İnceleme Makalesi
BibTex RIS Kaynak Göster
Yıl 2022, , 41 - 50, 31.12.2022
https://doi.org/10.54559/jauist.1218507

Öz

Kaynakça

  • [1] Atçeken, M. and Dirik, S. 2014. On the geometry of pseudo-slant submanifolds of a kenmotsu manifold, Gulf Journal of Mathematics 2: 51–66.
  • [2] Atçeken, M. and Hui, S. K. 2013. Slant and pseudo-slant submanifolds in (lCS)n-manifolds, Czechoslovak M.J. 63: 177–190.
  • [3] Cabrerizo, J. L., Carriazo, A., M., F. L. and Fernandez, M. 1999. Slant submanifolds in sasakian manifolds, Geomeatriae Dedicata 78: 183–199.
  • [4] Cabrerizo, J. L., Carriazo, A., M., F. L. and Fernandez, M. 2000. Slant submanifolds in sasakian manifolds, Glasgow Math, J. 42: 125–138.
  • [5] Chen, B. 1990a. Geometry of slant submanifolds, Katholieke Universiteit Leuven, Leuven, Belgium, View at Zentralblatt Math.
  • [6] Chen, B. 1990b. Slant immersions, Austral. Math. Soc. 41: 135–147.
  • [7] De, U. C. and Sarkar, A. 2004. On pseudo-slant submanifolds of trans sasakian manifolds slant submanifolds, Procedings of the Estonian A.S 60: 1–11.
  • [8] Dirik, S., Atçeken, M. and Yıldırım, U. 2017. Contact pseude-slant submanifold of a normal paracontact metric manifolds, International Journal of Applied Mathemaatics and Statistics 56: 33–41.
  • [9] Dirik, S., Atçeken, M. and Yıldırım, U. 2018. On the geometry of contact pseudo-slant submanifolds in an (lCS)n-manifold, International Journal of Applied Mathematics and Statistics 2: 96–109.
  • [10] Dirik, S., Yıldırım, U. 2022. Characterization of contact pseudo-slant submanifolds of a para Kenmotsu manifold, Journal of Amasya University the Institute of Sciences and Technology 3: 49–59.
  • [11] Hui, S., Atçeken, M. and Pal, T. 2017. Warped product pseudo-slant submanifolds of (lCS)n-manifolds, New Trens in Math. Sciences 5: 204–212.
  • [12] Khan, V. A. and Khan, M. A. 2007. Pseudo-slant submanifolds of a sasakian manifold, Indian J. prue appl. Math. 38: 31–42.
  • [13] Lotta, A. 1996. Slant submanifolds in contact geometry, Bulletin Mathematical Society Roumanie 39: 183–198.
  • [14] Matsumoto, K. and Mihai, I. 1988. On a cartein transformation in a lorentzian para sasakian manifold, Tensor, New Ser. 47: 189–197.
  • [15] Mihai, I. and Cheen, B. 2009. classificiation of a quasi-minimal slant surfaces in lorentzian complex space forms, Acta Math. Hung. 122: 307–328.
  • [16] Papaghuic 2009. Semi-slant submanifolds of a kaehlarian manifold, An. St. Univ. Al. I. Cuza. Univ. 40: 55–61.
  • [17] Shaikh, A. A. 2003. On lorentzian almost paracontact manifolds with a structure of the concircular type, Kyungpook Math. J. 43: 305–314.
  • [18] Shaikh, A. A. and Bahishya, K. 2005. On concircular structure spacetimes, J. Math. Stat. 1: 129–132.
  • [19] Shaikh, Kim, H. and Hui, S. 2011. On lorentzian quasi-einstein manifolds, J. Korean Math. Soc. 48: 669–689.
  • [20] Yano, K. 1940. Concircular geometry. 1. concircular transformations., Proc. Tmp. Acad. Jop. 16: 195–200.

On Contact Pseudo-Slant Submanifolds in (LCS)n-Manifolds

Yıl 2022, , 41 - 50, 31.12.2022
https://doi.org/10.54559/jauist.1218507

Öz

In this study, we investigate the differential geometry of contact pseudo-slant submanifolds of a (LCS)n -manifold. The necessary and sufficient conditions for contact pseudo-slant submanifolds of a (LCS)n-manifold are given.

