Apply Multiplier Curve and Apply Ease Curve create specialized tracks that modify the intensity or timing of an existing animation track without changing the original track.
Adjusting the Multiplier curve increases or decreases the “intensity” of the original track.
Adjusting the Ease curve changes time. The value of the Ease curve at a particular frame is a frame value from the original track. For example, if the Ease curve is 0 at frame 0 and 10 at frame 10, the original track plays at its original speed. If the Ease curve value at frame 10 increases to 20, the original track plays to frame 20 by frame 10: it has been sped up by a factor of two.
Once you apply an Ease or Multiplier curve, you can edit its keys, ranges, and properties just like any other animation track.
One use of Ease and Multiplier curves is to blend between the effects of different controllers. This can be useful in nonlinear editing.
This section also includes related functions; for links, see the "Topics in this section" at the end of this topic.
To apply an Ease curve or a Multiplier curve:
Use a Multiplier curve to intensify an effect, or an Ease curve to make less of an effect.
Not all controller items can receive Ease or Multiplier curves. For example, the Path Constraint position controller cannot receive either curve type, but its subordinate Percent controller can. If the highlighted controller is incapable of receiving an Ease or Multiplier curve, nothing happens when you apply the curve.
Applies a curve to scale the value of the highlighted curve. The value of a Multiplier curve is a scale factor applied to the value of its parent function curve.
You apply Ease and Multiplier curves in Curve Editor mode. Once you apply either type, you can edit its keys, ranges, and properties, as with any other animation track.
Applies a curve to alter the timing of the selected function curve. Ease curves vary the timing of its parent function curve. A normal function curve charts an animated parameter value over time. The Ease curve charts changes to the timing of the function curve over time.