We calculate, via the location of superstable orbits, Feigenbaum’s δ for maps with a single maximum of order √ 2 ≤β≤10 . Estimates are found using orbits of up to period 2 32 . Results are presented for integer βand β= √ 2 , √ 3 , e, π, φ, φ 2 and φ 3 . A discrepancy between the results presented and the results of previous work for odd values of βis noted.
|Journal||Communications in Nonlinear Science and Numerical Simulation|
|Early online date||21 May 2020|
|Publication status||Published (in print/issue) - 1 Nov 2020|
- Discrete Chaos
- Feigenbaum Constants
- Period Doubling