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20072026
most citedRegularity of sets with quasiminimal boundary surfaces in metric spaces

46 citations · 162 across the 32 of their papers we have counts for

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9 papers · 1 filter

math.CA2023

Characterizations of parabolic reverse Hölder classes

Juha Kinnunen, Kim Myyryläinen

This paper discusses parabolic reverse Hölder inequalities and their connections to parabolic Muckenhoupt weights. The main result gives several characterizations for this class of…

math.CA2023

Characterizations of parabolic Muckenhoupt classes

Juha Kinnunen, Kim Myyryläinen

This paper extends and complements the existing theory for the parabolic Muckenhoupt weights motivated by one-sided maximal functions and a doubly nonlinear parabolic partial diffe…

math.CA2022

John-Nirenberg inequalities for parabolic BMO

Juha Kinnunen, Kim Myyryläinen, Dachun Yang

We discuss a parabolic version of the space of functions of bounded mean oscillation related to a doubly nonlinear parabolic partial differential equation. Parabolic John-Nirenberg…

math.CA2021

Characterizations of weak reverse Hölder inequalities on metric measure spaces

Juha Kinnunen, Emma-Karoliina Kurki, Carlos Mudarra

We present ten different characterizations of functions satisfying a weak reverse Hölder inequality on an open subset of a metric measure space with a doubling measure. Among other…

math.CA2018

A maximal function approach to two-measure Poincaré inequalities

Juha Kinnunen, Riikka Korte, Juha Lehrbäck +1

This paper extends the self-improvement result of Keith and Zhong in [16] to the two-measure case. Our main result shows that a two-measure -Poincaré inequality for $1<p<\in…

math.CA2017★ 3 cited

Maximal function estimates and self-improvement results for Poincaré inequalities

Juha Kinnunen, Juha Lehrbäck, Antti V. Vähäkangas +1

Our main result is an estimate for a sharp maximal function, which implies a Keith-Zhong type self-improvement property of Poincaré inequalities related to differentiable structure…