STRONG \(n\)-CONVEX \(n\)-NORMED SPACES
Abstract
The concept of a \(n\)-skalar product on a vector space of dimension greater than \(n-1\) and \(n\)-norm, introduced by A. Misiak ([6]), is a multidimensional analog of the scalar product and the norm. In [6] and [5] are proved the basic properties of a \(n\)-preHilbert and \(n\)-normed space. In this work we will give a generalisation and some properties of a strong 2-convex 2-normed spaces which was treat in [2] and [3].
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Published
1997-01-01
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Section
Articles
How to Cite
[1]
R. Malčeski, “STRONG \(n\)-CONVEX \(n\)-NORMED SPACES”, Mat. Bilt., vol. 21, no. 1, pp. 81–102, Jan. 1997, Accessed: Aug. 14, 2026. [Online]. Available: https://bilten.smm.org.mk/index.php/bilten/article/view/1579