Faculty

Institution

Unit

Venue

Doron Lubinsky

Professor

Georgia Institute of Technology

Affiliations

College of Sciences

School of Mathematics

Doron Lubinsky is currently serving as a College Of Sciences Professor at Georgia Institute of Technology.

Honors

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Experiences

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Education

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Doron Lubinsky

Georgia Institute of Technology

Professor

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applied mathematics mathematics approximation theory mathematical analysis numerical analysis constructive approximation mathematical optimization number theory analytic number theory exponential weights computational mathematics spectral theory pure mathematics pade approximant approximation methods nonlinear analysis theoretical analysis pade approximation orthogonal polynomials universality limits numerical mathematics christoffel functions applied algebra entire functions computer science computability theory statistics computational optimization combinatorial theory rational approximation measure theory freud weights orthonormal polynomials functional analysis mathematical sciences lagrange interpolation mean convergence complex function theory erdos weights machine learning geometric topology estimation theory real line unit circle numerical algorithms function theory geometric interpolation real algebraic geometry interpolation spaces theoretical mathematics algebraic analysis matrix theory strong asymptotics polynomial approximation pade approximants diagonal pade approximants scientific computing approximate reasoning computational number theory foundation of mathematics algebraic combinatorics constructive mathematics lower bounds random matrix whole real line function spaces global optimization computational model theory modern algebra reproducing kernel methods partial evaluation geometry of numbers general systems combinatorial optimization canadian studies lie theory

Notable Scholarly Works

Notable Federal Grants

Collaborators

Remembering Peter Benjamin Borwein (May 10, 1953 – August 23, 2020). Journal of Approximation Theory (2024)

Doron S. Lubinsky

mathematical optimizationasymptotic analysisnonlinear analysisapproximation methodsconstructive approximationclassical approximationmathematicsapproximate reasoningmathematical analysisapproximation theoryapplied mathematicsrational approximation

Bounds on Orthonormal Polynomials for Restricted Measures. Constructive Approximation (2023)

D. S. Lubinsky

lower boundsnonlinear analysisconstructive mathematicsconstructive approximationnumerical analysislinear algebramathematicsspectral theoryorthogonal polynomialsrestricted measuresapproximation theoryapplied mathematicsorthonormal polynomials

Editorial Note. Psychoanalysis Culture & Society (2023)

Michael O’LoughlinAngie Voela

social trendsscholarly communicationpublic scholarshipcultural studiesacademic ethicresearch culturecritical intellectualscritical theoryintellectual discoursesocial criticismhumanitieseditorial notejournalismpsychoanalysis

On Local Asymptotics for Orthonormal Polynomials. Springer optimization and its applications (2023)

Eli LevinD. S. Lubinsky

local asymptoticsapplied mathematicsorthonormal polynomials

Asymptotics for Orthogonal Polynomials and Separation of Their Zeros. Journal of Approximation Theory (2022)

Eli LevinD.S. Lubinsky

approximation theoryapplied mathematics

Average Growth of Lp Norms of ErdőS–Szekeres Polynomials. Acta Mathematica Academiae Scientiarum Hungaricae (2022)

C. BillsboroughS. GoldE. LinderD. S. LubinskyJ. Yu

average growtherdos-szekeres polynomialslp normsmathematics

Bounds on Orthogonal Polynomials and Separation of Their Zeros. Journal of Spectral Theory (2022)

Eli LevinDoron S. Lubinsky

spectral theory

On Zeros, Bounds, and Asymptotics for Orthogonal Polynomials on the Unit Circle. Sbornik Mathematics (2022)

Doron Shaul Lubinsky

algebraic geometrylower boundsalgebralinear algebramathematicsorthogonal polynomialsunit circleapplied mathematics

Orthogonal Dirichlet Polynomials. Springer optimization and its applications (2022)

Doron S. Lubinsky

mathematical optimizationglobal optimizationmathematicsorthogonal polynomialscomputational optimizationnumerical linear algebradirichlet formorthogonal dirichlet polynomialsapproximation theoryapplied mathematicsrepresentation analysis

Variance of Real Zeros of Random Orthogonal Polynomials for Varying and Exponential Weights. Electronic Journal of Probability (2022)

Doron S. LubinskyIgor E. Pritsker

exponential weightsprobability theoryrandom orthogonal polynomialsreal zerosapplied mathematics

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Doron Lubinsky

Professor

Georgia Institute of Technology

Affiliations

College of Sciences

School of Mathematics

Doron Lubinsky is currently serving as a College Of Sciences Professor at Georgia Institute of Technology.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Doron Lubinsky

Georgia Institute of Technology

Professor

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Remembering Peter Benjamin Borwein (May 10, 1953 – August 23, 2020). Journal of Approximation Theory (2024)

Doron S. Lubinsky

Bounds on Orthonormal Polynomials for Restricted Measures. Constructive Approximation (2023)

D. S. Lubinsky

Editorial Note. Psychoanalysis Culture & Society (2023)

Michael O’LoughlinAngie Voela

On Local Asymptotics for Orthonormal Polynomials. Springer optimization and its applications (2023)

Eli LevinD. S. Lubinsky

local asymptoticsapplied mathematicsorthonormal polynomials

Asymptotics for Orthogonal Polynomials and Separation of Their Zeros. Journal of Approximation Theory (2022)

Eli LevinD.S. Lubinsky

approximation theoryapplied mathematics

Average Growth of Lp Norms of ErdőS–Szekeres Polynomials. Acta Mathematica Academiae Scientiarum Hungaricae (2022)

C. BillsboroughS. GoldE. LinderD. S. LubinskyJ. Yu

average growtherdos-szekeres polynomialslp normsmathematics

Bounds on Orthogonal Polynomials and Separation of Their Zeros. Journal of Spectral Theory (2022)

Eli LevinDoron S. Lubinsky

spectral theory

On Zeros, Bounds, and Asymptotics for Orthogonal Polynomials on the Unit Circle. Sbornik Mathematics (2022)

Doron Shaul Lubinsky

algebraic geometrylower boundsalgebralinear algebramathematicsorthogonal polynomialsunit circleapplied mathematics

Orthogonal Dirichlet Polynomials. Springer optimization and its applications (2022)

Doron S. Lubinsky

Variance of Real Zeros of Random Orthogonal Polynomials for Varying and Exponential Weights. Electronic Journal of Probability (2022)

Doron S. LubinskyIgor E. Pritsker

exponential weightsprobability theoryrandom orthogonal polynomialsreal zerosapplied mathematics

1
2
3
4
5
26
10 / page

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complex analysis

functional analysis

Wolfgang Schmidt

Institution

University of Colorado Boulder

mathematics

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University of Oregon

mathematics

applied mathematics

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signal processing

spectral theory

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orthogonal polynomials

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applied mathematical modelling

scientific computing

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real analysis

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cryptographic technology

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spectral theory