Math 2.0

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Discorrelation of the M\"obius function with linear phases in short intervals 8S0K3Y25HM

URIm2://res/8S0K3Y25HM
Kindpreprint
CreatorsJavier Pliego, Mengdi Wang
Date2026-10-08
MSC11-XX
Subjectsarxiv math.NT
Scopein

Expressions

e1: version, preprint

Languageen
Date2026-10-08
IdsarXiv 2610.11487

Items in this resource

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

ItemKindWhereSource
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Major-arc analysisstatementproposition 3.1arxiv
46BDTG4BZRstatementtheorem 11.1arxiv
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4A5WSSK4GGstatementlemma 11.2arxiv
Type III estimatestatementlemma 8.1arxiv
6P0HP4Q1VNstatementtheorem 1.2arxiv
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AM7EXE9SMZstatementlemma 4.1arxiv
CFYC5XMMCMstatementlemma 4.2arxiv
FPAXCRW727statementlemma 2.6arxiv
G0S8V3EAQNstatementproposition 5.1arxiv
Second moment in short intervalsstatementlemma 2.2arxiv
Type I estimatestatementlemma 6.2arxiv
HMNR01YDD1statementcorollary 1.4arxiv
Fourth moment in short intervalsstatementlemma 2.3arxiv
van der Corputstatementlemma 5.2arxiv
JSVASY4JNBstatementtheorem 1.3arxiv
KWM5T4XWQGstatementtheorem 1.1arxiv
Type I$_2$ estimatesstatementlemma 7.1arxiv
Type II estimatesstatementlemma 6.1arxiv
Mean value estimatestatementlemma 2.1arxiv
SV2HZAVZB8statementtheorem 11.3arxiv
Y4XFEB2FYYstatementlemma 2.5arxiv
When $\beta \geq \frac{x(\log x)^{A/3}}{H^2}$statementproposition 5.4arxiv

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