$L^p$ maximal inequalities for Gaussian subordination with applications to Breuer--Major--Donsker principles D7CZZ48FRN

URI	`m2://res/D7CZZ48FRN`
Kind	preprint
Creators	Dionysis Milesis, Guangqu Zheng
Date	2026-10-07
MSC	60-XX
Subjects	arxiv math.PR
Scope	in

Expressions

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

Item	Kind	Where	Source
\textsf{Adjacent-block maximal lemma	statement	lemma 2.4	arxiv
\textsf{Uniform integral approximation	statement	proposition 1.7	arxiv
\textsf{Finite-variance discrete BMD principle	statement	corollary 1.4	arxiv
\textsf{Dyadic decomposition of initial segments	statement	lemma 3.2	arxiv
\textsf{Separated diagram bounds	statement	lemma 2.2	arxiv
B615SD4BEE	statement	lemma 4.2	arxiv
\textsf{Uniform approximation in path norm	statement	proposition 1.6	arxiv
\textsf{Almost-everywhere lattice summability	statement	lemma 5.1	arxiv
\textsf{Rank-preserving truncation	statement	proposition 4.1	arxiv
\textsf{Adjacent-block estimate	statement	proposition 4.3	arxiv
\textsf{Critical self-similar FCLT	statement	theorem 1.9	arxiv
\textsf{Small-support estimate	statement	lemma 4.4	arxiv
QNRFCTSE25	statement	lemma 2.1	arxiv
\textsf{Uniform $L^p$ block bound	statement	proposition 3.1	arxiv
\textsf{Breuer--Major theorem	statement	theorem 1.3	arxiv
\textsf{Critical covariance comparison	statement	lemma 6.2	arxiv
\textsf{Uniform covariance envelope	statement	lemma 6.1	arxiv
\textsf{$L^2$ endpoint and $L^p$ maximal inequalities	statement	theorem 1.1	arxiv
\textsf{Subcritical self-similar FCLT	statement	corollary 1.8	arxiv
\textsf{Finite-variance continuous-time BMD principle	statement	corollary 1.5	arxiv