Equivariant birational geometry of linear actions Page 1 EMS Surv. Math. Sci. (Online first) DOI
10.4171/EMSS/82 © 2024 European Mathematical Society Published by EMS Press …

Equivariant geometry of the Segre cubic and the Burkhardt quartic | Selecta Mathematica
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TORSORS AND STABLE EQUIVARIANT BIRATIONAL GEOMETRY Page 1 Nagoya Math. J.,
250 (2023), 275–297 DOI 10.1017/nmj.2022.29 TORSORS AND STABLE EQUIVARIANT …

Toric G-solid Fano threefolds | Selecta Mathematica Skip to main content SpringerLink Log in
Menu Find a journal Publish with us Search Cart 1.Home 2.Selecta Mathematica 3.Article Toric …

We give the complete stably rational classification of algebraic tori of dimensions $4 $ and
$5 $ over a field $ k $. In particular, the stably rational classification of norm one tori whose …

Let K be any field and G be a finite group acting on the rational function field K (xg: g∈ G) by
h⋅ xg= x hg for any g, h∈ G. Define K (G)= K (xg: g∈ G) G. Noether's problem asks whether …

We consider the set of forms of a toric variety over an arbitrary field: those varieties which
become isomorphic to a toric variety after base field extension. In contrast to most previous …

RATIONALITY OF FORMS OF M 1. Introduction In this note, we strengthen a theorem of
Florence–Reichstein [FR18] concerning ratio Page 1 RATIONALITY OF FORMS OF M0,n …

Equivariant Burnside groups and toric varieties | Rendiconti del Circolo Matematico di Palermo
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(* I where(mii) I, i,,, n is an invertible nxn matrix with integer entries and where a,(a) EK\(O). If
a,(c)= 1 Vi, then CJ is called purely monomial. It is proved in [6, Theorem] that if G is any …