. Fundamental class of a cycle and relative fundamental class of an analytic family of cycles
. Intersection theory with parameters on complex manifolds and more generally on nearly smooth complex spaces
. Holomorphic currents on reduced complex spaces
. Chow varieties and cycle spaces of quasi-projective complex spaces
. Natural morphism from the Douady space to the cycle space
. Holomorphic convexity in cycle spaces and integration of $\bar{partial}$-cohomology classes on cycles
. Strong Kählerianity of cycle spaces of Kähler manifolds
. Numerous important applications of cycle space theory
Preliminaries needed in the book in addition to the material of the first volume, for instance sheaf cohomology with support, are explained in detail, making this two-volume work quite self-contained. The French version of the present book was published in 2020 by the French Mathematical Society in the series Cours Spécialisés and during the translation process the authors have improved in many ways the original version.
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