Kaushal Verma

activity

20022026

most citedOn the squeezing function and Fridman invariants

15 citations · 27 across the 32 of their papers we have counts for

collaborators

Showing 2018 · math.CVShow all

4 papers · 2 filters

math.CV2018★ 1 cited

Further remarks on the higher dimensional Suita conjecture

G. P. Balakumar, Diganta Borah, Prachi Mahajan +1

For a domain $D \subset C^{n}$ , $n \geq 2$ , let $F_{D}^{k} (z) = K_{D} (z) λ (I_{D}^{k} (z))$ , where $K_{D} (z)$ is the Bergman kernel of $D$ along the diagonal and $λ (I_{D}^{k} (z))$ …

math.CV2018★ 15 cited

On the squeezing function and Fridman invariants

Nikolai Nikolov, Kaushal Verma

For a domain $D \subset C^{n}$ , the relationship between the squeezing function and the Fridman invariants is clarified. Furthermore, localization properties of these functio…

math.CV2018

Remarks on the higher dimensional Suita conjecture

G. P. Balakumar, Diganta Borah, Prachi Mahajan +1

To study the analog of Suita's conjecture for domains $D \subset C^{n}$ , $n \geq 2$ , Błocki introduced the invariant $F_{D}^{k} (z) = K_{D} (z) λ (I_{D}^{k} (z))$ , where $K_{D} (z)$ is t…

math.CV2018

A comparison of two biholomorphic invariants

Prachi Mahajan, Kaushal Verma

The Fridman invariant, which is a biholomorphic invariant on Kobayashi hyperbolic manifolds, can be seen as the dual of the much studied squeezing function. We compare this pair of…