A Sequel to ‘Nonlinear Problems and Hölder's Inequality’

DOI Web Site 14 References Open Access
  • TANAKA Hisa-Aki
    Graduate School of Informatics and Engineering, University of Electro-Communications

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Other Title
  • 非線形問題とヘルダーの不等式（続編）

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<p>Since the basis of Hölder's inequality was found by mathematicians, i.e., independently by Rogers in 1888 and Hölder in 1889, the inequality has been frequently utilized as a basic inequality in mathematical analysis such as functional analysis. However, surprisingly, no physical interpretation of the inequality seems to be known until 2014. In this article, as a sequel to “Nonlinear Problems and Hölder's Inequality” (Jan. 2016), I show that the inequality leads to an elegant solution to recent nonlinear problems and also inspires them.</p>

Journal

  • IEICE ESS Fundamentals Review

    IEICE ESS Fundamentals Review 12 (4), 238-247, 2019-04-01

    The Institute of Electronics, Information and Communication Engineers

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