Tangent vector of a curve
Summary
The tangent vector of a differentiable parametrised curve at a parameter value is the derivative of the curve there. If the curve is the path of a moving point, the tangent vector is its velocity, and its length is the speed.
What this node needs for W1
- an inventory row: the row of the inventory that the node accounts for (0 of 1)
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What this needs
To read this node, read these 5 nodes in this order. The foundations come first, and the list ends with this node.
- no evidence level
- Euclidean space object
- Function concept
- Vector-valued function concept
- Parametrised curve concept
- Tangent vector of a curve concept
What depends on this
2 nodes use this node, directly or through other nodes.
- Arc length parametrisation 0Q4CJ5NAT1
- Regular curve 0V7090SSPC
Sources
- Web https://en.wikipedia.org/wiki/Differentiable_curve, Tangent vector
What links here
Definitions
- Tangent vector of a curve 0D98771SM0
Used by
- Regular curve 0V7090SSPC