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

calamity

Factual

移動(dòng)

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 K?hler manifolds, Sect. 1.4, and in the Kodaira, Spencer, Nirenb

綠州

pacifist

engrossed

eulogize

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 K?hler 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

obstruct

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 K?hler structure are characterized, (Hasegawa, Proc. Am. Math. Soc. 106(1):65–71, 1989); on the other hand, the geometry and cohomolog