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A new class of almost complex structures on tangent bundle of a Riemannian manifold

)-tensor bundle of a Riemannian metric. Int. J. Geom Meth. Modern Phys. 10 (4) (2013) 18p. [10] A. A. Salimov, A. Gezer: On the geometry of the (1, 1)-tensor bundle with Sasaki type metric. Chinese Ann. Math. Ser. B 32 (3) (2011) 1–18. [11] J. Zhang, F. Li: Symplectic and Kähler structures on statistical manifolds induced from divergence functions. In: Conference paper in Geometric Science of Information . Springer (2013) 595–603.

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Geometry of Mus-Sasaki metric

.A Salimov, A. Gezer: On the geometry of the (1, 1)-tensor bundle with Sasaki type metric. Chinese Annals of Mathematics 32 (3) (2011) 369–386. [14] A.A. Salimov, A. Gezer, K. Akbulut: Geodesics of Sasakian metrics on tensor bundles. Mediterr. J. Math 6 (2) (2009) 135–147. [15] A.A. Salimov, S. Kazimova: Geodesics of the Cheeger-Gromoll Metric. Turk. J. Math. 33 (2009) 99–105. [16] S. Sasaki: On the differential geometry of tangent bundles of Riemannian manifolds II. Tohoku Math. J. 14 (1962) 146–155. [17] M. Sekizawa: Curvatures of Tangent

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The optimal rate of return for defined contribution pension systems in a stochastic framework

Contribution Pension Schemes in a Changing Pension World: Volume 2, Gender, Politics, and Financial Stability, Vol. 2, World Bank Publications, 2012. [8] J. B. Williamson, M. Price, C. Shen, Pension policy in China, Singapore, and South Korea: An assessment of the potential value of the notional defined contribution model, Journal of Aging Studies 26 (1) (2012) 79–89. [9] O. Settergren, The automatic balance mechanism of the swedish pension system, Wirtschaftspolitische Blätter 4 (2001) 2001. [10] C. Vidal-Meliá, M. C. Boado-Penas, O. Settergren, Automatic

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