@inbook{1bf121a76b074eeb8f69f7540bb62012,
title = "On the Ekeland-Hofer-Zehnder capacity of difference body",
abstract = "It is proven that the Ekeland-Hofer-Zehnder capacity of the difference body of a given convex body W⊂ ℝ2 n satisfies the following inequality CEHZ(W+(−W))≤Cln(n+1)CEHZ(W), $$\displaystyle C_{\mathrm {EHZ}}\left (W+(-W)\right )\leq C \ln \left (n+1\right )C_{\mathrm {EHZ}}\left (W\right ), $$ where C is an absolute constant. Up to a multiplicative constant this inequality is sharp.",
author = "Efim Gluskin",
note = "Publisher Copyright: {\textcopyright} Springer Nature Switzerland AG 2020.",
year = "2020",
doi = "10.1007/978-3-030-36020-714",
language = "אנגלית",
isbn = "978-3-030-36019-1",
series = "Lecture Notes in Math.",
publisher = "Springer, Cham",
pages = "325--340",
editor = "Bo'az Klartag and Emanuel Milman",
booktitle = "Geometric Aspects of Functional Analysis",
edition = "1",
}