Výsledky vyhledávání - "Özkan Mustafa"

Akademický článek

Homotopy extension property for multi-valued functions

Publikováno v: Mathematica Moravica, Vol 27, Iss 1, Pp 1-12 (2023)

In this study, we introduce some well-known definitions and properties for multi-valued functions. We present new definitions such as, m-retraction, m-section, m-homeomorphism, m-HEP and reducible function. We give a new result on the relation betwee

Externí odkaz: https://doaj.org/article/5e4911fedc9b4d63904a9626be1baa5c

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Akademický článek

Extensions of Hadamard Codes Defined on Rings

Autor: Özkan Mustafa, Öke Figen

Publikováno v: ITM Web of Conferences, Vol 22, p 01046 (2018)

In this study, some special matrices are constructed by choosing certain elements from finite rings and certain codes are written by using these matrices. These codes are extended to a field. Moreover these codes are classified and more good codes ar

Externí odkaz: https://doaj.org/article/f23b58dd544d4c1cad404811671e96cb

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Akademický článek

On Gray Images of Constacyclic Codes

Autor: Özkan Mustafa, Öke Figen

Publikováno v: ITM Web of Conferences, Vol 22, p 01047 (2018)

This paper deals with constacyclic codes over a new ring. Gray images of these codes over those rings are obtained. The relations between these codes and their Gray images are given.

Externí odkaz: https://doaj.org/article/2a70874d843b4c0fa0907a5291b6f441

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On the Interpolating Sesqui-Harmonicity of Vector Fields

Autor: Kacimi, Bouazza, Alem, Amina, Özkan, Mustafa

This article deals with the interpolating sesqui-harmonicity of a vector field $X$ viewed as a map from a Riemannian manifold $(M,g)$ to its tangent bundle $TM$ endowed with the Sasaki metric $g_{S}$. We show characterization theorem for $X$ to be in

Externí odkaz: http://arxiv.org/abs/2211.00443

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Akademický článek

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Metallic Structures on Differentiable Manifolds

Autor: Özkan, Mustafa, Yilmaz, Fatma

In this paper, we study metallic structures, i.e. polynomial structures with the structure polynomial $Q\left( J\right) =J^{2}-aJ-bI$ on manifolds using the metallic ratio, which is a generalization of the Golden proportion. We investigate for integr

Externí odkaz: http://arxiv.org/abs/1807.04360

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