Math 2.0

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A Converse to the Skoda $L^2$ division theorem II AWF7ZHK4EM

URIm2://res/AWF7ZHK4EM
Kindpreprint
CreatorsZhi Li, Xiankui Meng, Jiafu Ning, Xiangyu Zhou
Date2026-09-27
MSC30-XX, 32-XX
Subjectsarxiv math.CV
Scopein

Expressions

e1: version, preprint

Languageen
Date2026-09-27
IdsarXiv 2609.33300

Items in this resource

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

ItemKindWhereSource
1BG85JB16Bstatementproposition 2.1arxiv
1RNJWP8R74statementproposition 3.5arxiv
27CW3GEPV2statementproposition 3.4arxiv
Skodastatementtheorem 1.5arxiv
4T21Y6KBY7statementtheorem 5.1arxiv
6R2QX8PW1Kstatementtheorem 1.7arxiv
7AF2NHT9ATstatementcorollary 3.3arxiv
82M3N1VVX9statementtheorem 1.3arxiv
A3TK96AG05statementlemma 3.7arxiv
AH1RFNCCJ5statementproposition 3.8arxiv
EYPHRT3K04statementtheorem 3.10arxiv
G7VYASZVFYdefinitiondefinition 1.6arxiv
HQJX880WGFstatementproposition 5.2arxiv
NCDMXDJY9Ystatementlemma 3.2arxiv
PCN4TXAN1Vdefinitiondefinition 1.2arxiv
Skodastatementtheorem 1.1arxiv
QKJFG54975statementproposition 5.3arxiv
VHYGKRRPDBstatementproposition 5.4arxiv
VW8867P6K8statementlemma 3.1arxiv
WCEWCARF6Nstatementtheorem 1.4arxiv

Catalogue records