangent to the control frame at the start and end points.

You can partially or fully constrain spline points. Infer constraints to existing geometry as you draw the curve, or add constraints and dimensions later.

Create Interpolation Splines

  1. In an active sketch, click Sketch tab Create panel > Interpolation Spline (2D) or 3D Sketch tab Draw panel Interpolation Spline (3D sketch).
  2. In the graphics window, click to set the first point, or click an existing point.
  3. Continue clicking to create fit points. To close a loop, right-click the starting point and choose Close Curve.

Create Control Vertex Splines

  1. In an active sketch, clickSketch tab Create panel Control Vertex Spline (2D) or 3D Sketch tab Draw panel Control Vertex Spline (3D sketch).
  2. In the graphics window, click to set the first point, or select an existing point.
  3. Continue clicking to create vertices.
  4. When you’re done, click OK to finish the spline and exit the command or click Apply to finish the spline and create more.

Change Spline Type

Edit Interpolation Splines

Edit Control Vertex Splines

Show Me How to Create Control Vertex Splines

Visualize Spline Curvature

Curvature is a mathematical indication of the smoothness between curves or surfaces. The rate of change of direction is called curvature. You can visualize spline curvature and overall smoothness in Inventor by displaying the curvature comb.

The comb illustrates curvature with a series of connected spines that radiate outward from the curve. Longer spines indicate areas of higher curvature, and shorter spines indicate lower curvature. The length of each spine is equal to the curvature of the spline at that point, adjusted for the view scale. The progression of the tips of the spines indicates how continuous and smooth the curvature of the spline is.