Math 2.0

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Symmetry and Invariant Theory of Quadratic Dynamics over Eight-Dimensional Composition Algebras DYBM6Q2K6R

URIm2://res/DYBM6Q2K6R
Kindpreprint
CreatorsDaniele Corradetti
Date2026-10-07
MSC16-XX, 37-XX
Subjectsarxiv math.RA, arxiv math.DS
Scopein

Expressions

e1: version, preprint

Languageen
Date2026-10-07
IdsarXiv 2610.09544, zbl_id 903202090

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The mentions of the inventory that name this resource. Each name links to the card of its inventory row.

ItemKindWhereSource
125A3S33TBstatementproposition 3.2arxiv
2CJ2WEN2Q6statementproposition B.7arxiv
One-step criterionstatementlemma 3.3arxiv
7V2AA8QS13statementproposition 8.1arxiv
89R5TDK2MXstatementproposition 2.2arxiv
D4JEXJ787Ystatementproposition B.5arxiv
Mandelbrot sets of symmetric composition algebrasstatementtheorem Barxiv
F1F5GWQJ3Tstatementproposition B.1arxiv
Symmetries of the Okubonic Julia setsstatementtheorem Aarxiv
Kaplansky's trickstatementproposition B.8arxiv
KY30F7S31Rstatementtheorem 6.1arxiv
NW061EJ18Ddefinitiondefinition 3.1arxiv
PGTG5AWE2Zstatementtheorem 5.1arxiv
PJDA4S4TT5statementproposition B.2arxiv
R823XP63BAstatementproposition B.3arxiv
SANSCY690Mstatementproposition 7.2arxiv
SFZE1PYK8Sstatementproposition B.9arxiv
TJFSCVEE05statementproposition B.4arxiv
WAWR00CPGXstatementcorollary 6.2arxiv
WD0GQ6F0A3statementproposition 7.1arxiv
XWT7E1764Mstatementproposition B.10arxiv
XXFKG6AYGXstatementproposition 4.1arxiv

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