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Doron S. Lubinsky
Person information
- affiliation: Georgia Institute of Technology, Atlanta, USA
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2020 – today
- 2022
- [j26]Eli Levin, Doron S. Lubinsky:
Asymptotics for orthogonal polynomials and separation of their zeros. J. Approx. Theory 281-282: 105804 (2022) - [j25]Doron S. Lubinsky
, Avraham Sidi:
Some biorthogonal polynomials arising in numerical analysis and approximation theory. J. Comput. Appl. Math. 403: 113842 (2022) - 2020
- [j24]Eli Levin, Doron S. Lubinsky:
Local limits for orthogonal polynomials for varying measures via universality. J. Approx. Theory 254: 105394 (2020)
2010 – 2019
- 2015
- [j23]Doron S. Lubinsky, Avraham Sidi, H. Stahl:
Asymptotic zero distribution of biorthogonal polynomials. J. Approx. Theory 190: 26-49 (2015) - [j22]Doron S. Lubinsky:
Dirichlet orthogonal polynomials with Laguerre weight. J. Approx. Theory 194: 146-156 (2015) - 2014
- [j21]Doron S. Lubinsky:
Orthogonal Dirichlet polynomials with arctangent density. J. Approx. Theory 177: 43-56 (2014) - 2012
- [j20]Dany Leviatan, Doron S. Lubinsky:
The degree of shape preserving weighted polynomial approximation. J. Approx. Theory 164(2): 218-228 (2012) - [j19]Karl Deckers, Doron S. Lubinsky:
How poles of orthogonal rational functions affect their Christoffel functions. J. Approx. Theory 164(9): 1184-1199 (2012) - 2011
- [j18]Doron S. Lubinsky:
Universality in the bulk holds close to given points. J. Approx. Theory 163(7): 904-922 (2011) - 2010
- [j17]Doron S. Lubinsky:
Orthogonal polynomials and Padé approximants for reciprocal polynomial weights. J. Approx. Theory 162(2): 298-302 (2010) - [j16]Doron S. Lubinsky, Avraham Sidi:
Positive interpolatory quadrature rules generated by some biorthogonal polynomials. Math. Comput. 79(270): 845-855 (2010)
2000 – 2009
- 2008
- [j15]Eli Levin, Doron S. Lubinsky:
Applications of universality limits to zeros and reproducing kernels of orthogonal polynomials. J. Approx. Theory 150(1): 69-95 (2008) - 2007
- [j14]Eli Levin, Doron S. Lubinsky:
On recurrence coefficients for rapidly decreasing exponential weights. J. Approx. Theory 144(2): 260-281 (2007) - [j13]Doron S. Lubinsky:
Asymptotics of derivatives of orthogonal polynomials on the unit circle. J. Approx. Theory 145(1): 122-127 (2007) - [j12]Eli Levin, Doron S. Lubinsky:
Orthogonal polynomials for weights close to indeterminacy. J. Approx. Theory 147(2): 129-168 (2007) - 2006
- [j11]Eli Levin, Doron S. Lubinsky:
Orthogonal polynomials for exponential weights x2rhoe-2Q(x) on [0, d), II. J. Approx. Theory 139(1-2): 107-143 (2006) - 2005
- [j10]Eli Levin, Doron S. Lubinsky:
Orthogonal polynomials for exponential weights x2rhoe-2Q(x) on [0, d). J. Approx. Theory 134(2): 199-256 (2005) - 2004
- [j9]D. G. Kubayi, Doron S. Lubinsky:
A Hilbert transform representation of the error in Lagrange interpolation. J. Approx. Theory 129(1): 94-100 (2004) - 2003
- [j8]Doron S. Lubinsky:
Best approximation and interpolation of (1+(ax)2)-1 and its transforms. J. Approx. Theory 125(1): 106-115 (2003) - 2002
- [j7]Arnold Knopfmacher
, Doron S. Lubinsky:
Mathematica evidence that Ramanujan kills Baker-Gammel-Wills. Appl. Math. Comput. 128(2-3): 289-302 (2002) - [j6]Kiddnan Kobindarajah, Doron S. Lubinsky:
Lp Markov-Bernstein Inequalities on All Arcs of the Circle. J. Approx. Theory 116(2): 343-368 (2002) - [j5]Doron S. Lubinsky:
On Weighted Mean Convergence of Lagrange Interpolation for General Arrays. J. Approx. Theory 118(2): 153-162 (2002) - 2001
- [j4]Doron S. Lubinsky:
Lp Markov-Bernstein Inequalities on Arcs of the Circle. J. Approx. Theory 108(1): 1-17 (2001) - [j3]A. L. Levin, Doron S. Lubinsky:
Green Equilibrium Measures and Representations of an External Field. J. Approx. Theory 113(2): 298-323 (2001)
1990 – 1999
- 1992
- [j2]Thomas Bloom, Doron S. Lubinsky, H. Stahl:
Interpolatory integration rules and orthogonal polynomials with varying weights. Numer. Algorithms 3(1): 55-65 (1992) - [j1]M. G. Bruin, K. A. Driver, Doron S. Lubinsky:
Convergence of simultaneous Hermite-Padé approximants to then-tuple ofq-hypergeometric series { 1F1 ((c, gj )(1, 1) ;z)} j = 1n. Numer. Algorithms 3(1): 185-192 (1992)
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