Projecting the surface measure of the sphere of ℓpn
By Assaf Naor, Dan Romik. 2003
124 citations recorded by the source corpus.
Subfields: Applied Mathematics, Artificial Intelligence, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/edff988dcef934521ff427e815fb40d1262b33c7
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
- Yiming Zhao
- Yong Huang
- Deane Yang
- Gaoyong Zhang
- Erwin Lutwak
- Deping Ye
- Elisabeth M. Werner
- K. Boroczky
In Artificial Intelligence
In Mathematical Physics
- Yiming Zhao
- Gaoyong Zhang
- Deane Yang
- Erwin Lutwak
- Yong Huang
- Christoph Haberl
- Grigoris Paouris
- Elisabeth M. Werner
Citations in the corpus
- Geometric measures in the dual Brunn–Minkowski theory and their associated Minkowski problems (2016, background): “The SL(n) invariance of the cone-volume measure makes the measure a useful notion in the geometry of normed spaces; see [10], [60], [61], [65], [66], [69].”
- The logarithmic Minkowski problem (2012, unknown): “In recent years, cone-volume measures have appeared in e.g. [4], [19], [37], [38], [50], [51], [54], and [59].”
- On the L dual Minkowski problem (2018, background): “See, for example, Barthe, Guédon, Mendelson & Naor [4], Böröczky & Henk [7], Böröczky, Lutwak, Yang & Zhang [9–11], Henk & Linke [29], Ludwig [44], Ludwig & Reitzner [47], Naor [54], Naor & Romik [55], Paouris & Werner [56], Stancu [62,63], Xiong [65], Zhu [70], and Zou & Xiong [73].”
- Relative entropy of cone measures and Lp centroid bodies (2009, background): “We have (see [45]) cmK◦(B) = |∆| |K◦| = 1 |K◦| ∫ ∞”