Hyperbolic point
In applied mathematics, a hyperbolic point in a system dx/dt = F(x) of ordinary differential equations is a stationary point x0 such that the eigenvalues of the linearized system have non-zero real part.
See also
- Anticlastic
- Elliptic point
- Gaussian curvature
- Hyperbolic fixed point
- Parabolic point
- Planar point
- Synclastic
External links
- Hyperbolic Point at Wolfram MathWorld