T. Strouboulis

发表

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

I. Babuska, T. Strouboulis, C. Upadhyay, 1994 .

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

I. Babuska, T. Strouboulis, C. Upadhyay, 1997 .

The generalized finite element method

I. Babuska, T. Strouboulis, K. Copps, 2001 .

The design and analysis of the Generalized Finite Element Method

I. Babuska, T. Strouboulis, K. Copps, 2000 .

The finite element method and its reliability

I. Babuska, T. Strouboulis, 2001 .

A posteriori estimation of the error in the recovered derivatives of the finite element solution

Ivo Babuška, T. Strouboulis, I. Babuska, 1997 .

η%-Superconvergence of finite element approximations in the interior of general meshes of triangles

Ivo Babuška, T. Strouboulis, Chandra Shekhar Upadhyay, 1995 .

Validation of recipes for the recovery of stresses and derivatives by a computer-based approach

T. Strouboulis, C. Upadhyay, S. Gangaraj, 1994 .

Recent experiences with error estimation and adaptivity, part II: Error estimation for h -adaptive approximations on grids of triangles and quadrilaterals

T. Strouboulis, T. Strouboulis, K. A. Haque, 1992 .

A model study of element residual estimators for linear elliptic problems : the quality of the estimators in the interior of meshes of triangles and quadrilaterals

Ivo Babuška, T. Strouboulis, Chandra Shekhar Upadhyay, 1995 .

Paradigmatic error calculations for adaptive finite element approximations of convection dominated flows

J. Oden, T. Strouboulis, J. Bass, 1988 .

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 Babuška, T. Strouboulis, Chandra Shekhar Upadhyay, 1996 .

A MODEL STUDY OF THE QUALITY OF A POSTERIORI ERROR ESTIMATORS FOR FINITE ELEMENT SOLUTIONS OF LINEAR ELLIPTIC PROBLEMS, WITH PARTICULAR REFERENCE TO THE BEHAVIOR NEAR THE BOUNDARY

Ivo Babuška, T. Strouboulis, Chandra Shekhar Upadhyay, 1997 .

Recent experiences with error estimation and adaptivity. Part I: Review of error estimators for scalar elliptic problems

T. Strouboulis, T. Strouboulis, K. A. Haque, 1992 .

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

I. Babuska, T. Strouboulis, Lin Zhang, 2003 .

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

T. Strouboulis, T. Strouboulis, K. Copps, 2000 .

p‐version of the generalized FEM using mesh‐based handbooks with applications to multiscale problems

Ivo Babuška, T. Strouboulis, I. Babuska, 2004 .

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

Ivo Babuška, T. Strouboulis, I. Babuska, 2006 .

The generalized finite element method for Helmholtz equation. Part II: Effect of choice of handbook functions, error due to absorbing boundary conditions and its assessment

Ivo Babuška, T. Strouboulis, I. Babuska, 2008 .

How to generate local refinements of unstructured tetrahedral meshes satisfying a regularity ball condition

T. Strouboulis, Michal Křížek, T. Strouboulis, 1997 .

Validation of A-Posteriori Error Estimators by Numerical Approach

Ivo Babuška, T. Strouboulis, Chandra Shekhar Upadhyay, 1994 .

e%-superconvergence in the interior of locally refined meshes of quadrilaterals: superconvergence of the gradient in finite element solutions of Laplace's and Poisson's equations

Ivo Babuška, T. Strouboulis, Chandra Shekhar Upadhyay, 1994 .

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

Philippe R.B. Devloo, J. T. Oden, T. Strouboulis, 1986 .

A posteriori error estimation of finite element approximations in fluid mechanics

J. T. Oden, T. Strouboulis, J. Oden, 1990 .

A posteriori estimation of the error in the error estimate

I. Babuska, T. Strouboulis, S. Gangaraj, 1999 .

A-posteriori estimation of the error in the error estimate

I. Babuska, T. Strouboulis, S. Gangaraj, 1998 .

Finite Elements: An Introduction to the Method and Error Estimation

Ivo Babuška, T. Strouboulis, John Robert Whiteman, 2010 .

