On the Christoffel-Minkowski problem of Firey’s p-sum
By Changqing Hu, Xinan Ma, Chun-li Shen. 2004
128 citations recorded by the source corpus.
Subfields: Applied Mathematics, Geometry and Topology, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/d91dd1094fef7eea452198cb0786b8685c157d00
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In Applied Mathematics
- Deane Yang
- Gaoyong Zhang
- Erwin Lutwak
- Yiming Zhao
- Elisabeth M. Werner
- Deping Ye
- Monika Ludwig
- Christoph Haberl
In Geometry and Topology
- Deane Yang
- Gaoyong Zhang
- Erwin Lutwak
- Yiming Zhao
- Elisabeth M. Werner
- Deping Ye
- Monika Ludwig
- Grigoris Paouris
In Numerical Analysis
Citations in the corpus
- Orlicz projection bodies (2010, unknown): “[2–8,14–19,22–28,30–43,49,51, 52,54,55].”
- Orlicz centroid bodies (2010, unknown): “, [1–9,17– 23,26–32,34–44,46–48,54,56,57,59,62].”
- Sharp convex Lorentz–Sobolev inequalities (2011, unknown): “Within the Lp Brunn-Minkowski theory (see [10,13–15,30–32,35,36,39–42,44–49,61,67,69– 71, 74]), the natural extension of integral affine surface area is the Lp integral affine surface area Φp (see Section 5.”
- The even Orlicz-Minkowski problem (2010, unknown): “[1–5, 7–10, 12, 13, 15–22, 25–39, 41–44, 47, 49, 50, 52–55, 58, 60–63, 65–68]).”
- A volume inequality for polar bodies (2010, unknown): “, [8–13, 15, 21–38, 41, 44,45,47–49,51]).”
- Relative entropy of cone measures and Lp centroid bodies (2009, background): “Contributions here include new interpretations of Lp-affine surface areas [41, 50, 51, 56, 57], the study of solutions of non-trivial ordinary and partial differential equations (see, for example, Chen [11], Chou and Wang [12], Stancu [52, 53]), the study of the Lp Christoffel–Minkowski problem by H”
- Volume Inequalities for Subspaces of L p (2004, unknown): “[7], [8], [9], [15], [16], [17], [22], [23], [24], [25], [26], [27], [28], [30], [29], [31], [32], [33], [34], [35], [39], [43], [44], [45], [46], [48]) motivated the search for a direct approach to establishing these reverse inequalities.”
- Optimal Sobolev norms and the Lp Minkowski problem (2006, methodology): “, [5, 6, 11, 12, 13, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 26, 28, 30]) by using L Minkowski sums first introduced by Firey.”