JOURNAL OF SHANDONG UNIVERSITY(NATURAL SCIENCE) ›› 2021, Vol. 56 ›› Issue (11): 105-110.doi: 10.6040/j.issn.1671-9352.0.2021.156
JIANG Yan, WU Feng, ZHANG Liang*
CLC Number:
| [1] AMARI S. Differential-geometrical methods in statistics[M]. Berlin: Springer, 1985: 11-63. [2] MATSUZOE H. Statistical manifolds and affine differential geometry[J]. Advanced Studies in Pure Mathematics, 2010, 57:303-321. [3] SHIMA H, YAGI K. Geometry of Hessian manifolds[J]. Differential Geometry and its Applications, 1997, 7(3):277-290. [4] FURUHATA H, HASEGAWA I, OKUYAMA Y, et al. Sasakian statistical manifold[J]. Journal of Geometry and Physics, 2017, 117:179-186. [5] FURUHATA H. Sasakain statistical manifolds II[C] //NIELSEN F, BARBARESCO F. Geometric Science of Information. Paris: Springer, 2017: 179-185. [6] FURUHATA H, HASEGAWA I, OKUYAMA Y, et al. Kenmotsu statistical manifolds and warped product[J]. Journal of Geometry, 2017, 108(3):1175-1191. [7] FURUHATA H. Hypersurfaces in statistical manifolds[J]. Differential Geometry and its Applications, 2009, 27(3):420-429. [8] FURUHATA H, HASEGAWA I. Submanifolds theory in holomorphic statistical manifolds[C] //DRAGOMIR S, SHAHID M H, AL-SOLAMY F R. Geometry of Cauchy-Riemann Submanifolds. Singapore: Springer, 2016: 179-215. [9] KENMOTSU K. A class of almost contact Riemannian manifolds[J]. Tohoku Mathematical Journal, 1972, 24(1):93-103. [10] BLAIR D E. Riemannian geometry of contact and symplectic manifolds[M]. New York: Birkhäuser, 2010: 44-147. |
| [1] | WU Feng, ZHANG Liang. Some results on Sasakian statistical manifolds of constant φ -curvature [J]. JOURNAL OF SHANDONG UNIVERSITY(NATURAL SCIENCE), 2021, 56(4): 86-93. |
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