G. J. Fee - Concepedia

Author

G. J. Fee

Simon Fraser University

Also Known As

G J Fee, G. Fee, G. J. FEE, G. J. Fee, G.J. Fee, G. J. Fee, Greg Fee, Greg J. Fee, Lammich, Peter

Publications

255

Citations

H-Index

Concepts

All Affiliations

Simon Fraser University Forschungszentrum Jülich University of Waterloo RWTH Aachen University

About

G. J. Fee is an author at Simon Fraser University specializing in engineering, numerical analysis, and approximation theory.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	5	5	96
2	Natural Sciences	1	1	12
3	Applied Physics	1	1	12
4	Computer Science	1	1	14
5	Data Science	1	1	17

G. J. Fee

Publications

178

Citations

H-Index

Page 1

	Year	Citations
Asymptotic series of generalized Lambert W function T Scott, G. J. Fee, Johannes Grotendorst ACM communications in computer algebra Numerical AnalysisComputational MeansPade ApproximantEngineeringLambert W Function	2014	40
Zeros of Partial Sums of the Riemann Zeta Function Peter Borwein, G. J. Fee, Ron Ferguson, Experimental Mathematics Reduced ZerosLower BoundAnalytic Number TheoryAnalytic CombinatoricsTheta Function	2007	28
Refined convexity and special cases of the Blaschke-Santalo inequality David Borwein, Jonathan M. Borwein, G. J. Fee, Mathematical Inequalities & Applications	2001	19
Isogroups of differential equations using algebraic computing J. Carminati, John S. Devitt, G. J. Fee Journal of Symbolic Computation Geometric Group TheoryAlgebraic AnalysisLie Point SymmetryNonlinear EquationDifferential Equations	1992	18
Hybrid symbolic-numeric integration in MAPLE K. O. Geddes, G. J. Fee Mathematical ProgrammingNumerical AnalysisEngineeringData ScienceClaims Issac	1992	17
On the Ramanujan AGM Fraction, I: The Real-Parameter Case Jonathan M. Borwein, Richard E. Crandall, G. J. Fee Experimental Mathematics Complex ParametersComputational Number TheoryMock Theta FunctionAnalytic Number TheoryMock Modular Form	2004	17
Numerics of the generalized Lambert <i>W</i> function T Scott, G. J. Fee, Johannes Grotendorst, ACM communications in computer algebra Theory Of ComputingNumerical AnalysisSpectral TheoryNumerical ComputationCanadaview Profile	2014	14
Perturbative solutions of quantum mechanical problems by symbolic computation T Scott, R. A. Moore, Michael Monagan, Journal of Computational Physics Quantum ScienceEngineeringQuantum ComputingPerturbation MethodQuantum Optimization Algorithm	1990	13
Equivalence of Kramers-Kronig and Fourier Transforms to Convert between Optical Dispersion and Optical Spectra J. F. Ogilvie, G. J. Fee EngineeringOptical Transmission SystemWave OpticAbsorption SpectroscopyDispersion	2013	12

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