K. Biswas

activity

20082026

most citedLog-Riemann Surfaces

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

collaborators

Showing 2018Show all

4 papers · 1 filter

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.DS2018

Dynamics of $L^{p}$ multipliers on harmonic manifolds

Kingshook Biswas, Rudra P. Sarkar

Let $X$ be a complete, simply connected harmonic manifold with sectional curvatures $K$ satisfying $K \leq - 1$ . In \cite{biswas6}, a Fourier transform was defined for functions on…

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…

Moebius rigidity for simply connected, negatively curved surfaces

Moebius rigidity for compact deformations of negatively curved manifolds

Dynamics of Lp multipliers on harmonic manifolds

The Fourier transform on negatively curved harmonic manifolds

Dynamics of $L^{p}$ multipliers on harmonic manifolds