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Suh, Young Jin; De, Uday Chand. Yamabe Solitons and Ricci Solitons on Almost co-Kähler Manifolds. Canadian mathematical bulletin, Tome 62 (2019) no. 3, pp. 653-661. doi: 10.4153/S0008439518000693
@article{10_4153_S0008439518000693,
author = {Suh, Young Jin and De, Uday Chand},
title = {Yamabe {Solitons} and {Ricci} {Solitons} on {Almost} {co-K\"ahler} {Manifolds}},
journal = {Canadian mathematical bulletin},
pages = {653--661},
year = {2019},
volume = {62},
number = {3},
doi = {10.4153/S0008439518000693},
url = {http://geodesic.mathdoc.fr/articles/10.4153/S0008439518000693/}
}
TY - JOUR AU - Suh, Young Jin AU - De, Uday Chand TI - Yamabe Solitons and Ricci Solitons on Almost co-Kähler Manifolds JO - Canadian mathematical bulletin PY - 2019 SP - 653 EP - 661 VL - 62 IS - 3 UR - http://geodesic.mathdoc.fr/articles/10.4153/S0008439518000693/ DO - 10.4153/S0008439518000693 ID - 10_4153_S0008439518000693 ER -
%0 Journal Article %A Suh, Young Jin %A De, Uday Chand %T Yamabe Solitons and Ricci Solitons on Almost co-Kähler Manifolds %J Canadian mathematical bulletin %D 2019 %P 653-661 %V 62 %N 3 %U http://geodesic.mathdoc.fr/articles/10.4153/S0008439518000693/ %R 10.4153/S0008439518000693 %F 10_4153_S0008439518000693
[1] and , Ricci solitons in manifolds with quasi-constant curvature . Publ. Math. Debrecen 78(2011), 235–243. . Google Scholar | DOI
[2] , Contact manifold in Riemannian geometry . Lecture Notes in Mathematics, 509, Springer-Verlag, Berlin, 1976. Google Scholar
[3] , Riemannian geometry on contact and symplectic manifolds . Progress in Mathematics, 203, Birkhäuser Boston, Inc, Boston, MA, 2002. . Google Scholar | DOI
[4] and , From the Eisenhart problem to Ricci solitons in f-Kenmotsu manifolds . Bull. Malays. Math. Sci. Soc. 33(2010), 361–368. Google Scholar
[5] , , and , A survey on cosymplectic geometry . Rev. Math. Phys. 25(2013), 1343002 (2013). . Google Scholar | DOI
[6] and , Einstein-like conditions and cosymplectic geometry . J. Adv. Math. Stud. 3(2010), 27–40. Google Scholar
[7] and , Almost cosymplectic and almost Kenmotsu (k, 𝜇, 𝜈)-spaces . Mediterr. J. Math. 10(2013), 1551–1571. . Google Scholar | DOI
[8] and , Quasi-Einstein metrics and their renoirmalizability properties . Helv. Phys. Acta. 69(1996), 344–347. Google Scholar
[9] and , On a class of compact and non-compact quasi-Einstein metrics and their renoirmalizability properties . Nuclear Phys. B. 478(1996), 758–778. . Google Scholar | DOI
[10] , , and , Topology of cosymplectic manifolds . J. Math. Pures Appl. 72(1993), 567–591. Google Scholar
[11] , Ricci solitons on almost contact geometry . Proceedings of 17th International workshop on Differential Geometry and the 7th KNUGRG-OCAMI Differential Geometry Workshop [Vol. 17], Natl. Inst. Math. Sci. (NIMS), Taejon, 2013, pp. 85–95. Google Scholar
[12] and , The Ricci flow: An introduction . Mathematical Surveys and Monographs, 110, American Mathematical Society, Providence, RI, 2004. Google Scholar
[13] , , and , Hamilton Ricci flow . Graduate Studies in Mathematics, 77, American Mathematical Society, Providence, RI; Science Press, Beijing, New York, 2006. . Google Scholar | DOI
[14] and , On almost cosymplectic (k, 𝜇)-space . Banach Center Publ. 69, Polish Acad. Sci. Inst. Math., Warsaw, 2005, pp. 211–220. . Google Scholar | DOI
[15] and , The classification of locally conformally flat Yamabe solitons . Adv. Math. 240(2013), 346–369. . Google Scholar | DOI
[16] , Compact Ricci solitons . (Polish) Wiad Mat. 48(2012), no. 1, 1–32. Google Scholar
[17] , Jacobi-type vector fields on Ricci solitons . Bull. Math. Soc. Sci. Math. Roumanie (N.S.) 55(2012), 41–50. Google Scholar
[18] , Non-existence of almost cosymplectic manifolds satisfying a certain condition . Tensor (N. S.) 63(2002), 272–284. Google Scholar
[19] , The Ricci flow on surfaces . In: Mathematics and general relativity , Contemp. Math., 71, American Mathematica Society, Providence, RI, 1988, pp. 237–262. . Google Scholar | DOI
[20] , A note on compact gradient Yamabe solitons . J. Math. Anal. Appl. 388(2012), 725–726. . Google Scholar | DOI
[21] , Ricci solitons on compact 3-manifolds . Differential Geom. Appl. 3(1993), 301–307. . Google Scholar | DOI
[22] and , On 3-dimentional almost contact metric manifold . Kyungpook Math. J. 34(1994), 293–301. Google Scholar
[23] , Topology of co-symplectic/co-Kähler manifolds . Asian J. Math. 12(2008), 527–543. . Google Scholar | DOI
[24] and , New examples of compact cosymplectic solvmanifolds . Arch. Math. (Brno) 34(1998), 337–345. Google Scholar
[25] , On almost cosymplectic manifolds . Kodai Math. J. 4(1981), 239–250. Google Scholar
[26] , On almost cosymplectic manifolds with Kählerian leaves . Tensor (N. S.) 46(1987), 117–124. Google Scholar
[27] H. Oztürk, H., N. Aktan, C. and Murathan, Almost 𝛼-cosymplectic (k, 𝜇, 𝜈)-spaces. 2010. arxiv:1007.0527v1. Google Scholar
[28] , The entropy formula for the Ricci flow and its geometric applications. arxiv:Math.DG/0211159. Google Scholar
[29] , A 3-dimensional Sasakian metric as a Yamabe Soliton . Int. J. Geom. Methods Mod. Phys. 9(2012), 1220003. . Google Scholar | DOI
[30] , Yamabe solitons in three dimensional Kenmotsu manifolds . Bull. Belg. Math. Soc. Stenvin 23(2016), 345–355. Google Scholar
[31] , A generalization of Goldberg conjecture for co-Kähler manifolds . Mediterr. J. Math. 13(2016), 2679–2690. Google Scholar
[32] , Integral Formulas in Riemannian geometry . Pure and Applied Mathematics, 1, Marcel Dekker, New York, 1970. Google Scholar
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