Line Integral
The line integral on a curve 
is defined by
 |  |  | (1) |
|  | (2) |
where
 | (3) |
(i.e., it is a Divergenceless Field), then the line integral is path independent and | (4) |
Complex, 
, and 
, | (5) |
- 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)
- Hyperbolic Secant
- Hyperbolic Sine
- Hyperbolic Space
- Hyperbolic Spiral
- Hyperbolic Spiral Inverse Curve
- Hyperbolic Spiral Roulette
- Hyperbolic Substitution
- Hyperbolic Tangent
- Hyperbolic Tetrahedron