Chebyshev

Results: 220



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1ON AN EXTREMAL PROPERTY OF CHEBYSHEV POLYNOMIALS Eugene Remes Given a closed interval S = [a, b] of length ℓ = b − a, and two positive numbers λ = θℓ, 0 < θ < 1, and 0 < κ, we consider the following problem1 :

ON AN EXTREMAL PROPERTY OF CHEBYSHEV POLYNOMIALS Eugene Remes Given a closed interval S = [a, b] of length ℓ = b − a, and two positive numbers λ = θℓ, 0 < θ < 1, and 0 < κ, we consider the following problem1 :

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Source URL: www1.uni-giessen.de

Language: English - Date: 2017-06-26 06:00:39
    2Faster Principal Component Regression and Stable Matrix Chebyshev Approximation

    Faster Principal Component Regression and Stable Matrix Chebyshev Approximation

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    Source URL: proceedings.mlr.press

    - Date: 2018-02-06 15:06:57
      3

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      Source URL: www.chebyshev.spbu.ru

      - Date: 2016-10-28 02:48:26
        4Коллоквиум лаборатории им. П. Л. Чебышёва Четверг 15 декабря в 17:15 в ауд. 14 (14-я линия В. О., 29) Constant term for functions on a real spherical space ( jo

        Коллоквиум лаборатории им. П. Л. Чебышёва Четверг 15 декабря в 17:15 в ауд. 14 (14-я линия В. О., 29) Constant term for functions on a real spherical space ( jo

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        Source URL: www.chebyshev.spbu.ru

        - Date: 2016-12-12 02:03:40
          5

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          Source URL: www.chebyshev.spbu.ru

          - Date: 2016-11-08 01:28:02
            6

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            Source URL: www.chebyshev.spbu.ru

            - Date: 2016-11-08 01:42:03
              7

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              Source URL: www.chebyshev.spbu.ru

              - Date: 2016-12-19 02:51:36
                8

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                Source URL: www.chebyshev.spbu.ru

                - Date: 2016-11-12 02:06:49
                  9Миникурс лаборатории Чебышева

                  Миникурс лаборатории Чебышева "Невидимость"препятствий в волноводе на заданных частотах С.А. Назаров Свойства возмущен

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                  Source URL: www.chebyshev.spbu.ru

                  - Date: 2016-10-26 03:58:28
                    10Contents 1. Introduction 2. Chebyshev Points and Interpolants 3. Chebyshev Polynomials and Series 4. Interpolants, Projections, and Aliasing

                    Contents 1. Introduction 2. Chebyshev Points and Interpolants 3. Chebyshev Polynomials and Series 4. Interpolants, Projections, and Aliasing

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                    Source URL: www.siam.org

                    - Date: 2012-12-03 12:42:29