activity
20132022
most citedA Micropolar Peridynamic Theory in Linear Elasticity

63 citations · 143 across the 25 of their papers we have counts for

collaborators

26 papers

math.NA2022

A novel four-field mixed variational approach to Kirchhoff rods implemented with finite element exterior calculus

Jamun Kumar N, Bensingh Dhas, Arun R Srinivasa +2

A four-field mixed variational principle is proposed for large deformation analysis of Kirchhoff rods with a mixed FE approximations. The core idea behind the approach is to…

stat.AP2022

Geometrically adapted Langevin dynamics for Markov chain Monte Carlo simulations

Mariya Mamajiwala, Debasish Roy, Serge Guillas

Markov Chain Monte Carlo (MCMC) is one of the most powerful methods to sample from a given probability distribution, of which the Metropolis Adjusted Langevin Algorithm (MALA) is a…

math.NA2021

A mixed method for 3D nonlinear elasticity using finite element exterior calculus

Bensingh Dhas, Jamun Kumar, Debasish Roy +1

This article discusses a mixed FE technique for 3D nonlinear elasticity using a Hu-Washizu (HW) type variational principle. Here, the deformed configuration and sections from its c…

cs.CE2021★ 7 cited

A mixed variational principle in nonlinear elasticity using Cartan's moving frame and implementation with finite element exterior calculus

Bensingh Dhas, Jamun Kumar N, Debasish Roy +1

This article offers a new perspective for the mechanics of solids using moving Cartan's frame, specifically discussing a mixed variational principle in non-linear elasticity. We tr…

math-ph2020★ 2 cited

A geometric approach to Hu-Washizu variational principle in nonlinear elasticity

Bensingh Dhas, Debasish Roy

We discuss the Hu-Washizu (HW) variational principle from a geometric standpoint. The mainstay of the present approach is to treat quantities defined on the co-tangent bundles of r…

math-ph2020

Stochastic dynamical systems developed on Riemannian manifolds

Mariya Mamajiwala, Debasish Roy

We propose a method for developing the flows of stochastic dynamical systems, posed as Ito's stochastic differential equations, on a Riemannian manifold identified through a suitab…