activity
20192022
most citedTensionless Tales: Vacua and Critical Dimensions

1 citations · 1 across the 4 of their papers we have counts for

collaborators

6 papers

math.OC2022

Solving matrix nearness problems via Hamiltonian systems, matrix factorization, and optimization

Nicolas Gillis, Punit Sharma

In these lectures notes, we review our recent works addressing various problems of finding the nearest stable system to an unstable one. After the introduction, we provide some pre…

math.NA2021

Optimizing Rayleigh quotient with symmetric constraints and their applications to perturbations of the structured polynomial eigenvalue problem

Anshul Prajapati, Punit Sharma

For a Hermitian matrix and symmetric matrices , we consider the problem of computing the supremum of $\left\{ \frac…

math.OC2021

Estimation to structured distances to singularity for matrix pencils with symmetry structures: A linear algebra-based approach

Anshul Prajapati, Punit Sharma

We study the structured distance to singularity for a given regular matrix pencil , where . This includes Hermitian, skew-He…

hep-th20211 cited

Tensionless Tales: Vacua and Critical Dimensions

Arjun Bagchi, Mangesh Mandlik, Punit Sharma

Recently, a careful canonical quantisation of the theory of closed bosonic tensionless strings has resulted in the discovery of three separate vacua and hence three different quant…

hep-th2021

BMS Field Theories and Weyl Anomaly

Arjun Bagchi, Sudipta Dutta, Kedar S. Kolekar +1

Two dimensional field theories with Bondi-Metzner-Sachs symmetry have been proposed as duals to asymptotically flat spacetimes in three dimensions. These field theories are natural…

math.OC2019

Minimal-norm static feedbacks using dissipative Hamiltonian matrices

Nicolas Gillis, Punit Sharma

In this paper, we characterize the set of static-state feedbacks that stabilize a given continuous linear-time invariant system pair using dissipative Hamiltonian matrices. This ch…