H. Power - Concepedia

Author

H. Power

University of Nottingham ORCID

Also Known As

H POWER, H Power, H. L. POWER, H. L. Power, H. POWER, H. Power, HENRY POWER, Henry Power, Mauricio Giraldo, POWER H

304

Publications

Citations

H-Index

137

Concepts

All Affiliations

University of Nottingham Wessex Institute of Technology Central University of Venezuela Universidad Pontificia Bolivariana Brunel University of London

About

H. Power is an author at University of Nottingham specializing in engineering, numerical analysis, and numerical simulation.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	29	98	3K
2	Natural Sciences	9	9	242
3	Health Sciences	2	2	41
4	Medicine	2	2	85
5	Social Sciences	1	1	52

H. Power

109

Publications

3.2K

Citations

H-Index

Page 1

	Year	Citations
A numerical method for heat transfer problems using collocation and radial basis functions M. Zerroukat, H. Power, C. S. Chen International Journal for Numerical Methods in Engineering Numerical AnalysisRadial Basis FunctionsEngineeringMechanical EngineeringRegular Grid System	1998	268
Second Kind Integral Equation Formulation of Stokes’ Flows Past a Particle of Arbitrary Shape H. Power, Guillermo Miranda SIAM Journal on Applied Mathematics Numerical AnalysisNumerical Method For Partial Differential EquationMethod Of Fundamental SolutionArbitrary ShapeEngineering	1987	194
Dual reciprocity method using compactly supported radial basis functions C. S. Chen, C. A. Brebbia, H. Power Communications in Numerical Methods in Engineering Numerical AnalysisRadial Basis FunctionsMethod Of Fundamental SolutionNumerical ComputationEngineering	1999	108
Some comments on the use of radial basis functions in the dual reciprocity method Michael A. Golberg, C. S. Chen, H. Bowman, Computational Mechanics Numerical AnalysisRadial Basis FunctionsMethod Of Fundamental SolutionNumerical ComputationEngineering	1998	100
A comparison analysis between unsymmetric and symmetric radial basis function collocation methods for the numerical solution of partial differential equations H. Power, V. Barraco Computers & Mathematics with Applications Numerical AnalysisMethod Of Fundamental SolutionNumerical ComputationEngineeringNumerical Solution	2002	97
The use of PDE centres in the local RBF Hermitian method for 3D convective-diffusion problems David Stevens, H. Power, Michael Lees, Journal of Computational Physics Numerical AnalysisMethod Of Fundamental SolutionEngineeringPde-constrained OptimizationPhysics	2009	87
The DRM-MD integral equation method: an efficient approach for the numerical solution of domain dominant problems Viktor Popov, H. Power International Journal for Numerical Methods in Engineering Numerical AnalysisEngineeringNumerical SolutionComputer-aided DesignComputational Mechanics	1999	79
A volumetric integral radial basis function method for time-dependent partial differential equations. I. Formulation E.J. Kansa, H. Power, Gregory E. Fasshauer, Engineering Analysis with Boundary Elements Numerical AnalysisMethod Of Fundamental SolutionEngineeringSemi-implicit MethodNumerical Simulation	2004	77
An O(N) Taylor series multipole boundary element method for three-dimensional elasticity problems Viktor Popov, H. Power Engineering Analysis with Boundary Elements Numerical AnalysisFinite Element MethodMethod Of Fundamental SolutionThree-dimensional Elasticity ProblemsEngineering	2001	69
Some comments on the use of Radial Basis Functions in the Dual Reciprocity Method Michael A. Golberg, C. S. Chen, H. Bowman, Computational Mechanics Numerical AnalysisRadial Basis FunctionsMethod Of Fundamental SolutionNumerical ComputationEngineering	1998	65

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