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  1. Corso di Matematiche e leggi geometriche della forma per Co.De. (per tutti gli studenti del primo anno) Cambi di gruppo IMPOSSIBILI. Si avvisano gli studenti che tutti i cambi di gruppo (almeno quelli nei quali e' coinvolto il prof. Fiorenza) NON sono consentiti.

  2. 30 mar 2021 · Request PDF | On Mar 30, 2021, Alberto Fiorenza and others published Detailed Proof of Classical Gagliardo–Nirenberg Interpolation Inequality with Historical Remarks | Find, read and cite all...

  3. Alberto Fiorenza, Michael Ruzhansky, Jens Wirth. Editors: Sergey Tikhonov. Features a concise introduction to variable Lebesgue spaces requiring only basic knowledge of analysis. Includes an easy-to-read introduction to the classical problems as well as to recent developments in the asymptotic theory for hyperbolic equations.

  4. Fax: +39 081 2538909. fiorenza (then the standard symbol @) unina.it. Main Research Interest: Function Spaces and their applications. Membership: Research task at Istituto per le Applicazioni del Calcolo M. Picone Accademia di Scienze Fisiche e Matematiche Unione Matematica Italiana.

  5. 11 dic 2018 · Alberto Fiorenza, Maria Rosaria Formica, Tomáš Roskovec, Filip Soudský. A carefully written Nirenberg's proof of the well known Gagliardo-Nirenberg interpolation inequality for intermediate derivatives in Rn seems, surprisingly, to be missing in literature.

    • Alberto Fiorenza, Maria Rosaria Formica, Tomáš Roskovec, Filip Soudský
    • arXiv:1812.04281 [math.FA]
    • 2018
    • 46E35, 35A23, 26D10
  6. Alberto Fiorenza. Università degli Studi di Napoli Federico II, Italy. Download PDF. Abstract. We prove that if the exponent function p(⋅)satisfies log-Hölder continuity conditions locally and at infinity, then the fractional maximal operator Mα ,0<α<n,maps Lp(⋅)to Lq(⋅),where p(x)1 −q(x)1 =nα .

  7. This book provides an accessible introduction to the theory of variable Lebesgue spaces. These spaces generalize the classical Lebesgue spaces by replacing the constant exponent p with a variable exponent p ( x).