O demonstratie directă a faptului că L1 (X, B, μ) verifică principiul tare al maximului modulului

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Article proposing a new direct proof of the fact that L^1 verifies the strong maximum principle, i.e., any analytic map from the complex unit disk into L^1, constant in norm, must be constant.

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6 p.

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Anghel, Nicolae 1989.

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  • Main Title: O demonstratie directă a faptului că L1 (X, B, μ) verifică principiul tare al maximului modulului
  • Alternate Title: A direct demonstration that L1 (X, B, μ) check the strength of the maximum modulus principle

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Description

Article proposing a new direct proof of the fact that L^1 verifies the strong maximum principle, i.e., any analytic map from the complex unit disk into L^1, constant in norm, must be constant.

Physical Description

6 p.

Source

  • Bulletin of the Polytechnic Institute "Gheorghe Gheorghiu-Dej" Series Electrical, 1989, Bucharest: Polytechnic Institute "Gheorghe Gheorghiu-Dej" Bucharest

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Publication Information

  • Publication Title: Bulletin of the Polytechnic Institute "Gheorghe Gheorghiu-Dej" Series Electrical
  • Volume: XLII
  • Issue: 1
  • Edition: January - March
  • Peer Reviewed: Yes

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UNT Scholarly Works

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  • 1989

Added to The UNT Digital Library

  • March 22, 2013, 6:09 p.m.

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  • May 13, 2014, 3:56 p.m.

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Anghel, Nicolae. O demonstratie directă a faptului că L1 (X, B, μ) verifică principiul tare al maximului modulului, article, 1989; [Bucharest, Romania]. (digital.library.unt.edu/ark:/67531/metadc152439/: accessed April 20, 2018), University of North Texas Libraries, Digital Library, digital.library.unt.edu; crediting UNT College of Arts and Sciences.