[1] Blair, D.E., Koufogiorgos T. and Papantoniou B. J., Contact metric manifold satisfying a nullity condition, Israel
J.Math., 91(1995), 189 − 214.
[2] Blair, D. E., Kim, J. S. and Tripathi, M. M.,On the concircular curvature tensor of a contact metric manifold, J.
Korean Math. Soc., 42(2005), 883-892.
[3] Blair, D.E, Two remarks on contact metric structures, Tohoku Math. J., 29(1977), 319 − 324.
[4] Boothby, W. M. and Wang, H. C., On contact manifolds, Ann of Math., 68(1958), 721 − 734.
[5] De, U.C and Sarkar, A., On Quasi-conformal curvature tensor of (k, µ)-contact metric manifold, Math. Reports,
14(64), 2(2012), 115 − 129.
[6] Ghosh, S. and De, U. C., On φ-Quasiconformally symmetric (k, µ)-contact metric manifolds, Lobachevskii Journal
of Mathematics, 31(2010), 367 − 375.
[7] Jun, J.B., Yildiz, A. and De, U.C.,On φ-recurrent (k, µ)-contact metric manifolds, Bull. Korean Math. Soc.
45(4)(2008), 689.
[8] Jeong, J. C., Lee, J. D., Oh, G. H. and Pak, J. S., A note on the contact conformal curvature tensor, Bull. Korean
Math. Soc., 27(1990), 133 − 142.
[9] Kang, T. H. and Pak, J. S., Some remarks for th spectrum of the p-Laplacian on Sasakian manifolds, J. Korean
Math. Soc., 32(1995), 341 − 350.
[10] Kim, J. S., Choi, J., Özgür, C. and Tripathi, M. M.,On the Contact conformal curvature tensor of a contact metric
manifold, Indian J. pure appl. Math., 37(4)(2006), 199 − 206.
[11] Kitahara, H., Matsuo, K. and Pak, J. S., A conformal curvature tensor field on Hermitian manifolds, J. Korean
Math. Soc., 27(1990), 27 − 30.
[12] Kuhnel, W., Conformal transformations between Einstein spaces, Conformal geometry (Bonn, 1985/1986),
105-146, Asepects math., E12, Vieweg, Braunschweig, 1988.
[14] Pak, J. S., Jeong, J. C. and Kim, W. T., The contact conformal curvature tensor field and the spectrum of the
Laplacian, J. Korean. Math. Soc., 28(1991), 267 − 274.
[15] Pak, J. S. and Shin, Y. J., A note on contact conformal curvature tensor, Commun. Korean Math. Soc., 13(2)(1998),
337 − 343.
The object of this paper is to characterize (k, µ)-contact metric manifolds satisfying certain curvature
conditions on the contact conformal curvature tensor.
[1] Blair, D.E., Koufogiorgos T. and Papantoniou B. J., Contact metric manifold satisfying a nullity condition, Israel
J.Math., 91(1995), 189 − 214.
[2] Blair, D. E., Kim, J. S. and Tripathi, M. M.,On the concircular curvature tensor of a contact metric manifold, J.
Korean Math. Soc., 42(2005), 883-892.
[3] Blair, D.E, Two remarks on contact metric structures, Tohoku Math. J., 29(1977), 319 − 324.
[4] Boothby, W. M. and Wang, H. C., On contact manifolds, Ann of Math., 68(1958), 721 − 734.
[5] De, U.C and Sarkar, A., On Quasi-conformal curvature tensor of (k, µ)-contact metric manifold, Math. Reports,
14(64), 2(2012), 115 − 129.
[6] Ghosh, S. and De, U. C., On φ-Quasiconformally symmetric (k, µ)-contact metric manifolds, Lobachevskii Journal
of Mathematics, 31(2010), 367 − 375.
[7] Jun, J.B., Yildiz, A. and De, U.C.,On φ-recurrent (k, µ)-contact metric manifolds, Bull. Korean Math. Soc.
45(4)(2008), 689.
[8] Jeong, J. C., Lee, J. D., Oh, G. H. and Pak, J. S., A note on the contact conformal curvature tensor, Bull. Korean
Math. Soc., 27(1990), 133 − 142.
[9] Kang, T. H. and Pak, J. S., Some remarks for th spectrum of the p-Laplacian on Sasakian manifolds, J. Korean
Math. Soc., 32(1995), 341 − 350.
[10] Kim, J. S., Choi, J., Özgür, C. and Tripathi, M. M.,On the Contact conformal curvature tensor of a contact metric
manifold, Indian J. pure appl. Math., 37(4)(2006), 199 − 206.
[11] Kitahara, H., Matsuo, K. and Pak, J. S., A conformal curvature tensor field on Hermitian manifolds, J. Korean
Math. Soc., 27(1990), 27 − 30.
[12] Kuhnel, W., Conformal transformations between Einstein spaces, Conformal geometry (Bonn, 1985/1986),
105-146, Asepects math., E12, Vieweg, Braunschweig, 1988.
[14] Pak, J. S., Jeong, J. C. and Kim, W. T., The contact conformal curvature tensor field and the spectrum of the
Laplacian, J. Korean. Math. Soc., 28(1991), 267 − 274.
[15] Pak, J. S. and Shin, Y. J., A note on contact conformal curvature tensor, Commun. Korean Math. Soc., 13(2)(1998),
337 − 343.
De, U., & Samui, S. (2017). On a Subclass of (k, µ)-Contact Metric Manifolds. Mathematical Sciences and Applications E-Notes, 5(1), 9-18. https://doi.org/10.36753/mathenot.421477
AMA
De U, Samui S. On a Subclass of (k, µ)-Contact Metric Manifolds. Math. Sci. Appl. E-Notes. April 2017;5(1):9-18. doi:10.36753/mathenot.421477
Chicago
De, U.c., and Srimayee Samui. “On a Subclass of (k, �)-Contact Metric Manifolds”. Mathematical Sciences and Applications E-Notes 5, no. 1 (April 2017): 9-18. https://doi.org/10.36753/mathenot.421477.
EndNote
De U, Samui S (April 1, 2017) On a Subclass of (k, µ)-Contact Metric Manifolds. Mathematical Sciences and Applications E-Notes 5 1 9–18.
IEEE
U. De and S. Samui, “On a Subclass of (k, µ)-Contact Metric Manifolds”, Math. Sci. Appl. E-Notes, vol. 5, no. 1, pp. 9–18, 2017, doi: 10.36753/mathenot.421477.
ISNAD
De, U.c. - Samui, Srimayee. “On a Subclass of (k, �)-Contact Metric Manifolds”. Mathematical Sciences and Applications E-Notes 5/1 (April 2017), 9-18. https://doi.org/10.36753/mathenot.421477.
JAMA
De U, Samui S. On a Subclass of (k, µ)-Contact Metric Manifolds. Math. Sci. Appl. E-Notes. 2017;5:9–18.
MLA
De, U.c. and Srimayee Samui. “On a Subclass of (k, �)-Contact Metric Manifolds”. Mathematical Sciences and Applications E-Notes, vol. 5, no. 1, 2017, pp. 9-18, doi:10.36753/mathenot.421477.
Vancouver
De U, Samui S. On a Subclass of (k, µ)-Contact Metric Manifolds. Math. Sci. Appl. E-Notes. 2017;5(1):9-18.