Titlebook: Cohomological Aspects in Complex Non-Kähler Geometry; Daniele Angella Book 2014 Springer International Publishing Switzerland 2014 32Q99,

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Harness

Preliminaries on (Almost-)Complex Manifolds, start by setting some definitions and notation concerning (almost-)complex structures, Sect. 1.1, symplectic structures, Sect. 1.2, and generalized complex structures, Sect. 1.3; then we recall the main results in the Hodge theory for Kähler manifolds, Sect. 1.4, and in the Kodaira, Spencer, Nirenb

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W. D. Willis Jr.,R. E. Coggeshall start by setting some definitions and notation concerning (almost-)complex structures, Sect. 1.1, symplectic structures, Sect. 1.2, and generalized complex structures, Sect. 1.3; then we recall the main results in the Hodge theory for Kähler manifolds, Sect. 1.4, and in the Kodaira, Spencer, Nirenb

Control-Group

Sensory Pathways in the Dorsal Columns,e, constitutes a bridge between the de Rham cohomology and the Dolbeault cohomology of a complex manifold.In Sect. 2.1, we recall some definitions and results on the . and . cohomologies, see, e.g., Schweitzer (., ., 2007), and on the . ., referring to Deligne et al. (Invent. Math. 29(3):245–274, 19

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Sensory Pathways in the Ventral Quadrant,re, (Benson and Gordon, Topology 27(4):513–518, 1988; Lupton and Oprea, J. Pure Appl. Algebra 91(1–3):193–207, 1994), and, more in general, solvmanifolds admitting a Kähler structure are characterized, (Hasegawa, Proc. Am. Math. Soc. 106(1):65–71, 1989); on the other hand, the geometry and cohomolog