D-Index & Metrics Best Publications

D-Index & Metrics

Discipline name D-index D-index (Discipline H-index) only includes papers and citation values for an examined discipline in contrast to General H-index which accounts for publications across all disciplines. Citations Publications World Ranking National Ranking
Mathematics D-index 58 Citations 19,983 184 World Ranking 292 National Ranking 159
Mechanical and Aerospace Engineering D-index 55 Citations 17,264 170 World Ranking 263 National Ranking 139

Research.com Recognitions

Awards & Achievements

2011 - SIAM/ACM Prize in Computational Science and Engineering For his impact on the development of finite element methods, critical for the mathematical modeling required by modern engineering.

2009 - SIAM Fellow For advances in finite element analysis and computational mechanics.

2008 - Fellow of the American Academy of Arts and Sciences

1996 - Timoshenko Medal, The American Society of Mechanical Engineers

1994 - IACM Congress Medal (Gauss-Newton Medal)

1993 - John von Neumann Medal, U.S. Association for Computational Mechanics (USACM) In recognition of outstanding contributions and eminent achievement in the field of computational mechanics, including, but not limited to research, development, teaching and significant achievement of the state of the art

1992 - Theodore von Karman Medal

1989 - A.C. Eringen Medal

1988 - Member of the National Academy of Engineering For pioneering work in computational mechanics, which significantly advanced the transformation of nonlinear continuum mechanics into a powerful and widely used engineering tool.

1980 - Fellow of the American Society of Mechanical Engineers

Overview

What is he best known for?

The fields of study he is best known for:

  • Mathematical analysis
  • Finite element method
  • Partial differential equation

His primary areas of study are Finite element method, Mixed finite element method, Mathematical analysis, Applied mathematics and Mathematical optimization. His study in Finite element method focuses on hp-FEM in particular. His Mixed finite element method study frequently intersects with other fields, such as Extended finite element method.

His biological study spans a wide range of topics, including Smoothed finite element method, Boundary knot method and Direct stiffness method. His Mathematical analysis research incorporates themes from Continuum mechanics, Galerkin method and Discontinuous Galerkin method. In general Applied mathematics study, his work on Round-off error often relates to the realm of A priori and a posteriori, thereby connecting several areas of interest.

His most cited work include:

  • The Finite Element Method for Elliptic Problems (7915 citations)
  • Contact Problems in Elasticity: A Study of Variational Inequalities and Finite Element Methods (1341 citations)
  • Models and computational methods for dynamic friction phenomena (730 citations)

What are the main themes of his work throughout his whole career to date?

His scientific interests lie mostly in Finite element method, Mathematical analysis, Applied mathematics, Mixed finite element method and Extended finite element method. J. T. Oden works mostly in the field of Finite element method, limiting it down to concerns involving Nonlinear system and, occasionally, Class and Equations of motion. J. T. Oden interconnects Galerkin method and Discontinuous Galerkin method in the investigation of issues within Mathematical analysis.

His research in Applied mathematics tackles topics such as Mathematical optimization which are related to areas like Computational fluid dynamics. His Mixed finite element method study combines topics from a wide range of disciplines, such as Smoothed finite element method and Partial differential equation. He works in the field of Extended finite element method, focusing on hp-FEM in particular.

He most often published in these fields:

  • Finite element method (50.56%)
  • Mathematical analysis (32.21%)
  • Applied mathematics (24.72%)

What were the highlights of his more recent work (between 2001-2018)?

  • Finite element method (50.56%)
  • Applied mathematics (24.72%)
  • Dynamic data (2.62%)

In recent papers he was focusing on the following fields of study:

J. T. Oden mainly focuses on Finite element method, Applied mathematics, Dynamic data, Model selection and Computational model. J. T. Oden combines subjects such as Discretization and Geometry with his study of Finite element method. His Applied mathematics research is multidisciplinary, incorporating perspectives in Partial differential equation, Mathematical optimization, Residual, Mechanics and Numerical analysis.

His Numerical analysis study is related to the wider topic of Mathematical analysis. His Model selection study incorporates themes from Econometrics and Bayesian inference. Medical imaging is closely connected to Control system in his research, which is encompassed under the umbrella topic of Computational model.

Between 2001 and 2018, his most popular works were:

  • Mathematical Perspectives on Large Eddy Simulation Models for Turbulent Flows (95 citations)
  • Error Control for Molecular Statics Problems (73 citations)
  • Computational analysis of modeling error for the coupling of particle and continuum models by the Arlequin method (62 citations)

In his most recent research, the most cited papers focused on:

  • Mathematical analysis
  • Finite element method
  • Partial differential equation

J. T. Oden mostly deals with Applied mathematics, Finite element method, Computational model, Mathematical optimization and Large eddy simulation. The study incorporates disciplines such as Stochastic partial differential equation and Solid mechanics in addition to Applied mathematics. J. T. Oden incorporates Finite element method and Scale in his studies.

His research integrates issues of Statics, Galerkin method and Round-off error in his study of Mathematical optimization. His Large eddy simulation research incorporates elements of Navier stokes, Navier–Stokes equations and Regularization, Mathematical physics. J. T. Oden studied Regularization and Nonlinear system that intersect with Norm.

This overview was generated by a machine learning system which analysed the scientist’s body of work. If you have any feedback, you can contact us here.

Best Publications

The Finite Element Method for Elliptic Problems

Philippe G. Ciarlet;J. T. Oden.
(1978)

16275 Citations

Contact Problems in Elasticity: A Study of Variational Inequalities and Finite Element Methods

N. Kikuchi;J. T. Oden.
(1987)

2936 Citations

Numerical Methods for Nonlinear Variational Problems

Roland Glowinski;J. T. Oden.
Journal of Applied Mechanics (1985)

2485 Citations

Finite Elements of Nonlinear Continua

J. T. Oden.
(1971)

1779 Citations

Models and computational methods for dynamic friction phenomena

J.T. Oden;J.A.C. Martins.
Computer Methods in Applied Mechanics and Engineering (1985)

1172 Citations

An introduction to the mathematical theory of finite elements

J. T. Oden;J. N. Reddy.
(1976)

1161 Citations

Generalized finite element methods for three-dimensional structural mechanics problems

Carlos Armando Duarte;I. Babuška;J. T. Oden.
Computers & Structures (2000)

683 Citations

Variational Methods in Theoretical Mechanics

John T. Oden;Junuthula N. Reddy.
(1976)

635 Citations

Toward a universal h-p adaptive finite element strategy, part 1. Constrained approximation and data structure

L. Demkowicz;J.T. Oden;W. Rachowicz;O. Hardy.
Computer Methods in Applied Mechanics and Engineering (1989)

577 Citations

Finite Elements, An Introduction

E. B. Becker;G. F. Carey;J. T. Oden;T. Belytschko.
Journal of Applied Mechanics (1982)

543 Citations

Best Scientists Citing J. T. Oden

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Carsten Carstensen

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J. Tinsley Oden

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The University of Texas at Austin

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Ivo Babuška

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Leszek Demkowicz

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Susanne C. Brenner

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Louisiana State University

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Max D. Gunzburger

Max D. Gunzburger

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Carlos Armando Duarte

Carlos Armando Duarte

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Peter Wriggers

Peter Wriggers

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Profile was last updated on December 6th, 2021.
Research.com Ranking is based on data retrieved from the Microsoft Academic Graph (MAG).
The ranking d-index is inferred from publications deemed to belong to the considered discipline.

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