activity
20192022
most citedA mixed variational principle in nonlinear elasticity using Cartan's moving frame and implementation with finite element exterior calculus

7 citations · 11 across the 5 of their papers we have counts for

collaborators

5 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…

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…

cond-mat.other2019★ 2 cited

A Weyl geometric model for thermo-mechanics of solids with metrical defects

Bensingh Dhas, Arun R Srinivasa, Debasish Roy

We seek a rational route to large-deformation, thermo-mechanical modeling of solids with metrical defects. It assumes the reference and deformed geometries to be of the Weyl type a…