B. Maga

activity

20172021

most citedChest X-ray lung and heart segmentation based on minimal training sets

4 citations · 4 across the 1 of their papers we have counts for

collaborators

Showing math.CAShow all

6 papers · 1 filter

math.CA2020

Characterization of lip sets

Zoltán Buczolich, Bruce Hanson, Balázs Maga +1

We denote the local ``little" Lipschitz constant of a function $f : R \to R$ by $lip f$ . In this paper we settle the following question: For which s…

math.CA2019

Lipschitz one sets modulo sets of measure zero

Z. Buczolich, B. Hanson, B. Maga +1

We denote the local "little" and "big" Lipschitz functions of a function $f : R \to R$ by $lip f$ and $Lip f$ . In this paper we continue o…

math.CA2019

Big and little Lipschitz one sets

Zoltán Buczolich, Bruce Hanson, Balázs Maga +1

Given a continuous function $f : R \to R$ we denote the so-called "big Lip" and "little lip" functions by $Lip f$ and $lip f$ respective…

math.CA2018

Random constructions for translates of non-negative functions

Zoltán Buczolich, Bruce Hanson, Balázs Maga +1

Suppose $Λ$ is a discrete infinite set of nonnegative real numbers. We say that $Λ$ is type $2$ if the series $s (x) = \sum_{λ \in Λ} f (x + λ)$ does not satisfy a zero-one law. This means…

math.CA2018

On series of translates of positive functions III

Zoltán Buczolich, Balázs Maga, Gáspár Vértesy

Suppose $Λ$ is a discrete infinite set of nonnegative real numbers. We say that $Λ$ is of type 1 if the series $s (x) = \sum_{λ \in Λ} f (x + λ)$ satisfies a zero-one law. This means that…

math.CA2017

Random power series near the endpoint of the convergence interval

Balázs Maga, Péter Maga

In this paper, we are going to consider power series $n = 1 \sum \infty a_{n} x^{n},$ where the coefficients $a_{n}$ are chosen independently at random from a finite set with unifor…