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Research Article Open access CC BY 4.0

Some Inequalities in Quasi 2-normed Space Lp (μ), 0

Risto Malčeski, Vesna Manova-Erakovic, Aleksa Malčeski

Journal of Advances in Mathematics and Computer Science · pp. 1–9 · Published 8 Mar 2016

10.9734/BJMCS/2016/22885

Abstract

In [1], C. Park generalized the notion of the quasi-normed space, i.e. he introduced the notion of the quasi 2-normed space. He proved several properties of the quasi 2-norm. In [2], M. Kir and M. Acikgoz gave the procedure of completing the quasi 2-normed space. Several inequalities relating the quasi 2-normed spaces are given in [3,4,5]. Later, in [6], some properties of the convergent sequences in quasi 2-normed spaces are proven. In this paper, we will introduce the quasi 2-norm of the space Lp (μ), 0<p<1 and we will prove several inequalities relating the quasi 2-norm of this space.

Quasi 2-norm (2,p) - norm modul of concavity

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