Flip Bifurcation
Let 
be a one-parameter family of 
maps satisfying
 |  |  | |
 | |  | |
 |  | | |
 | |  |
Then there are intervals
, 
, and 
such that- 1. If
, then 
has one unstable fixed point and one stable orbit of period two for 
, and - 2. If
, then has a single stable fixed point for .
See also Bifurcation
References
Rasband, S. N. Chaotic Dynamics of Nonlinear Systems. New York: Wiley, pp. 27-30, 1990.
- Absolute Square
- Absolute Value
- Absorption Law
- Abstraction Operator
- Abundance
- Abundant Number
- Acceleration
- Accidental Cancellation
- Accumulation Point
- Achilles and the Tortoise Paradox
- Ackermann Function
- Ackermann Number
- Acnode
- Acoptic Polyhedron
- Action
- Acute Angle
- Acute Triangle
- Adams-Bashforth-Moulton Method
- Adams' Method
- Addend
- Addition
- Addition Chain
- Addition-Multiplication Magic Square
- Additive Persistence
- Adem Relations