Pages that link to "Item:Q611054"
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The following pages link to The rational maps \(F_\lambda(z)= z^m+ \lambda/z^d\) have no Herman rings (Q611054):
Displaying 10 items.
- On the instability of Herman rings (Q1077579) (← links)
- Singular perturbations with multiple poles of the simple polynomials (Q1641993) (← links)
- Dynamics of regularly ramified rational maps. I: Julia sets of maps in one-parameter families (Q1661110) (← links)
- Connectivity of the Julia sets of singularly perturbed rational maps (Q2422784) (← links)
- Proof of a folklore Julia set connectedness theorem and connections with elliptic functions (Q2841085) (← links)
- Rational maps without Herman rings (Q2957808) (← links)
- HERMAN RINGS OF BLASCHKE PRODUCTS OF DEGREE 3 (Q3398180) (← links)
- Singular perturbations of the unicritical polynomials with two parameters (Q4600268) (← links)
- No Herman rings for regularly ramified rational maps (Q4621368) (← links)
- Relating singularly perturbed rational maps to families of entire maps (Q5210866) (← links)