Todd Dupont - Concepedia

Author

Todd Dupont

University of Chicago

Also Known As

TODD DUPONT, Todd Dupont

Publications

4.6K

Citations

H-Index

Concepts

All Affiliations

University of Chicago Rice University Cornell University

About

Todd Dupont is an author at University of Chicago specializing in engineering, numerical analysis, and approximation theory.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	22	25	2.9K
2	Civil Engineering	1	1	22
3	Computer Engineering	1	1	22
4	Mechanical Engineering	1	1	24
5	Mechanics	1	1	24

Todd Dupont

Publications

3.4K

Citations

H-Index

Page 1

	Year	Citations
Polynomial approximation of functions in Sobolev spaces Todd Dupont, Ridgway Scott Mathematics of Computation Pade ApproximantPolynomial ApproximationPade ApproximationEngineeringInterpolation Space	1980	438
Galerkin Methods for Parabolic Equations Jim Douglas, Todd Dupont SIAM Journal on Numerical Analysis Numerical AnalysisMathematical ProgrammingNonlinear Parabolic ProblemsMethod Of Fundamental SolutionEngineering	1970	394
An optimal order process for solving finite element equations Randolph E. Bank, Todd Dupont Mathematics of Computation Mathematical ProgrammingFinite Element MethodNumerical AnalysisAlgebraic EquationsEngineering	1981	331
An Approximate Factorization Procedure for Solving Self-Adjoint Elliptic Difference Equations Todd Dupont, Richard P. Kendall, H. H. Rachford SIAM Journal on Numerical Analysis Numerical AnalysisMethod Of Fundamental SolutionElliptic EquationNumerical ComputationEngineering	1968	287
$L^2 $-Estimates for Galerkin Methods for Second Order Hyperbolic Equations Todd Dupont SIAM Journal on Numerical Analysis Numerical AnalysisEngineeringVariational AnalysisFunctional AnalysisComputational Mechanics	1973	271
Optimal 𝐿_{∞} error estimates for Galerkin approximations to solutions of two-point boundary value problems Jim Douglas, Todd Dupont, Lars B. Wahlbin Mathematics of Computation Numerical AnalysisOptimal 𝐿_Galerkin ApproximationsError EstimatesEngineering	1975	139
The stability inL q of theL2-projection into finite element function spaces Jim Douglas, Todd Dupont, Lars B. Wahlbin Numerische Mathematik	1974	137
Three-Level Galerkin Methods for Parabolic Equations Todd Dupont, Graeme Fairweather, J. Peter Johnson SIAM Journal on Numerical Analysis Numerical AnalysisFinite Element MethodSpace VariablesGalerkin ProcedureEngineering	1974	108
A family of $C^1$ finite elements with optimal approximation properties for various Galerkin methods for 2nd and 4th order problems Jim Douglas, Todd Dupont, Peter Percell, RAIRO Analyse numérique Numerical AnalysisFinite Element MethodOptimal Approximation PropertiesMethod Of Fundamental SolutionEngineering	1979	95
A finite element collocation method for quasilinear parabolic equations Jim Douglas, Todd Dupont Mathematics of Computation	1973	92

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