Pages that link to "Item:Q4323165"
From MaRDI portal
The following pages link to Hausdorff dimension of theM-set of λ exp(z) (Q4323165):
Displaying 23 items.
- Brushing the hairs of transcendental entire functions (Q411811) (← links)
- Indecomposable continua in exponential dynamics -- Hausdorff dimension (Q471488) (← links)
- Julia set of \(\lambda \exp(z)/z\) with real parameters \(\lambda\) (Q1702457) (← links)
- Hausdorff measure of the escaping parameter without endpoints is zero for exponential family (Q1722046) (← links)
- Non-recurrence of \(\exp(z)/z\) (Q1944847) (← links)
- The dimension paradox in parameter space of cosine family (Q2193017) (← links)
- Perturbing Misiurewicz parameters in the exponential family (Q2339165) (← links)
- The topological dimension of radial Julia sets (Q2671673) (← links)
- Hausdorff dimension of a dynamically defined set of exp<i>(z)/z</i> (Q2801981) (← links)
- Hausdorff Dimension of Sets of Escaping Points and Escaping Parameters for Elliptic Functions (Q2976221) (← links)
- The Hausdorff Dimension of the Nondifferentiability Set of the Cantor Function is [ ln(2)/ln(3) ] 2 (Q3141289) (← links)
- Geometry and ergodic theory of non-hyperbolic exponential maps (Q3433744) (← links)
- Most of the Maps near the Exponential are Hyperbolic (Q3537503) (← links)
- Parameter rays in the space of exponential maps (Q3625423) (← links)
- (Q4277418) (← links)
- The <i>M</i>-set of λ exp(<i>z</i>)/<i>z</i> has infinite area (Q5256673) (← links)
- Area of Julia sets of holomorphic self-maps onC * (Q5288872) (← links)
- Most of the maps near have empty Fatou sets (Q5374184) (← links)
- Escaping points and escaping parameters for singly periodic meromorphic maps: Hausdorff dimensions outlook (Q5374208) (← links)
- Classification of escaping exponential maps (Q5431675) (← links)
- The Hausdorff dimension of directional edge escaping points set (Q5871566) (← links)
- Speiser meets Misiurewicz (Q6202456) (← links)
- Perturbations of exponential maps: non-recurrent dynamics (Q6622480) (← links)