Kaynakça

  • [1] Atçeken, M. and Dirik, S. 2014. On the geometry of pseudo-slant submanifolds of a kenmotsu manifold, Gulf Journal of Mathematics 2: 51–66.
  • [2] Atçeken, M. and Hui, S. K. 2013. Slant and pseudo-slant submanifolds in (lCS)n-manifolds, Czechoslovak M.J. 63: 177–190.
  • [3] Cabrerizo, J. L., Carriazo, A., M., F. L. and Fernandez, M. 1999. Slant submanifolds in sasakian manifolds, Geomeatriae Dedicata 78: 183–199.
  • [4] Cabrerizo, J. L., Carriazo, A., M., F. L. and Fernandez, M. 2000. Slant submanifolds in sasakian manifolds, Glasgow Math, J. 42: 125–138.
  • [5] Chen, B. 1990a. Geometry of slant submanifolds, Katholieke Universiteit Leuven, Leuven, Belgium, View at Zentralblatt Math.
  • [6] Chen, B. 1990b. Slant immersions, Austral. Math. Soc. 41: 135–147.
  • [7] De, U. C. and Sarkar, A. 2004. On pseudo-slant submanifolds of trans sasakian manifolds slant submanifolds, Procedings of the Estonian A.S 60: 1–11.
  • [8] Dirik, S., Atçeken, M. and Yıldırım, U. 2017. Contact pseude-slant submanifold of a normal paracontact metric manifolds, International Journal of Applied Mathemaatics and Statistics 56: 33–41.
  • [9] Dirik, S., Atçeken, M. and Yıldırım, U. 2018. On the geometry of contact pseudo-slant submanifolds in an (lCS)n-manifold, International Journal of Applied Mathematics and Statistics 2: 96–109.
  • [10] Dirik, S., Yıldırım, U. 2022. Characterization of contact pseudo-slant submanifolds of a para Kenmotsu manifold, Journal of Amasya University the Institute of Sciences and Technology 3: 49–59.
  • [11] Hui, S., Atçeken, M. and Pal, T. 2017. Warped product pseudo-slant submanifolds of (lCS)n-manifolds, New Trens in Math. Sciences 5: 204–212.
  • [12] Khan, V. A. and Khan, M. A. 2007. Pseudo-slant submanifolds of a sasakian manifold, Indian J. prue appl. Math. 38: 31–42.
  • [13] Lotta, A. 1996. Slant submanifolds in contact geometry, Bulletin Mathematical Society Roumanie 39: 183–198.
  • [14] Matsumoto, K. and Mihai, I. 1988. On a cartein transformation in a lorentzian para sasakian manifold, Tensor, New Ser. 47: 189–197.
  • [15] Mihai, I. and Cheen, B. 2009. classificiation of a quasi-minimal slant surfaces in lorentzian complex space forms, Acta Math. Hung. 122: 307–328.
  • [16] Papaghuic 2009. Semi-slant submanifolds of a kaehlarian manifold, An. St. Univ. Al. I. Cuza. Univ. 40: 55–61.
  • [17] Shaikh, A. A. 2003. On lorentzian almost paracontact manifolds with a structure of the concircular type, Kyungpook Math. J. 43: 305–314.
  • [18] Shaikh, A. A. and Bahishya, K. 2005. On concircular structure spacetimes, J. Math. Stat. 1: 129–132.
  • [19] Shaikh, Kim, H. and Hui, S. 2011. On lorentzian quasi-einstein manifolds, J. Korean Math. Soc. 48: 669–689.
  • [20] Yano, K. 1940. Concircular geometry. 1. concircular transformations., Proc. Tmp. Acad. Jop. 16: 195–200.
Toplam 20 adet kaynakça vardır.

Ayrıntılar

Birincil Dil İngilizce
Konular Mühendislik
Bölüm Araştırma Makaleleri
Yazarlar

Süleyman Dirik

Ümit Çelik

Yayımlanma Tarihi 31 Aralık 2022
Yayımlandığı Sayı Yıl 2022

Kaynak Göster

APA Dirik, S., & Çelik, Ü. (2022). On Contact Pseudo-Slant Submanifolds in (LCS)n-Manifolds. Journal of Amasya University the Institute of Sciences and Technology, 3(2), 41-50. https://doi.org/10.54559/jauist.1218507
AMA Dirik S, Çelik Ü. On Contact Pseudo-Slant Submanifolds in (LCS)n-Manifolds. J. Amasya Univ. Inst. Sci. Technol. Aralık 2022;3(2):41-50. doi:10.54559/jauist.1218507
Chicago Dirik, Süleyman, ve Ümit Çelik. “On Contact Pseudo-Slant Submanifolds in (LCS)n-Manifolds”. Journal of Amasya University the Institute of Sciences and Technology 3, sy. 2 (Aralık 2022): 41-50. https://doi.org/10.54559/jauist.1218507.
EndNote Dirik S, Çelik Ü (01 Aralık 2022) On Contact Pseudo-Slant Submanifolds in (LCS)n-Manifolds. Journal of Amasya University the Institute of Sciences and Technology 3 2 41–50.
IEEE S. Dirik ve Ü. Çelik, “On Contact Pseudo-Slant Submanifolds in (LCS)n-Manifolds”, J. Amasya Univ. Inst. Sci. Technol., c. 3, sy. 2, ss. 41–50, 2022, doi: 10.54559/jauist.1218507.
ISNAD Dirik, Süleyman - Çelik, Ümit. “On Contact Pseudo-Slant Submanifolds in (LCS)n-Manifolds”. Journal of Amasya University the Institute of Sciences and Technology 3/2 (Aralık 2022), 41-50. https://doi.org/10.54559/jauist.1218507.
JAMA Dirik S, Çelik Ü. On Contact Pseudo-Slant Submanifolds in (LCS)n-Manifolds. J. Amasya Univ. Inst. Sci. Technol. 2022;3:41–50.
MLA Dirik, Süleyman ve Ümit Çelik. “On Contact Pseudo-Slant Submanifolds in (LCS)n-Manifolds”. Journal of Amasya University the Institute of Sciences and Technology, c. 3, sy. 2, 2022, ss. 41-50, doi:10.54559/jauist.1218507.
Vancouver Dirik S, Çelik Ü. On Contact Pseudo-Slant Submanifolds in (LCS)n-Manifolds. J. Amasya Univ. Inst. Sci. Technol. 2022;3(2):41-50.



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