Pages that link to "Item:Q2822028"
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The following pages link to A characterization of the ball in \(\mathbb C^n\) (Q2822028):
Displaying 20 items.
- Characterizations of balls by sections and caps (Q747567) (← links)
- Characterizations of the unit ball \(B^n\) in complex Euclidean space (Q798814) (← links)
- Multiplying balls in \(C^{(N)}[0,1]\) (Q1047483) (← links)
- On regions biholomorphically equivalent to a ball (Q1177569) (← links)
- Estimate of the squeezing function for a class of bounded domains (Q1659910) (← links)
- Asymptotics of invariant metrics in the normal direction and a new characterisation of the unit disk (Q1745308) (← links)
- A non-strictly pseudoconvex domain for which the squeezing function tends to 1 towards the boundary (Q1799049) (← links)
- Holomorphic invariants of bounded domains (Q1985305) (← links)
- On the squeezing function and Fridman invariants (Q1985306) (← links)
- Strong localization of invariant metrics (Q2163405) (← links)
- Fridman's invariant, squeezing functions, and exhausting domains (Q2336116) (← links)
- Intrinsic derivative, curvature estimates and squeezing function (Q2400413) (← links)
- A criterion for biholomorphic equivalence of a ball and a contractible bounded domain (Q3722846) (← links)
- A new characterization of the unit ball of $H^2$ (Q4429713) (← links)
- Ball characterizations in spaces of constant curvature (Q4615259) (← links)
- An analog of the Hartogs theorem in a ball of (Q5177982) (← links)
- Boundary behavior of the squeezing functions of ℂ-convex domains and plane domains (Q5269886) (← links)
- A characterization of balls through optimal concavity for potential functions (Q5496241) (← links)
- A characterization of bounded balanced convex domains in \(\mathbb{C}^n\) (Q6146377) (← links)
- A Schwarz-type lemma for squeezing functions on planar domains (Q6184960) (← links)
