Lie Groupoid
A Groupoid 
over 
for which and are differentiable manifolds and 
, 
, and multiplication are differentiable maps. Furthermore, the derivatives of and are required tohave maximal Rank everywhere. Here, and are maps from onto
with 
and 
References
Weinstein, A. ``Groupoids: Unifying Internal and External Symmetry.'' Not. Amer. Math. Soc. 43, 744-752, 1996.
- Hyperbola Pedal Curve
- Hyperbolic Automorphism
- Hyperbolic Cosecant
- Hyperbolic Cosine
- Hyperbolic Cotangent
- Hyperbolic Cube
- Hyperbolic Cylinder
- Hyperbolic Dodecahedron
- Hyperbolic Fixed Point (Differential Equations)
- Hyperbolic Fixed Point (Map)
- Hyperbolic Functions
- Hyperbolic Geometry
- Hyperbolic Inverse Functions
- Hyperbolic Knot
- Hyperbolic Lemniscate Function
- Hyperbolic Map
- Hyperbolic Metric
- Hyperbolic Octahedron
- Hyperbolic Paraboloid
- Hyperbolic Partial Differential Equation
- Hyperbolic Plane
- Hyperbolic Point
- Hyperbolic Polyhedron
- Hyperbolic Rotation
- Hyperbolic Rotation (Crossed)