Erdelyi, Tamas individual record
Professor
Positions:
selected publications
Academic Articles121
  • Erdélyi, T., Musco, C., & Musco, C. (2020). Fourier Sparse Leverage Scores and Approximate Kernel Learning. abs/2006.07340,
  • Erdélyi, T. (2020). Functions with identical L p norms. Journal of Approximation Theory. 257, 105454-105454.
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  • Erdélyi, T. (2020). Turán-Type Reverse Markov Inequalities for Polynomials with Restricted Zeros. CONSTRUCTIVE APPROXIMATION. 1-14.
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  • Erdélyi, T. (2018). Improved Lower Bound for the Mahler Measure of the Fekete Polynomials. CONSTRUCTIVE APPROXIMATION. 48(2), 283-299.
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  • Erdélyi, T. (2017). Inequalities for exponential sums. MATHEMATICS OF THE USSR-SBORNIK. 208(3), 433-464.
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Books2
  • Borwein, P., & Erdélyi, T. (2012). Polynomials and Polynomial Inequalities. Springer New York.
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  • Borwein, P., & Erdelyi, T. (1995). Polynomials and Polynomial Inequalities. Springer Science %26 Business Media.
Chapters5
  • Erdélyi, T. (2020). Recent Progress in the Study of Polynomials with Constrained Coefficients. Trigonometric Sums and Their Applications. (pp. 29-69). Springer International Publishing.
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  • Erdélyi, T. (2017). Markov-Type Inequalities for Products of Müntz Polynomials Revisited. Springer Optimization and Its Applications. Progress in Approximation Theory and Applicable Complex Analysis. (pp. 19-39). Springer International Publishing.
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  • Erdélyi, T. (2008). Newman's inequality for increasing exponential sums. Number Theory and Polynomials. (pp. 127-141). Cambridge University Press.
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  • Erdélyi, T. (2006). Extremal Properties of Polynomials. PAUL ERDOS AND HIS MATHEMATICS I. A Panorama of Hungarian Mathematics in the Twentieth Century I. (pp. 119-156). Springer Berlin Heidelberg.
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  • Erdélyi, T. (2006). Inequalities for exponential sums via interpolation and Turán-type reverse Markov inequalities. Frontiers in Interpolation and Approximation. (pp. 119-144).
Conference Papers3
recent teaching activities
Email
terdelyi@math.tamu.edu
First Name
Tamas
Last Name
Erdelyi
mailing address
Texas A&M University; Mathematics; 3368 TAMU
College Station, TX 77843-3368
USA