SELECTED
PRE/REPRINTS
(These are papers for which I have PDF files, in reverse
order. They are not the final form. As you know copyright restrictions
do not allow galleys or reprints to be placed on websites)
Paper
242. Analogue of a Zero Counting Lemma of Freud for Sums of
Exponentials (Avram Sidi and Doron Lubinsky), submitted for
consideration for publication.
Paper 241. Lp Christoffel Functions, Lp Universality, and Paley Wiener Spaces (Eli Levin and Doron Lubinsky), submitted for consideration for publication.
Paper 240. Christoffel Functions and Universality on the Boundary for
Multivariate Orthogonal Polynomials (Andras Kroo and Doron Lubinsky), manuscript.
Paper
239. Christoffel Functions and Universality in the Bulk for
Multivariate Orthogonal Polynomials (Andras Kroo and Doron Lubinsky), to appear in Canadian Journal of Mathematics.
Paper 238. Universality Limits via "old style" analysis, submitted for consideration
for publication.
Paper 237. Discrete Beta Ensembles Based on Gauss Type Quadratures, to appear in Contemporary Mathematics (Proceedings of OPSFA 11)
Paper 236. A Variational Principle for Correlation Functions for
Unitary Ensembles, with Applications, to appear in Analysis and PDE.
Paper 235. How Poles of Orthogonal Rational Functions affect Their Christoffel Functions (Karl Deckers and
Doron Lubinsky), to appear in Journal of Approximation Theory.
Paper 234. Bulk Universality Holds Pointwise in the Mean, for Compactly Supported Measures, to appear in Michigan Mathematical Journal.
Paper 233. Polynomials Biorthogonal to Dilations of Measures, and Their Asymptotics (Avram Sidi and Doron Lubinsky), to appear in Journal of Mathematical Analysis and Applications.
Paper 232. The Degree of Shape Preserving Weighted Polynomial Approximation (Dany Leviatan and D.S. Lubinsky), Journal of Approximation Theory, 164(2012), 218-228.
Paper 231. Christoffel Functions and
Universality Limits for Orthogonal Rational Functions (Karl Deckers and
Doron Lubinsky), to appear in Analysis and Applications.
Paper 230. Averages of Ratios of Christoffel
Functions for Compactly Supported Measures, East Journal of Approximations, 17(2011), 159-170.
Paper 229.
The Size of the Set of mu-Irregular Points of a Measure mu (Eli
Levin and Doron Lubinsky), Acta Math Hungarica, 133(2011), 242-250.
Paper 228. Old and New Geronimus Type Identities for Real Orthogonal Polynomials, Jaen Journal of Approximation Theory, 2(2010), 289-301.
Paper 227. New Integral Identities for Orthogonal Polynomial on the Real Line, Proceedings of the American Mathematical Society, 139
(2011)
1743-1750.
Paper 226. On Christoffel Functions and related Quantities for
Compactly Supported Measures, (in) Approximation Theory XIII: San
Antonio 2010,(eds. M. Neamtu and L. Schumaker), Springer, NY, 2011, pp.
207-220.
Paper 225. Bulk Universality Holds in
Measure for Compactly Supported Measures, to appear in Journal d"Analyse Math.
Paper 224. A Maximal Function Approach to Christoffel Functions and
Nevai's Operators, Constructive Approximation, 34(2011), 357-369.
Paper 223. An Operator Associated with de Branges Spaces and Universality Limits, Contemporary Mathematics, 538(2011), 213-229.
Paper 222. Universality in the Bulk holds close to Given Points, Journal of Approximation Theory, 163(2011), 904-922.
Paper 221. Applications of New
Geronimus Type Identities for Real Orthogonal Polynomials, Proc. Amer. Math. Soc.
138
(2010),
2125-2134.
Paper 216. Some Recent Methods for Establishing Universality Limits, Journal of Nonlinear Analysis, 71(2009), e2750-e2765.
Paper 215. Universality Limits for Random Matrices and de Branges Spaces of Entire Functions, Journal of Functional Analysis, 256(2009), 3688-3729.
Paper 209.
Mutually Regular Measures have Similar Universality Limits, (in) Proceedings of Twelfth Texas Conference on
Approximation
Theory, (eds. M. Neamtu and L. Schumaker), Nashboro Press, Nashville, 2008, pp. 256-269.
Paper 208. Universality Limits in the Bulk for Arbitrary Measures
on a Compact Set, Journal d'Analyse Math., 106(2008), 373-394.
Paper 207. Universality Limits Involving Orthogonal Polynomials on the
Unit Circle (Eli Levin and Doron S Lubinsky), Computational Methods and Function Theory, 7(2007), 543-561.
Paper 145. The Size of (q;q)n
for q on the