World's Best Scientists 2026 revealed!

D-Index & Metrics

Mechanical and Aerospace Engineering

D-Index
32
Citations
7111
World Ranking
3105
National Ranking
1052

Best Publications

  • The design and analysis of the Generalized Finite Element Method

    T. Strouboulis;Ivo M Babuska;K. Copps

  • The finite element method and its reliability

    Ivo Babuška;Theofanis Strouboulis

  • The generalized finite element method

    T. Strouboulis;T. Strouboulis;K. Copps;K. Copps;I. Babuška;I. Babuška

  • The generalized finite element method: an example of its implementation and illustration of its performance

    Unknown

  • Validation of A-Posteriori Error Estimators by Numerical Approach

    Ivo M Babuska;T. Strouboulis;C. S. Upadhyay;S. K. Gangaraj

  • A model study of the quality of a posteriori error estimators for linear elliptic problems. Error estimation in the interior of patchwise uniform grids of triangles

    Ivo M Babuska;T. Strouboulis;C. S. Upadhyay

  • The generalized finite element method for Helmholtz equation: Theory, computation, and open problems

    Theofanis Strouboulis;Ivo Babuška;Realino Hidajat

  • A posteriori estimation and adaptive control of the pollution error in the h‐version of the finite element method

    Ivo M Babuska;Ivo M Babuska;T. Strouboulis;C. S. Upadhyay;S. K. Gangaraj

  • Adaptive finite element methods for the analysis of inviscid compressible flow: Part I. Fast refinement/unrefinement and moving mesh methods for unstructured meshes

    J T Oden;T Strouboulis;P Devloo

  • Adaptive methods for problems in solid and fluid mechanics

    J. T. Oden;L. Demkowicz;T. Strouboulis

  • A posteriori error estimation for finite element solutions of Helmholtz' equation—Part II: estimation of the pollution error

    Ivo M Babuska;F. Ihlenburg;T. Strouboulis;S. K. Gangaraj

  • Computer‐based proof of the existence of superconvergence points in the finite element method; superconvergence of the derivatives in finite element solutions of Laplace's, Poisson's, and the elasticity equations

    Ivo M Babuska;T. Strouboulis;C. S. Upadhyay;S. K. Gangaraj

  • Generalized finite element method using mesh-based handbooks: application to problems in domains with many voids

    Theofanis Strouboulis;Lin Zhang;Ivo M Babuska

  • A posteriori error estimation for finite element solutions of Helmholtz’ equation. part I: the quality of local indicators and estimators

    Ivo M Babuska;F. Ihlenburg;T. Strouboulis;S. K. Gangaraj

  • A posteriori error estimation for generalized finite element methods

    Theofanis Strouboulis;Lin Zhang;Delin Wang;Ivo Babuška

  • Adaptive finite elements for flow problems with moving boundaries. part I: Variational principles and a posteriori estimates

    L. Demkowicz;J.T. Oden;T. Strouboulis

  • Pollution Error in the h-Version of the Finite Element Method and the Local Quality of the Recovered Derivatives.

    Ivo M Babuska;T. Strouboulis;S. K. Gangaraj;C. S. Upadhyay

  • Finite Elements: An Introduction to the Method and Error Estimation

    Ivo Babuška;John Robert Whiteman;Theofanis Strouboulis

  • Pollution-error in the h -version of the finite-element method and the local quality of a-posteriori error estimators

    I. Babuška;T. Strouboulis;A. Mathur;C. S. Upadhyay

  • Implementation of an adaptive refinement technique for the SUPG algorithm

    P. Devloo;J. T. Oden;T. Strouboulis

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