Uday Banerjee

Affiliations: 
Syracuse University, Syracuse, NY, United States 
Area:
Applied Mathematics
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"Uday Banerjee"
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Publications

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Zhang Q, Banerjee U, Babuška I. (2020) Strongly Stable Generalized Finite Element Method (SSGFEM) for a non-smooth interface problem II: A simplified algorithm Computer Methods in Applied Mechanics and Engineering. 363: 112926
Zhang Q, Banerjee U, Babuška I. (2019) Strongly Stable Generalized Finite Element Method (SSGFEM) for a non-smooth interface problem Computer Methods in Applied Mechanics and Engineering. 344: 538-568
Babuška I, Banerjee U, Kergrene K. (2017) Strongly stable generalized finite element method: Application to interface problems Computer Methods in Applied Mechanics and Engineering. 327: 58-92
Zhang Q, Babuška I, Banerjee U. (2016) Robustness in stable generalized finite element methods (SGFEM) applied to Poisson problems with crack singularities Computer Methods in Applied Mechanics and Engineering. 311: 476-502
Kergrene K, Babuška I, Banerjee U. (2016) Stable Generalized Finite Element Method and associated iterative schemes; application to interface problems Computer Methods in Applied Mechanics and Engineering. 305: 1-36
Gupta V, Duarte CA, Babuška I, et al. (2015) Stable GFEM (SGFEM): Improved conditioning and accuracy of GFEM/XFEM for three-dimensional fracture mechanics Computer Methods in Applied Mechanics and Engineering. 289: 355-386
Zhang Q, Banerjee U, Babuška I. (2014) Higher order stable generalized finite element method Numerische Mathematik. 128: 1-29
Gupta V, Duarte CA, Babuška I, et al. (2013) A stable and optimally convergent generalized FEM (SGFEM) for linear elastic fracture mechanics Computer Methods in Applied Mechanics and Engineering. 266: 23-39
Babuška I, Banerjee U. (2012) Stable Generalized Finite Element Method (SGFEM) Computer Methods in Applied Mechanics and Engineering. 201: 91-111
Zhang Q, Banerjee U. (2012) Numerical integration in Galerkin meshless methods, applied to elliptic Neumann problem with non-constant coefficients Advances in Computational Mathematics. 37: 453-492
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