![]() | StepSegment1F Class |
Namespace: DigitalRune.Mathematics.Interpolation
The StepSegment1F type exposes the following members.
Name | Description | |
---|---|---|
![]() | StepSegment1F | Initializes a new instance of the StepSegment1F class |
Name | Description | |
---|---|---|
![]() ![]() | Create |
Creates an instance of the StepSegment1F class. (This method reuses a
previously recycled instance or allocates a new instance if necessary.)
|
![]() | Equals | (Inherited from Object.) |
![]() | Finalize | Allows an object to try to free resources and perform other cleanup operations before it is reclaimed by garbage collection. (Inherited from Object.) |
![]() | Flatten |
Computes the points of a sequence of line segments which approximate the curve.
|
![]() | GetHashCode | Serves as a hash function for a particular type. (Inherited from Object.) |
![]() | GetLength |
Computes the approximated length of the curve for the parameter interval
[start, end].
|
![]() | GetPoint |
Computes a point on the curve.
|
![]() | GetTangent |
Computes the tangent for a point on the curve.
|
![]() | GetType | Gets the Type of the current instance. (Inherited from Object.) |
![]() | MemberwiseClone | Creates a shallow copy of the current Object. (Inherited from Object.) |
![]() | Recycle |
Recycles this instance.
|
![]() | ToString | Returns a string that represents the current object. (Inherited from Object.) |
Name | Description | |
---|---|---|
![]() | Point1 |
Gets or sets the start point.
|
![]() | Point2 |
Gets or sets the end point.
|
![]() | StepType |
Gets or sets the type of step interpolation.
|
The curve function point = C(parameter) takes a scalar parameter and returns a point on the curve (see GetPoint(Single)). The curve parameter lies in the interval [0,1]; it is also known as interpolation parameter, interpolation factor or weight of the target point. C(0) returns the start point Point1; C(1) returns the end point Point2. The curve is not continuous; it consist only of the two points, Point1 and Point2.
The tangents and the length of this special kind of curve are zero.