The centro-affine Minkowski problem for polytopes
By Guangxian Zhu. 2015
179 citations recorded by the source corpus.
Subfields: Applied Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/127961fcefa36549d28da712fe927e3d40a0714b
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
In Geometry and Topology
Citations in the corpus
- On the uniqueness of Lp-Minkowski problems: The constant p-curvature case in R3 (2015, background): “2) in the critical case p = −n− 1, see also [25,48].”
- The dual Minkowski problem for symmetric convex bodies (2017, background): “[57] G. Zhu, The Lp Minkowski problem for polytopes for 0 p 1, J. Funct.”
- On the L dual Minkowski problem (2018, background): “See also Jian, Lu & Zhu [37], Lu & Wang [41], Zhu [71], etc., on this problem.”
- The dual Minkowski problem for negative indices (2017, background): “Böröczky, Hegedűs, & Zhu [5] later found a sufficient condition for the discrete case, which includes [9] (in the discrete case) and [49] as special cases.”
- Existence of solutions to the even dual Minkowski problem (2018, background): “See also Jian, Lu & Zhu [35], Lu & Wang [36], Zhu [71], etc., on this problem.”
- Cone-volume measure of general centered convex bodies (2016, unknown): “Zhu [45,46], K.”
- The L dual Minkowski problem for p > 1 and q > 0 (2018, unknown): “[9] Shibing Chen, Qi-rui Li, and Guangxian Zhu, On the Lp Monge-Ampère equation, Journal of Differential Equations, accepted.”
- The Minkowski problem in Gaussian probability space (2020, unknown): “See also Jian-Lu-Zhu [41], Lu-Wang [53], Zhu [77], etc.”