D. S. Lubinsky - Concepedia

Author

D. S. Lubinsky

Also Known As

D. Lubinsky, D. S. LUBINSKY, D. S. Lubinsky, D.S Lubinsky, D.S. LUBINSKY, D.S. Lubinsky, DORON S. LUBINSKY, Doron Lubinsky, Doron S Lubinsky, Doron S. Lubinsky

343

Publications

Citations

H-Index

Concepts

All Affiliations

University of the Witwatersrand Georgia Institute of Technology Open University of Israel

About

D. S. Lubinsky is an author at University of the Witwatersrand specializing in approximation theory, functional analysis, and engineering.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	21	51	1.3K
2	Probability Theory	8	8	200
3	Statistics	6	6	135
4	Physics	4	4	113
5	Variational Inequalities	3	3	51

D. S. Lubinsky

102

Publications

2.7K

Citations

H-Index

Page 1

	Year	Citations
A new approach to universality limits involving orthogonal polynomials D. S. Lubinsky Annals of Mathematics	2009	155
Christoffel functions, orthogonal polynomials, and Nevai's conjecture for Freud weights A. L. Levin, D. S. Lubinsky Constructive Approximation Spectral TheoryEngineeringOrthogonal PolynomialsRepresentation TheoryGeneralized Function	1992	101
A proof of Freud's conjecture for exponential weights D. S. Lubinsky, H. N. Mhaskar, Edward B. Saff Constructive Approximation Geometry Of NumberEntropyAnalytic Number TheoryAnalytic CombinatoricsExponential Weights	1988	93
A survey of general orthogonal polynomials for weights on finite and infinite intervals D. S. Lubinsky Acta Applicandae Mathematicae Spectral TheoryInfinite IntervalsEngineeringInterpolation SpaceGeneralized Function	1987	88
Universality limits in the bulk for varying measures Eli Levin, D. S. Lubinsky Advances in Mathematics Measure TheoryEngineeringGeneralized FunctionGibbs MeasureEntropy	2008	73
A Survey of Weighted Polynomial Approximation with Exponential Weights D. S. Lubinsky	2007	72
Orthogonal Polynomials and Their Derivatives, II Stanford S. Bonan, D. S. Lubinsky, Paul Nevai SIAM Journal on Mathematical Analysis Spectral TheoryOrthonormal PolynomialsEngineeringOrthogonal PolynomialsResolvent Kernel	1987	70
Rogers–Ramanujan and the Baker–Gammel–Wills (Padé) conjecture D. S. Lubinsky Annals of Mathematics	2003	54
Rates of convergence of Gaussian quadrature for singular integrands D. S. Lubinsky, P. Rabinowitz Mathematics of Computation Numerical AnalysisNumerical ComputationEngineeringPhysicsSingularly Perturbed Problem	1984	53
Applications of universality limits to zeros and reproducing kernels of orthogonal polynomials Eli Levin, D. S. Lubinsky Journal of Approximation Theory EngineeringOrthogonal PolynomialsResolvent KernelGeneralized FunctionOrthogonal Polynomial	2007	52

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