Pages that link to "Item:Q2297522"
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The following pages link to Maximal volumes of \(n\)-dimensional balls in the \(p\)-norm (Q2297522):
Displaying 7 items.
- A note on the metric geometry of the unit ball (Q636776) (← links)
- The largest \(k\)-ball in a \(d\)-dimensional box (Q1272308) (← links)
- Balls are maximizers of the Riesz-type functionals with supermodular integrands (Q1956514) (← links)
- Volume decay and concentration of high-dimensional Euclidean balls. A PDE and variational perspective (Q2031296) (← links)
- New bounds and asymptotic expansions for the volume of the unit ball in \(\mathbb{R}^n\) based on Padé approximation (Q2134892) (← links)
- Maximum-Volume Symmetric Gauge Ball Problem on the Convex Cone of Positive Definite Matrices and Convexity of Optimal Sets (Q3225230) (← links)
- Volume of unit ball in an n-dimensional normed space and its asymptotic properties (Q3610371) (← links)
