D. Roy Mahapatra

Mechanics of Materials · 2009–2011

A researcher in the Science corpus: 2 papers; trusts 12 researchers and is trusted by 10 researchers here, as inferred from the citation graph.

Subfields

• Mechanics of Materials — 49 citations into it; #1,628 of 6,291 by trust here, #1,848 by citations
• Computational Mechanics — 37 citations into it; #3,952 of 10,001 by trust here, #4,039 by citations
• Electrical and Electronic Engineering — 10 citations into it

Whom D. Roy Mahapatra trusts overall

Their strongest outbound trust, strongest first, inferred from their citations.

1. Guirong Liu
2. Stéphane P.A. Bordas
3. Hung Nguyen-Xuan
4. Natarajan Sukumar
5. K. Y. Dai

Who trusts D. Roy Mahapatra overall

1. Sundararajan Natarajan
2. Stéphane P.A. Bordas
3. S. Mousavi
4. Giulio Ventura
5. L. Beirão da Veiga

Papers from D. Roy Mahapatra's perspective

Ordered by how strongly the researchers D. Roy Mahapatra trusts endorse each paper. Same corpus, a different order for every researcher.

1. Theoretical aspects of the smoothed finite element method (SFEM)
2. A stabilized conforming nodal integration for Galerkin mesh-free methods
3. Smooth finite element methods: Convergence, accuracy and properties
4. High‐order extended finite element method for cracked domains
5. A node-based smoothed finite element method (NS-FEM) for upper bound solutions to solid mechanics problems
6. Enriched finite elements and level sets for damage tolerance assessment of complex structures
7. An edge-based smoothed finite element method (ES-FEM) for static, free and forced vibration analyses of solids
8. Numerical integration over arbitrary polygonal domains based on Schwarz–Christoffel conformal mapping
9. The extended finite element method (XFEM) for solidification problems
10. On the essence and the evaluation of the shape functions for the smoothed finite element method (SFEM)

Their papers

• On the performance of strain smoothing for quadratic and enriched finite element approximations (XFEM/GFEM/PUFEM) (2011) — 182 citations
• Numerical integration over arbitrary polygonal domains based on Schwarz–Christoffel conformal mapping (2009) — 200 citations