K. Biswas

activity

20082026

most citedLog-Riemann Surfaces

17 citations · 55 across the 31 of their papers we have counts for

collaborators

Showing 2018 · math.DGShow all

3 papers · 2 filters

math.DG2018

Moebius rigidity for simply connected, negatively curved surfaces

Kingshook Biswas

Let $X, Y$ be complete, simply connected Riemannian surfaces with pinched negative curvature $- b^{2} \leq K \leq - 1$ . We show that if $f : \partial X \to \partial Y$ is a Moebius hom…

math.DG2018

Moebius rigidity for compact deformations of negatively curved manifolds

Kingshook Biswas

Let $(X, g_{0})$ be a complete, simply connected Riemannian manifold with sectional curvatures $K_{g_{0}}$ satisfying $- b^{2} \leq K_{g_{0}} \leq - 1$ for some $b \geq 1$ . Let $g_{1}$ be a Ri…

math.DG2018★ 1 cited

The Fourier transform on negatively curved harmonic manifolds

Kingshook Biswas

Let $X$ be a complete, simply connected harmonic manifold with sectional curvatures $K$ satisfying $K \leq - 1$ , and let $\partial X$ denote the boundary at infinity of $X$ . Let $h…