G. Vanden Berghe - Concepedia

Author

G. Vanden Berghe

Ghent University ORCID

Also Known As

G Vanden Berghe, G. Vanden Berghe, G. Vanden G Berghe, G.Vanden Berghe, Guido Vanden Berghe, Vanden Berghe, Guido

140

Publications

2.5K

Citations

H-Index

Concepts

All Affiliations

Ghent University Horia Hulubei National Institute for R and D in Physics and Nuclear Engineering

About

G. Vanden Berghe is an author at Ghent University specializing in numerical analysis, engineering, and approximation theory.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	23	38	1.6K
2	Physics	12	12	388
3	Natural Sciences	4	4	83
4	Computer Engineering	4	4	226
5	Applied Physics	1	1	26

G. Vanden Berghe

Publications

2.2K

Citations

H-Index

Page 1

	Year	Citations
Exponentially fitted Runge–Kutta methods G. Vanden Berghe, H. De Meyer, Maarten Van Daele, Journal of Computational and Applied Mathematics Numerical AnalysisNumerical ComputationEngineeringNumerical SimulationRunge–kutta Methods	2000	139
Frequency evaluation in exponential fitting multistep algorithms for ODEs L.Gr. Ixaru, G. Vanden Berghe, H. De Meyer Journal of Computational and Applied Mathematics Numerical AnalysisNumerical ComputationEngineeringNumerical SimulationFrequency Evaluation	2002	107
MATSLISE Veerle Ledoux, Maarten Van Daele, G. Vanden Berghe ACM Transactions on Mathematical Software Spectral TheoryNumerical AnalysisNumerical Method For Partial Differential EquationNumerical ComputationEngineering	2005	101
Exponentially fitted variable two-step BDF algorithm for first order ODEs L.Gr. Ixaru, G. Vanden Berghe, H. De Meyer Computer Physics Communications Numerical AnalysisMethod Of Fundamental SolutionNumerical ComputationEngineeringSemi-implicit Method	2002	97
The optimal exponentially-fitted Numerov method for solving two-point boundary value problems D. Hollevoet, Maarten Van Daele, G. Vanden Berghe Journal of Computational and Applied Mathematics Numerical AnalysisMathematical ProgrammingMethod Of Fundamental SolutionNumerical ComputationEngineering	2008	90
Four-step exponential-fitted methods for nonlinear physical problems L.Gr. Ixaru, G. Vanden Berghe, H. De Meyer, Computer Physics Communications Numerical AnalysisNumerical ComputationEngineeringNonlinear EquationNonlinear Physical Problems	1997	74
Weights of the exponential fitting multistep algorithms for first-order ODEs L.Gr. Ixaru, M. Rizea, G. Vanden Berghe, Journal of Computational and Applied Mathematics Numerical AnalysisParameter IdentificationNumerical ComputationEngineeringNumerical Simulation	2001	74
Exponentially-fitted Obrechkoff methods for second-order differential equations G. Vanden Berghe, Maarten Van Daele Applied Numerical Mathematics Numerical AnalysisExponentially-fitted Obrechkoff MethodsNonlinear EquationNumerical TreatmentNumerical Method For Partial Differential Equation	2008	69
Finite difference approach for the two-dimensional Schrödinger equation with application to scission-neutron emission M. Rizea, Veerle Ledoux, Maarten Van Daele, Computer Physics Communications Numerical AnalysisTwo-dimensional Schrödinger EquationEngineeringPhysicsFinite Difference Approach	2008	68
EXPFIT4 — a FORTRAN program for the numerical solution of systems of nonlinear second-order initial-value problems L.Gr. Ixaru, H. De Meyer, G. Vanden Berghe, Computer Physics Communications Numerical AnalysisNumerical ComputationEngineeringNumerical SolutionNumerical Simulation	1997	64

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