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  • MakaleYalnız künye2024Scopus SJRQ2
    Energy-Momentum distributions of cylindrical black hole in rainbow gravity

    Korunur, Murat; Korunur, Sibel

    In this study, the energy-momentum localization problem is addressed within the framework of rainbow gravity. Considering the black string black hole, one of the cylindrical black hole models, energy-momentum distributions are obtained for Einstein, Bergmann-Thomson, and Landau-Liftshitz prescriptions in rainbow gravity. All prescriptions' energy densities are non-zero and depend on the rainbow functions, while the momentum distributions are zero. It has been observed that space-time energy does not depend on the energy of the test particle for some particular choices of rainbow functions. The results obtained for all special cases are given in a table.

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  • MakaleYalnız künye2024Scopus SJRQ2
    A study of mixed super quasi-Einstein manifolds with applications to general relativity

    Vasiulla, Mohd; Ali, Mohabbat; Ünal, İnan

    In this paper, we explore a set of geometric properties of Mixed Super Quasi-Einstein (MSQE) manifolds and provide examples of both Riemannian and Lorentzian MSQE manifolds to demonstrate their existence. Furthermore, we examine MSQE spacetimes in the context of the space-matter tensor, discussing several related properties. Finally, we establish the existence of an MSQE spacetime through a nontrivial example.

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  • MakaleYalnız künye2018Scopus SJRQ3
    H-curvature tensors on IK-normal complex contact metric manifolds

    Turgut Vanli, Aysel; Unal, Inan

    IK-normal complex contact metric manifolds have some important properties. There are several applications of this kind of contact manifolds in theoretical physics. In this paper, we studied on H-curvature tensors for IK-normal complex contact metric manifolds. We have shown that there is no IK-normal complex contact metric manifold with constant sectional curvature and an IK-normal complex contact metric manifold is not Ricci semi-symmetric.

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  • MakaleYalnız künye2017Scopus SJRQ2
    Conformal, concircular, quasi-conformal and conharmonic flatness on normal complex contact metric manifolds

    Vanli, Aysel Turgut; Unal, Inan

    Conformal, concircular, quasi-conformal and conharmonic curvature tensors play an important role in Riemannian geometry. In this paper, we study on normal complex contact metric manifolds under flatness conditions of these tensors.

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AlanDeğerDil
creativeworkseries.issn0219-8878
dc.date.accessioned2026-10-28T14:53:31.189528778Z
dc.date.available2026-10-28T14:53:31.189528778Z
dc.identifier.urihttps://rdlopen.rawdatalibrary.net/r/munzur/664
dc.publisherWorld Scientific Publishing Co. Pte Ltd
dc.rightsinfo:eu-repo/semantics/openAccess
dc.titleInternational Journal of Geometric Methods in Modern Physics