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Dergiler / Hagia Sophia Journal of Geometry / 2019 / Cilt: 1 - Sayı: 2

GENERALIZED B-CURVATURE TENSOR OF A NORMAL PARACONTACT METRIC MANIFOLD

Mehmet ATÇEKEN
Ümit YILDIRIM
Süleyman DİRİK
Sayfa
1–7
Yayın Tarihi
2019-10-09
DOI
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Yapay Zeka Hızlı Bakış & Çıkarımlar

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⚡ TL;DR(1 Cümlede Hızlı Çıkarım)

Z = 0, B.S = 0 and B.P = 0, where B, Z, P, S denotes the generalized B-curvature tensor, concircular curvature tensor, projective curvature tensor and Ricci tensor, respectively.

📌 3 Maddede Bu Makale

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Amaç & Hipotez:The aim of present paper is to study the generalized B-curvature tensor of a normal paracontact metric manifold satisfying the conditions generalized B-flatness, generalized B-semi symmetric, B.
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Temel Bulgular & Veri:The aim of present paper is to study the generalized B-curvature tensor of a normal paracontact metric manifold satisfying the conditions generalized B-flatness, generalized B-semi symmetric, B.
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Sonuç & Katkı:Z = 0, B.S = 0 and B.P = 0, where B, Z, P, S denotes the generalized B-curvature tensor, concircular curvature tensor, projective curvature tensor and Ricci tensor, respectively.
🔬Tür:Araştırma Makalesi
📍Kapsam:Genişletilmiş Akademik Örneklem
⚙️Değişkenler:Normal Paracontact Metric Manifold · Generalized B-Curvature · Conharmonic

Abstract

The aim of present paper is to study the generalized B-curvature tensor of a normal paracontact metric manifold satisfying the conditions generalized B-flatness, generalized B-semi symmetric, B. Z = 0, B.S = 0 and B.P = 0, where B, Z, P, S denotes the generalized B-curvature tensor, concircular curvature tensor, projective curvature tensor and Ricci tensor, respectively.

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Bu Makaleye Atıf Yap

ATÇEKEN, M., YILDIRIM, Ü., DİRİK, S. (2019). GENERALIZED B-CURVATURE TENSOR OF A NORMAL PARACONTACT METRIC MANIFOLD. Hagia Sophia Journal of Geometry, Cilt: 1 - Sayı: 2, 1–7. https://ajindex.com/articles/762909

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  1. Referans1- A. A. Shaikh, and H. Kundu, On Equivalency of Various Geometric Structures, J. geom., 105(2014), 139-165. Referans2- H. B. Pandey and A. Kumar, Anti invariant submanifolds of almost paracontact metric manifolds,Indian J. pure appl. math. 16 (6), 586-590, 1985. Referans3- J. Welyczko. On Legendre curvaes in 3-dimensional normal almost paracontact metric manifolds,Result. Math. 54, 377-387, 2009. Referans4- J.Welyczko. Slant curves in 3-dimensional normal contact metric manifolds, Mediterr. J. Math.11, 965-978, 2014. Referans5- K. Yano and S. Sawaki, Riemannian manifolds admitting a conformal transformation group, J.Diff. Geom.2 (1968), 161-184. Referans6- K. Yano, Concircular geometry, Proc. Imp. Acad., Tokyo, 16 (1940), 195-200. Referans7- K. Yano and M. Kon, Structures of manifolds, World Scientific Publishing, Singapore 1984. Referans8- S. Kenayuki and F. L. Williams, Almost paracontact and parahodge structures on manifolds,Nagoya Math. J., vol. 99, 173-187, 1985. Referans9- S. Zamkovoy, Canonical connections on paracontact manifolds, Ann Glob. Anal. Geom., 36,37-60, 2009. Referans10- Ü. Yıldırım, M. At¸ceken and S. Dirik, A normal paracontact metric manifold satisfying someconditions on the M-projective curvature tensor, Konuralp Journal of Mathematics, 7 (1), 217-221, 2019. Referans11- Ü. Yıldırım, M. At¸ceken and S. Dirik, Pseudo projective curvture tensor satisfying some propertieson a normal paracontact metric manifold, Commun. Fac. Sci. Univ. Ank. Ser. A1 Math.Stat. Vol. 68, No:1, 997-1006, 2019. Referans12- Y. Ishii, On conharmonic transformations, Tensor (N.S.), 7 (1957), 73-80.