KaydedilenlerDerginizi ekleyin

Dergiler / International Electronic Journal of Geometry / 2016 / Cilt: 9 - Sayı: 1

Ideality of a Coisotropic Lightlike Submanifold

Mehmet GÜLBAHAR
Erol KILIÇ
Sayfa
89–99
Yayın Tarihi
2022-10-18
DOI
—
🏛️Bu makalenin bibliyografik verileri ve tam metin bağlantısı DergiPark üzerinden sağlanmıştır.
DergiPark Kaydı ↗
✨

Yapay Zeka Hızlı Bakış & Çıkarımlar

AI Insight
⚡ TL;DR(1 Cümlede Hızlı Çıkarım)

The notion of best living way on coisotropic lightlike submanifolds is discussed.

📌 3 Maddede Bu Makale

🎯
Amaç & Hipotez:The notion of best living way on coisotropic lightlike submanifolds is discussed.
📊
Temel Bulgular & Veri:The notion of best living way on coisotropic lightlike submanifolds is discussed.
💡
Sonuç & Katkı:The notion of best living way on coisotropic lightlike submanifolds is discussed.
🔬Tür:Araştırma Makalesi
📍Kapsam:Genişletilmiş Akademik Örneklem
⚙️Değişkenler:Ideal submanifold · lightlike submanifold · curvature

Abstract

The notion of best living way on coisotropic lightlike submanifolds is discussed. Some relations

🔖

Bu Makaleye Atıf Yap

GÜLBAHAR, M., KILIÇ, E. (2022). Ideality of a Coisotropic Lightlike Submanifold. International Electronic Journal of Geometry, Cilt: 9 - Sayı: 1, 89–99. https://ajindex.com/articles/539693

📄 Tam Metin PDF Okuyucu

📄

PDF görüntüleyici hazırlanıyor...

Kaynakça (18)

  1. Bejan, C. L., Duggal, K. L., Global lightlike manifolds and harmonicity, Kodai Math. J., 28(2005), 131-145
  2. Chen, B.-Y., Some pinching and classification theorems for minimal submanifolds, Arch. Math. (Brno), 60(1993), 568-578
  3. Chen, B-Y., Strings of Riemannian invariants, inequalities, ideal immersions and their applications, in: The Third Pacific Rim Geom. Conf. Internat Press, Cambridge, MA, (1998), 7-60
  4. Chen, B.-Y., Riemannian DNA, inequalities and their applications, Tamkang J. of Sci. and Eng., 3(2000), no.3, 123-130
  5. Chen, B.-Y., Some new obstructions to minimal and Lagrangian isometric immersions, Japan. J. Math., 26(2000), 105-127
  6. Chen, B.-Y., Pseudo-Riemannian geometry, δ-invariants and applications, World Scientific Publishing, Hackensack, NJ, 2011
  7. Chen, B.-Y., Mihai, I., Isometric immersions of contact Riemannian manifolds in real space forms, Houston J. Math., 31(2005), 743-764 [8] Chen B.-Y., Vrancken, L., CR-submanifolds of complex hyperbolic spaces satisfying a basic equality, Israel J. Math., 110(1999), 341-358
  8. Decu, S., Jahanara, B., Petrovic´-Torgašev, M., Verstraelen, L., On the Chen character of δ(2)-ideal submanifolds, Krag. J. Math., 32(2009), 37-46
  9. Dillen, F., Petrovic, M., Verstraelen, L., Einstein, conformally flat and semi-symmetric submanifolds satisfying Chen’s equality, Israel J. Math., 100(1997), 163-169
  10. Duggal, K. L., Warped product of lightlike manifolds, Nonlinear Analysis, 47(2001), no.5, 3061-3072
  11. Duggal, K. L., On existence of canonical screens for coisotropic submanifolds, Int. Electron. J. Geom., 1(2008), no.1, 25-32
  12. Duggal, K. L., Bejancu, A., Lightlike submanifolds of semi-Riemannian manifolds and applications, Math. and Its Appl., Kluwer Academic Publisher, Dordrecht, 1996
  13. Duggal, K. L., Jin, D. H., Totally umbilical lightlike submanifolds, Kodai Math. J., 26(2003), no.1, 49-68
  14. Duggal, K. L., On scalar curvature in lightlike geometry, J. of Geo. and Phys., 57(2007), no.2, 473-481
  15. Duggal, K. L., Sahin, B., Differential Geometry of Lightlike Submanifolds, Birkhäuser, Basel, 2010
  16. Fastenakels, J., Ideal tubular hypersurfaces in real space forms, Arch. Math. (Brno), 42(2006), 295-305
  17. Gülbahar, M., Kılıç, E., Keles¸, S., Chen-like inequalities on lightlike hypersurfaces of a Lorentzian manifold, J. Inequal. Appl., 2013:266, (2013)
  18. Gülbahar, M., Kılıç, E., Keles¸, S., Some inequalities on screen homothetic lightlike hypersurfac