Dergiler / Communications Faculty of Sciences University of Ankara Series A1 Mathematics and Statistics / 2026 / Volume: 68 Issue: 1

On a type of α-cosymplectic manifolds

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Yayın Tarihi
2019-02-01
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The object of this paper is to study α-cosymplectic manifolds admitting a W₂-curvature tensor.

📌 3 Maddede Bu Makale

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Amaç & Hipotez:The object of this paper is to study α-cosymplectic manifolds admitting a W₂-curvature tensor.
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Temel Bulgular & Veri:The object of this paper is to study α-cosymplectic manifolds admitting a W₂-curvature tensor.
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Sonuç & Katkı:The object of this paper is to study α-cosymplectic manifolds admitting a W₂-curvature tensor.
🔬Tür:Research Article
📍Kapsam:Genişletilmiş Akademik Örneklem
⚙️Değişkenler:Contact manifold · α-cosymplectic manifold · W₂ -curvature tensor

Abstract

The object of this paper is to study α-cosymplectic manifolds admitting a W₂-curvature tensor.

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Bu Makaleye Atıf Yap

Beyendi, S., Ayar, G., Aktan, N. (2019). On a type of α-cosymplectic manifolds. Communications Faculty of Sciences University of Ankara Series A1 Mathematics and Statistics, Volume: 68 Issue: 1. https://doi.org/10.31801/cfsuasmas.482772

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Kaynakça (16)

  1. Akyol, M. A., Conformal anti-invariant submersions from cosymplectic manifolds, Hacettepe Journal of Mathematics and Statistics, 46, (2017), 177-192.
  2. Beniamino, C.M., Antonio, D.N., Ivan, Y., A survey on cosymplectic geometry,arXiv: 1305.3704 v3.
  3. Blair, D.E., Riemannian geometry of contact and symplectic manifolds,Progress in Mathematics 203, Birkhauser, 2002.
  4. Blair, D.E., Contact Manifolds in Riemannian Geometry, Lecture Notes in Math. 509, Springer-Verlag, Berlin, 1976.
  5. De, U.C., Sarkar,A., On a type of P- Sasakian manifolds, Math. Reports, 11 (61), (2009), 139-144.
  6. Deszcz, R., Verstraelen, L., and Yaprak, S., Warped products realizing a certain condition of pseudosymmetry type imposed on the Weyl curvature tensor, Chin. J. Math. 22, 2, (1994), 139-157.
  7. Eisenhart, L.P., Riemannian Geometry, Princeton University Press, 1949.
  8. Kim, T.W., Pak, H.K., Canonical foliations of certain classes of almost contact metric structures, Acta Math, Sinica, Eng. Ser. Aug., 21, 4, (2005) 841-846.
  9. Matsumoto, K., Ianus, S., Mihai, I., On P-Sasakian manifolds which admit certain tensor fields, Publ. Math. Debrecen 33, (1986), 61-65.
  10. Öztürk H., Murathan C., Aktan N., Vanli A.T., Almost α-cosymplectic f-manifolds, Analele stııntıfıce ale unıversıtatıı 'AI.I Cuza' Dı ıaşı (S.N.) Matematica, Tomul LX, f.1. (2014).
  11. Olszak, Z., On almost cosymplectic manifolds,Kodai Math, 4, 2, (1981), 239- 250.
  12. Pokhariyal, G.P., Mishra, R.S., The curvature tensor and their relativistic significance, Yokohoma Math. J. 18, (1970), 105-108.
  13. Pokhariyal, G.P., Study of a new curvature tensor in a Sasakian manifold, Tensor N.S. 36, (1982) 222-225.
  14. Yano, K. and Kon, M., Structures on manifolds, Series in Pure Mathematics, 3. World Scientific, 1984.
  15. Yano, K., Sawaki, S., Riemannian manifolds admitting a conformal transfor- mation group, J. Diferential Geometry 2, (1968), 161-184.
  16. Yildiz A., De, U.C., On a type of Kenmotsu manifolds, Differential Geometry- Dynamical Systems,Vol. 12, (2010) 289-298.