Superconvergence of elliptic reconstructions of finite element solutions of parabolic problems in domains with piecewise smooth boundaries

I. Babuska, T. Strouboulis, D. Wang, 2012 .

Partition of unity method for Helmholtz equation: q-convergence for plane-wave and wave-band local bases

T. Strouboulis, R. Hidajat, 2006 .

Study of Superconvergence by a Computer-Based Approach: Superconvergence of the Gradient of the Displacement, The Strain and Stress in Finite Element Solutions for Plane Elasticity.

I. Babuska, T. Strouboulis, C. Upadhyay, 1994 .

FINITE ELEMENT SIMULATION OF ROUGH RICE DRYING

T. Strouboulis, Nripendra N. Sarker Formerly a graduate student, Otto R. Kunze Professor Emeritus, 1994 .

Robustness of error estimators for finite element solutions of problems with high orthotropy

I. Babuska, T. Strouboulis, D. Wang, 2009 .

Can We Trust the Computational Analysis of Engineering Problems

Ivo Babuška, T. Strouboulis, I. Babuska, 2002 .

Applications of Mathematics

T. Strouboulis, R. Hidajat, 2006 .

Adaptive methods for problems in solid and fluid mechanics

Leszek Demkowicz, J. T. Oden, T. Strouboulis, 1986 .

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

Ivo Babuška, T. Strouboulis, I. Babuska, 1997 .

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

Ivo Babuška, T. Strouboulis, I. Babuska, 1997 .

Guaranteed computable bounds for the exact error in the finite element solution. Part I : One-dimensional model problem

Ivo Babuška, T. Strouboulis, I. Babuska, 1999 .

A posteriori estimation and adaptive control of the error in the quantity of interest. Part I: A posteriori estimation of the error in the von Mises stress and the stress intensity factor

T. Strouboulis, I. Babuska, T. Strouboulis, 2000 .

Practical aspects of a-posteriori estimation for reliable finite element analysis 1 Dedicated to Pro

T. Strouboulis, I. Babuška, I. Babuska, 1998 .

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

Ivo Babuška, T. Strouboulis, Chandra Shekhar Upadhyay, 1995 .

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

Ivo Babuška, T. Strouboulis, A. Mathur, 1994 .

Adaptive finite element methods for high‐speed compressible flows

J. T. Oden, T. Strouboulis, J. Oden, 1987 .

Implementation of an adaptive refinement technique for the SUPG algorithm

J. T. Oden, T. Strouboulis, J. Oden, 1987 .

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

Leszek Demkowicz, J. T. Oden, T. Strouboulis, 1984 .

A posteriori error estimation for generalized finite element methods

Ivo Babuška, T. Strouboulis, I. Babuska, 2006 .

Guaranteed computable bounds for the exact error in the finite element solution—Part II: bounds for the energy norm of the error in two dimensions†

Ivo Babuška, T. Strouboulis, I. Babuska, 2000 .

Assessment of the cost and accuracy of the generalized FEM

Ivo Babuška, Lin Zhang, T. Strouboulis, 2007 .

Adaptive finite element methods for compressible flow problems

J. T. Oden, T. Strouboulis, Ph. Devloo, 1986 .

Transient Moisture Gradients in Rough Rice Mapped with Finite Element Model and Related to Fissures After Heated Air Drying

T. Strouboulis, O. R. Kunze, N. N. Sarker, 1996 .

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

I. Babuska, T. Strouboulis, Lin Zhang, 2003 .

Guaranteed a-posteriori error estimation for semi-discrete solutions of parabolic problems based on elliptic reconstruction

I. Babuska, T. Strouboulis, D.L. Wang, 2022, Computer Methods in Applied Mechanics and Engineering.

Guaranteed a posteriori error estimation for fully discrete solutions of parabolic problems

Ivo Babuška, T. Strouboulis, I. Babuska, 2003 .