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  • ArticleYayıncıda açık erişim2026
    POLYNOMIALS OF BALANCING, BALANCING-LUCAS SEQUENCES AND k-BALANCING, k-BALANCING-LUCAS SEQUENCES

    Özkan, Engin; Eser, Engin; Uysal, Mine

    In this work, we introduce Balancing, Balancing-Lucas polynomials, and k-Balancing, k-Balancing-Lucas polynomials. We exhibit some important theorems: Cassini, Catalan, Vajda, d'Ocagne, and Honsberger identities for Balancing, BalancingLucas polynomials, and k-Balancing, k-Balancing-Lucas polynomials. We give the concepts of recurrence relation, characteristic equation, roots of the characteristic equation, Binet formula, and generating function for polynomials, which are important for number sequences.

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  • ArticleYayıncıda açık erişim2025
    HARMONIC MAPS ON COTANGENT AND UNIT COTANGENT BUNDLES

    Altunba, Murat

    Let (M, g) be an n-dimensional Riemannian manifold and (T * M,g(-)) be its cotangent bundle with a metricg that generalizes Sasaki and Cheeger-Gromoll metrics. In this paper, we investigate the harmonicity of the canonical projection pi : (T * M,g(-)) -> (M, g), the harmonicity of 1-forms regarded as maps sigma : (M, g) -> (T * M,g) and the harmonicity of the identity maps I-1 : (T * M,g(-)) -> (T * M, (S) g) and I-2 : (T * M, (S) g) -> (T * M,g(-)), where (S)g is the Sasaki metric. Moreover, we consider the same problems on the unit cotangent bundle T (1) *M .

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  • ArticleYayıncıda açık erişim2019
    TUBULAR SURFACES WITH DARBOUX FRAME IN GALILEAN 3-SPACE

    Kiziltug, Sezai; Dede, Mustafa; Ekici, Cumali

    In this paper, we define tubular surface by using a Darboux frame instead of a Frenet frame. Subsequently, we compute the Gaussian curvature and the mean curvature of the tubular surface with a Darboux frame. Moreover, we obtain some characterizations for special curves on this tubular surface in a Galilean 3-space.

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  • ArticleYayıncıda açık erişim2018
    NUMERICAL RECKONING FIXED POINTS FOR BERINDE MAPPINGS VIA A FASTER ITERATION PROCESS

    Alagoz, Osman; Gunduz, Birol; Akbulut, Sezgin

    In this paper we prove that the M-iteration process converges strongly faster than S-iteration and Picard-S iteration processes. Moreover, the M- iteration process is faster than the S n iteration process with a sufficient condition for weak contractive mapping defined on a normed linear space. We also give two numerical reckoning examples to support our main theorem. For approximating fixed points, all codes were written in MAPLE (C) 2018 All rights reserved.

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Tam Kayıt
AlanDeğerDil
creativeworkseries.issn0352-9665
creativeworkseries.issn2406-047X
dc.date.accessioned2026-10-20T15:48:27.793429900Z
dc.date.available2026-10-20T15:48:27.793429900Z
dc.identifier.urihttps://rdlopen.rawdatalibrary.net/r/ebyu/25830
dc.publisherUNIV NIS
dc.rightsinfo:eu-repo/semantics/openAccess
dc.titleFACTA UNIVERSITATIS-SERIES MATHEMATICS AND INFORMATICS
dspace.entity.typeJournal