Convex and Discrete Geometry

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Cone-volume measure of general centered convex bodies (2016, background): “For more on Schwarz rounding we refer to [19].”
The Lp Minkowski problem for polytopes for 0 < p < 1 (2014, unknown): “pproach to the classical Minkowski problem. 2. Preliminaries In this section, we collect some basic deﬁnitions and facts about convex bodies. For general references regarding convex bodies see, e.g., [13,15,16,52,56]. The sets of this paper are subsets of the n-dimensional Euclidean space Rn. For x,”
The Centro-Affine Hadwiger Theorem (2013, methodology): “ecomposition. 2 Preliminaries In this section we ﬁx our notation and collect basic facts from convex geometry. General references for the theory of convex bodies are the books by Gardner [20], Gruber [21], and Schneider [65]. The set of positive real numbers will be denoted by R+. The solution to Ca”
Geometric measures in the dual Brunn–Minkowski theory and their associated Minkowski problems (2016, unknown): “The books [27, 33] are also good references.”
General volumes in the Orlicz–Brunn–Minkowski theory and a related Minkowski problem II (2018, unknown): “For the following information about convex sets, we refer the reader to [15,38].”