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- W3106173156 abstract "In this paper we consider the so-called procedure of {it Continuous Steiner Symmetrization}, introduced by Brock in cite{bro95,bro00}. It transforms every domain $Omegasubsetsubsetmathbb{R}^d$ into the ball keeping the volume fixed and letting the first eigenvalue and the torsion respectively decrease and increase. While this does not provide, in general, a $gamma$-continuous map $tmapstoOmega_t$, it can be slightly modified so to obtain the $gamma$-continuity for a $gamma$-dense class of domains $Omega$, namely, the class of polyedral sets in $mathbb{R}^d$. This allows to obtain a sharp characterization of the Blaschke-Santalo diagram of torsion and eigenvalue." @default.
- W3106173156 created "2020-11-23" @default.
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- W3106173156 date "2020-11-17" @default.
- W3106173156 modified "2023-10-16" @default.
- W3106173156 title "An application of the continuous Steiner symmetrization to Blaschke-Santal'o diagrams" @default.
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