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A survey on strong KT structures - SSMR

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A <str<<strong>strong</strong>>on</<strong>strong</strong>>g>survey</str<<strong>strong</strong>>on</<strong>strong</strong>>g> <<strong>strong</strong>>on</<strong>strong</strong>> str<<strong>strong</strong>>on</<strong>strong</strong>>g <strong>KT</strong> <strong>structures</strong> 115[29] K. Hasegawa, Deformati<<strong>strong</strong>>on</<strong>strong</strong>>s and diffeomorphisms types of generalized Hopfmanifolds, Illinois J. Math. 37 (1993), 643–651.[30] A. Hattori, Spectral sequence in the de Rham cohomology of fibre bundles,J. Fac. Sci. Univ. Tokyo Sect. I 8 (1960), 289–331.[31] N.J. Hitchin, Instant<<strong>strong</strong>>on</<strong>strong</strong>>s and generalized Kähler geometry, Comm. Math.Phys. 265 (2006), 131–164.[32] H. Hir<<strong>strong</strong>>on</<strong>strong</strong>>aka, Resoluti<<strong>strong</strong>>on</<strong>strong</strong>> of singularities of an algebraic variety over a fieldof characteristic zero, I, II, Ann. of Math. (2) 79 (1964), 109–203; ibid. (2)79 (1064), pp. 205–326.[33] M. Inoue, On surfaces of class V II 0 , Invent. Math. 24 (1974), 269-310.[34] S. Ivanov and G. Papadopoulos, Vanishing theorems and string backgrounds,Classical Quantum Gravity 18 (2001), 1089–1110.[35] U. Lindström, M. Roček, R. v<<strong>strong</strong>>on</<strong>strong</strong>> Unge and M. Zabzine, GeneralizedKähler manifolds and off-shell supersymmetry, Comm. Math. Phys.269 (2007), 833–849.[36] Y. Lin and S. Tolman, Symmetries in generalized Kähler geometry,Comm. Math. Phys. 268 (2006), 199–222.[37] K. Nomizu, On the cohomology of compact homogeneous spaces of nilpotentLie groups, Ann. of Math. (1954), 59:531–538.[38] G. Ketsetzis and S. Salam<<strong>strong</strong>>on</<strong>strong</strong>>, Complex <strong>structures</strong> <<strong>strong</strong>>on</<strong>strong</strong>> the Iwasawa manifold,Adv. Geom. 4 (2004), 165–179.[39] J. Milnor, Curvature of left invariant metrics <<strong>strong</strong>>on</<strong>strong</strong>> Lie groups, Adv. in Math.21 (1976), 293–329.[40] M.L. Michels<<strong>strong</strong>>on</<strong>strong</strong>>, On the existence of special metrics in complex geometry,Acta Math. 143 (1983), 261–295.[41] Y. Miyaoka, Extensi<<strong>strong</strong>>on</<strong>strong</strong>> theorems for Kähler metrics, Proc. Japan Acad. 50(1974), 407–410.[42] H. Samels<<strong>strong</strong>>on</<strong>strong</strong>>, A class of complex analytic manifolds Port. Math. 5 (1953),129–132.[43] Ph. Spindel, A. Sevrin, W. Troost and A. Van Proyen, Complex<strong>structures</strong> <<strong>strong</strong>>on</<strong>strong</strong>> parallelised group manifolds and supersymmetric σ-models,Phys. Lett. B 206 (1988), 71–74.[44] A. Strominger, Superstrings with torsi<<strong>strong</strong>>on</<strong>strong</strong>>, Nuclear Phys. B 274 (1986),253–284.

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