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20092021
most citedLimits of an increasing sequence of complex manifolds

2 citations · 5 across the 5 of their papers we have counts for

collaborators

8 papers

math.CV20212 cited

Limits of an increasing sequence of complex manifolds

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

Let be a complex manifold which admits an exhaustion by open subsets each of which is biholomorphic to a fixed domain . The main question addressed…

math.CV2018

Further remarks on the higher dimensional Suita conjecture

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

For a domain , , let , where is the Bergman kernel of along the diagonal and

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 , , Błocki introduced the invariant , where 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…

math.CV2015

Analyzing the Wu metric on a class of eggs in -- II

G. P. Balakumar, Prachi Mahajan

We study the Wu metric for the non-convex domains of the form \[ E_{2m} = \big\{ z \in \mathbb{C}^n : \vert z_1 \vert^{2m} + \vert z_2 \vert^2 + \ldots + \vert z_{n-1} \vert^2 + \v…

math.CV20151 cited

Analyzing the Wu metric on a class of eggs in -- I

G. P. Balakumar, Prachi Mahajan

We study the Wu metric on convex egg domains of the form \[ E_{2m} = \big\{ z \in \mathbb{C}^n : \vert z_1 \vert^{2m} + \vert z_2 \vert^2 + \ldots + \vert z_{n-1} \vert^2 + \vert z…