1 |
A. Biswas, A. Das, K. K. Baishya and M. R. Bakshi, η -Ricci solitons on Kenmotsu manifolds admitting General connection, Korean J. Math. 28 (2020) (4), 803-817, http://dx.doi.org/10.11568/kjm.2020.28.4.803
DOI
|
2 |
A. M. Blaga, K. K. Baishya and N. Sarkar, Ricci solitons in a generalized weakly (Ricci) symmetric D-homothetically deformed Kenmotsu manifold, Ann. Univ. Paedagog. Crac. Stud. Math. 18 (2019), 123-136
DOI
|
3 |
R. S. Hamilton, The Ricci flow on surfaces , Contemp. Math. 71 (1988), 237-261.
DOI
|
4 |
Tanno, S., The topology of contact Riemannian manifolds , Illinois J. Math. 12 (1968), 700-717.
DOI
|
5 |
C. Udri,ste, Riemann flow and Riemann wave via bialternate product Riemannian metric. preprint, arXiv.org/math.DG/1112.4279v4 (2012).
|
6 |
Nagaraja, H.G., Kiran Kumar, D.L., Ricci Solitons in Kenmotsu Manifold under Generalized D-Conformal Deformation. Lobachevskii J Math 40 (2019), 195-200. https://doi.org/10.1134/S1995080219020112.
DOI
|
7 |
P. Alegre, D. E. Blair, and A. Carriazo, Generalized Sasakian-space-forms, Israel J. Math. 141 (1) (2004), 157-183.
DOI
|
8 |
K K Baishya, F. Ozen Zengin and J Mike, On hyper generalised weakly symmetric manifolds, Nineteenth International Conference on Geometry, Integrability and Quantization June 02-07, 2017, Varna, Bulgaria Ivailo M. Mladenov and Akira Yoshioka, Editors Avangard Prima, Sofia 2018, pp 1-10 doi:10.7546/giq-19-2018-1-10
|
9 |
K. K. Baishya, P. Peska, and P. R. Chowdhury, On almost generalized weakly symmetric Kenmotsu manifolds, Acta Univ. Palacki. Olomuc., Fac. rer. nat. Mathematica 55 (2) (2016), 5-15.
|
10 |
M. R. Bakshi and K. K. Baishya, Four classes of Riemann solitons on alpa-cosymplectic manifolds, Afrika Matematika, https://doi.org/10.1007/s13370-020-00846-6
|
11 |
M. R. Bakshi, K. K. Baishya, D. G. Prakasha and P. Veeresha, Ricci solitons in a hyper generalized pseudo symmetric D-homothetically deformed Kenmotsu manifold, submitted
|
12 |
K. K. Baishya and P. R. Chowdhury, On Generalized Weakly Symmetric Kenmotsu Manifolds, Bol. Soc. Paran. Mat, (3s.) v. 39 6 (2021): 211-222.
DOI
|
13 |
HG Nagaraja, DL Kiran Kumar, VS Prasad, Ricci solitons on Kenmotsu manifolds under D-homothetic deformation, Khayyam J. Math. 4 (1) (2018), 102-109.
|
14 |
T. Suguri and S. Nakayama, D-conformal deformations on almost contact metric structure,Tensor (N.S.) 28 (1974), 125-129.
|
15 |
D. E. Blair, Contact Manifolds in Riemannian Geometry, Lect. Notes in Math. 509, Springer-Verlag, New York (1976).
|
16 |
M. C. Chaki, On pseudo symmetric manifolds, Analele Stiintifice ale Universitatii "Al I. Cuza" din Iasi 33 (1987), 53-58.
|
17 |
R. S. Hamilton, Three-manifolds with positive Ricci curvature, J. Diff. Geom. 17 (1982), 255-306.
|
18 |
K. Kenmotsu, A class of almost contact Riemannian manifolds, Tohoku Math. J. 24 (1972), 93-103
DOI
|
19 |
C. Udriste, Riemann flow and Riemann wave, Ann. Univ. Vest, Timisoara. Ser. Mat. Inf. 48 (1-2) (2010), 265-274.
|
20 |
Nulifer Ozdemir, Sirin Aktay, Mehmet Solgun, On generalized D-conformal deformations of certain almost contact metric manifolds, Mathematics 2019, 0700168.
|
21 |
R. S. Hamilton, The Ricci flow on surfaces, Mathematics and general relativity, Contemp. Math. 71, American Math. Soc. (1988), 237-262.
|
22 |
A. M. Blaga, M. R. Bakshi, and K. K. Baishya, Hyper generalized pseudo Q-symmetric semi-Riemanian manifold, Cubo, A Mathematical Journal,Vol. 23 (1) (2021), 87-96,
|
23 |
I.E. Hirica, C. Udriste, Ricci and Riemann solitons , Balkan J. Geom. Applications. 21 (2) (2016), 35-44.
|
24 |
M. R. Bakshi and K. K. Baishya, Certain types of (LCS)n -manifolds and the case of Riemann solitons, Differential Geometry-Dynamical Systems 22 (2020),11-25.
|