On ð˜•(ð‘˜)-Contact Metric Manifolds
-
A.A. Shaikh
aask2003@yahoo.co.in
-
C.S. Bagewadi
prof_bagewadi@yahoo.com
Downloads
DOI:
https://doi.org/10.4067/S0719-06462010000100016Abstract
The object of the present paper is to study a type of contact metric manifolds, called ð˜•(ð‘˜)- contact metric manifolds admitting a non-null concircular and torse forming vector field. Among others it is shown that such a manifold is either locally isometric to the Riemannian product En+1(0) × Sn (4) or a Sasakian manifold. Also it is shown that such a contact metric manifold can be expressed as a warped product , where
is a 2n-dimensional manifold.
Keywords
Most read articles by the same author(s)
- M.S. Siddesha, C.S. Bagewadi, D. Nirmala, Totally umbilical proper slant submanifolds of para-Kenmotsu manifold , CUBO, A Mathematical Journal: Vol. 21 No. 2 (2019)
Similar Articles
- Vandana, Rajeev Budhiraja, Aliya Naaz Siddiqui Diop, Curvature properties of \(\alpha\)-cosymplectic manifolds with \(\ast\)-\(\eta\)-Ricci-Yamabe solitons , CUBO, A Mathematical Journal: Vol. 26 No. 1 (2024)
- Venkatesha, Shanmukha B., \(W_2\)-curvature tensor on generalized Sasakian space forms , CUBO, A Mathematical Journal: Vol. 20 No. 1 (2018)
- M.I. Belishev, A.F. Vakulenko, On algebraic and uniqueness properties of harmonic quaternion fields on 3d manifolds , CUBO, A Mathematical Journal: Vol. 21 No. 1 (2019)
- M.S. Siddesha, C.S. Bagewadi, D. Nirmala, Totally umbilical proper slant submanifolds of para-Kenmotsu manifold , CUBO, A Mathematical Journal: Vol. 21 No. 2 (2019)
- Brian Weber, Keaton Naff, Canonical metrics and ambiKähler structures on 4-manifolds with \(U(2)\) symmetry , CUBO, A Mathematical Journal: Vol. 27 No. 1 (2025)
- Chandresh Prasad, P. K. Parida, Steffensen-like method in Riemannian manifolds , CUBO, A Mathematical Journal: Vol. 26 No. 3 (2024)
- Shing So, Recent Developments in Taxicab Geometry , CUBO, A Mathematical Journal: Vol. 4 No. 2 (2002): CUBO, Matemática Educacional
- A.P. Farajzadeh, A. Amini-Harandi, D. O‘Regan, R.P. Agarwal, Strong vector equilibrium problems in topological vector spaces via KKM maps , CUBO, A Mathematical Journal: Vol. 12 No. 1 (2010): CUBO, A Mathematical Journal
- R. Nithya Raj, R. Sundara Rajan, İsmail Naci Cangül, The metric dimension of cyclic hexagonal chain honeycomb triangular mesh and pencil graphs , CUBO, A Mathematical Journal: Vol. 26 No. 3 (2024)
- Patrick Eberlein, Left invariant geometry of Lie groups , CUBO, A Mathematical Journal: Vol. 6 No. 1 (2004): CUBO, A Mathematical Journal
<< < 1 2 3 4 5 6 7 8 9 10 11 12 > >>
You may also start an advanced similarity search for this article.