D. Divakaran

activity

20152020

most citedProper holomorphic mappings onto symmetric products of a Riemann surface

4 citations · 5 across the 7 of their papers we have counts for

collaborators

7 papers

cs.GR2020

Jittering Samples using a kd-Tree Stratification

Alexandros D. Keros, Divakaran Divakaran, Kartic Subr

Monte Carlo sampling techniques are used to estimate high-dimensional integrals that model the physics of light transport in virtual scenes for computer graphics applications. Thes…

math.DG2018

On the existence of non-trivial laminations in $CP^{2}$

Divakaran Divakaran, Dheeraj Kulkarni

In this article, we show the existence of a nontrivial Riemann surface lamination embedded in $CP^{2}$ by using Donaldson's construction of asymptotically holomorphic subman…

math.CV2018★ 4 cited

Proper holomorphic mappings onto symmetric products of a Riemann surface

Gautam Bharali, Indranil Biswas, Divakaran Divakaran +1

We show that the structure of proper holomorphic maps between the $n$ -fold symmetric products, $n \geq 2$ , of a pair of non-compact Riemann surfaces $X$ and $Y$ , provided these are…

math.CV2017

Finiteness theorems for holomorphic mappings from products of hyperbolic Riemann surfaces

Divakaran Divakaran, Jaikrishnan Janardhanan

We prove that the space of dominant/non-constant holomorphic mappings from a product of hyperbolic Riemann surfaces of finite type into certain hyperbolic manifolds with universal…

math.CV2016

Finiteness Theorems for Products and Symmetric Products of Hyperbolic Riemann Surfaces

Divakaran Divakaran, Jaikrishnan Janardhanan

We prove that if $X = X_{1} \times \dots \times X_{n}$ is a product of hyperbolic Riemann surfaces of finite type and $Y = Ω/Γ$ is a complex manifold, where $Ω$ is a bounded simply-con…

math.GT2016

A Compactness Theorem for Embedded Measured Riemann Surface Laminations

Divakaran Divakaran, Dheeraj Kulkarni

We prove a compactness theorem for embedded measured hyperbolic Riemann surface laminations in a compact almost complex manifold $(X, J)$ . To prove compactness result, we show that…

math.MG2015★ 1 cited

Compactness theorems for the spaces of distance measure spaces and Riemann surface laminations

Divakaran Divakaran, Siddhartha Gadgil

In this paper, we give a generalisation of Gromov's compactness theorem for metric spaces, more precisely, we give a compactness theorem for the space of distance measure spaces eq…