Stein Manifolds and Holomorphic Mappings

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Exposing Points on the Boundary of a Strictly Pseudoconvex or a Locally Convexifiable Domain of Finite 1-Type (2013, methodology): “15 in [6]).”
Flexible varieties and automorphism groups (2010, methodology): “y. In particular, we show that every ﬂexible variety admits a Gromov spray. This provides a new wide class of examples to which the Oka-Grauert-Gromov Principle can be applied. We refer the reader to [15] and the survey articles [14, §3] and [25] for a more thorough treatment and historical referenc”
Holomorphic Approximation: The Legacy of Weierstrass, Runge, Oka–Weil, and Mergelyan (2018, background): “Thus, Oka theory may be understood as the theory of homotopy principle in complex analysis, a point of view emphasised in the monographs [84, 66].”