activity
20102024
most citedOn Deligne's periods for tensor product motives

8 citations · 28 across the 18 of their papers we have counts for

collaborators

19 papers

math.RT2024

On Infinitesimal -Isospectrality of Locally Symmetric Spaces

Chandrasheel Bhagwat, Kaustabh Mondal, Gunja Sachdeva

Let be a finite dimensional representation of a maximal compact subgroup of a connected non-compact semisimple Lie group , and let be a uniform torsion-free l…

math.GR2024

Cluster Magnification, Root Capacity, Unique Chains and Base Change

Chandrasheel Bhagwat, Shubham Jaiswal

This article is inspired from the work of M Krithika and P Vanchinathan on Cluster Magnification and the work of Alexander Perlis on Cluster Size. We establish the existence of pol…

math.GR2024

Right Splitting, Galois Correspondence, Galois Representations and Inverse Galois Problem

Chandrasheel Bhagwat, Shubham Jaiswal

In this article, we realize some groups as Galois groups over rational numbers and finite extension of rational numbers by studying right splitting of some exact sequences, Galois…

math.RT2023

Representation Equivalence of Lattices in Lie Groups

Chandrasheel Bhagwat, Kaustabh Mondal

Let and be two lattices of finite covolume in a semisimple Lie group . We prove a spectral rigidity result for the representation spectra of the right regular repres…

math.RT2022★ 1 cited

Results on a Strong Multiplicity One Theorem

Chandrasheel Bhagwat, Gunja Sachdeva

We prove an analogue of the strong multiplicity one theorem in the context of -spherical representations of the group appearing in …

math.NT2021

Automorphic tensor products and cuspidal cohomology of the

Chandrasheel Bhagwat, Sudipa Mondal

In this article, we establish an asymptotic lower bound estimate on the contribution of cuspidal automorphic representations of to cuspidal coho…

math.NT2020★ 3 cited

On the growth of cuspidal cohomology of

Chandrasheel Bhagwat, Sudipa Mondal

In this article, we establish an asymptotic estimate on the number of cuspidal automorphic representations of which contribute to the cuspidal c…

math.NT2020★ 3 cited

Eisenstein cohomology for orthogonal groups and the special values of -functions for

Chandrasheel Bhagwat, A. Raghuram

For an even positive integer , we study rank-one Eisenstein cohomology of the split orthogonal group over a totally real number field This is used to prove…

math.DG2019

On length-holonomy spectrum of three dimensional compact hyperbolic manifolds

Chandrasheel Bhagwat, Ayesha Fatima

In this paper we establish a strong multiplicity one type property for the length-holonomy spectrum for the three dimensional compact hyperbolic spaces. We use the analytic propert…

math.CO2017

On The Length Spectra of Simple Regular Periodic Graphs

Chandrasheel Bhagwat, Ayesha Fatima

One can define the notion of primitive length spectrum for a simple regular periodic graph via counting the orbits of closed reduced primitive cycles under an action of a discrete…

math.NT2016

Special Values of L-functions for Orthogonal Groups

Chandrasheel Bhagwat, A. Raghuram

This is an announcement of certain rationality results for the critical values of the degree-2n L-functions attached to GL(1) SO(n, n) over for an even positiv…

math.RT2015

On uniform lattices in real semisimple groups

Chandrasheel Bhagwat, Supriya Pisolkar

In this article we prove that the co-compactness of the arithmetic lattices in a connected semisimple real Lie group is preserved if the lattices under consideration are representa…

math.NT2015★ 2 cited

Endoscopy and the cohomology of GL(n)

Chandrasheel Bhagwat, A. Raghuram

In this article we study the nonvanishing of cuspidal cohomology for GL(n). Using endoscopic transfer from various classical groups we construct cuspidal representations of GL(n) o…

cs.SI2015★ 7 cited

Divisibility patterns of natural numbers on a complex network

Snehal M. Shekatkar, Chandrasheel Bhagwat, G. Ambika

Investigation of divisibility properties of natural numbers is one of the most important themes in the theory of numbers. Various tools have been developed over the centuries to di…

math.RT2015★ 8 cited

On Deligne's periods for tensor product motives

Chandrasheel Bhagwat

In this paper, we give a description of Deligne's periods for tensor product of pure motives over in terms of the period invariants attached to…

math.NT2012

Ratios of periods for tensor product motives

Chandrasheel Bhagwat, A. Raghuram

In this article we prove some period relations for the ratio of Deligne's periods for certain tensor product motives. These period relations give a motivic interpretation for certa…

math.NT2012★ 1 cited

Commensurability and representation equivalent arithmetic lattices

Chandrasheel Bhagwat, Supriya Pisolkar, C. S. Rajan

Gopal Prasad and A. S. Rapinchuk defined a notion of weakly commensurable lattices in a semisimple group, and gave a classification of weakly commensurable Zariski dense subgroups.…

math.NT2011★ 1 cited

On a strong multiplicity one property for the length spectra of even dimensional compact hyperbolic spaces

Chandrasheel Bhagwat, C. S. Rajan

We prove a strong multiplicity one theorem for the length spectrum of compact even dimensional hyperbolic spaces i.e. if all but finitely many closed geodesics for two compact even…

math.RT2010★ 2 cited

On a spectral analogue of the strong multiplicity one theorem

Chandrasheel Bhagwat, C. S. Rajan

We prove spectral analogues of the classical strong multiplicity one theorem for newforms. Let and be uniform lattices in a semisimple group . Suppose all but finite…