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Combinatorial objects closely related to kneading sequences are the so-called internal addresses.
Sharp determinants and kneading operators for holomorphic maps.
In the second part of this section, we recall some important facts about kneading sequences.
Observe that the cases in (iii) can only occur if at least one of the two given kneading sequences and is non-admissible.
For the transition matrices corresponding to periodic kneading sequences, the discriminant is proved to be an invariant when the characteristic polynomial is irreducible.
On the other hand, there are kneading sequences which are not realized at all.
Given the kneading sequence, we will use symbolic dynamics to understand how the hairs are tangled together.
Dynamical zeta functions and kneading operators.
What you need to knead.
Typical performance gestures are grabbing and kneading.
Of crucial importance in this construction is the kneading invariant, a sequence that is derived from the topology of the basins of attraction of the attracting cycle.
What you need to know to knead.
This is no restriction when investigating the structure of the space of can be approximated arbitrarily kneading sequences, since any kneading sequence in well by -periodic sequences.
Hubbard trees and kneading sequences for unicritical and cubic polynomials.
Suppose g has periodic kneading ^ sequences.
