All Stories

  1. Nonlocal plasticity-based damage modeling in quasi-brittle materials using an isogeometric approach

    Article • Engineering Computations, January 2021, Emerald

    Dr amirtham rajagopal

  2. Special Issue for MAMS

    Article • Mechanics of Advanced Materials and Structures, November 2018, Taylor & Francis

    Dr amirtham rajagopal

  3. Preface to Special Issue for IJCMESM

    Article • International Journal for Computational Methods in Engineering Science and Mechanics, November 2018, Taylor & Francis

    Dr amirtham rajagopal

  4. Higher order continuous approximation for the assessment of nonlocal-gradient based damage model

    Article • Mechanics of Advanced Materials and Structures, February 2018, Taylor & Francis

    Dr amirtham rajagopal

  5. A Rate Independent Cohesive Zone Model for Modeling Failure in Quasi-Brittle Materials

    Article • Mechanics of Advanced Materials and Structures, March 2015, Taylor & Francis

    Dr amirtham rajagopal

  6. Sensitivity Analysis of Linear Elastic Cracked Structures Using Generalized Finite Element Method

    Article • International Journal for Computational Methods in Engineering Science and Mechanics, August 2014, Taylor & Francis

    Dr amirtham rajagopal

  7. Meshless natural neighbor Galerkin method for the bending and vibration analysis of composite plates

    Article • Composite Structures, May 2014, Elsevier

    Dr amirtham rajagopal

  8. Investigations on the polygonal finite element method: Constrained adaptive Delaunay tessellation and conformal interpolants

    Article • Computers & Structures, April 2013, Elsevier

    Dr amirtham rajagopal

  9. Multiscale failure Modeling of composites using generalized finite element method

    Article • PAMM, December 2012, Wiley

    Dr amirtham rajagopal

  10. Cahn-Hilliard Generalized Diffusion Modeling Using the Natural Element Method

    Article • January 2011, Springer Science + Business Media

    Dr amirtham rajagopal

  11. Natural element analysis of the Cahn–Hilliard phase-field model

    Article • Computational Mechanics, April 2010, Springer Science + Business Media

    Dr amirtham rajagopal