We show that for every $ε > 0$ , there is a set $A \subset ℝ^{2}$ such that $ℋ^{1} ⌞ A$ is a monotone measure, the corresponding tangent measures at the origin are not unique and $ℋ^{1} ⌞ A$ has the $1$ -dimensional density between $1$ and $3 + ε$ everywhere on the support.

Mathematical modelling of an electrolysis process

Miloslav Feistauer; Harijs Kalis; Mirko Rokyta — 1989

Commentationes Mathematicae Universitatis Carolinae

Concentrated monotone measures with non-unique tangential behavior in $ℝ^{3}$

Robert Černý; Jan Kolář; Mirko Rokyta — 2011

Czechoslovak Mathematical Journal

We show that for every $ε > 0$ there is a set $A \subset ℝ^{3}$ such that $ℋ^{1} ⌞ A$ is a monotone measure, the corresponding tangent measures at the origin are non-conical and non-unique and $ℋ^{1} ⌞ A$ has the $1$ -dimensional density between $1$ and $2 + ε$ everywhere in the support.

Nedožité sedmdesátiny Prof. RNDr. Břetislava Nováka, DrSc. (1938-2003)

A. A. Karatsuba; Štefan Porubský; Mirko Rokyta; Zdeněk Vlášek — 2008

Pokroky matematiky, fyziky a astronomie

Foreword [Proceedings of the Eighth International School on Mathematical Theory in Fluid Mechanics in memory of Professor Jindřich Nečas]

Eduard Feireisl; Josef Málek; Antonín Novotný; Mirko Rokyta; Michael Růžička — 2004

Applications of Mathematics

Prof. RNDr. Břetislav Novák, DrSc. (1938–2003) would be seventy

A. A. Karatsuba; Štefan Porubský; Mirko Rokyta; Zdeněk Vlášek — 2008

Mathematica Bohemica

Ninth international school on mathematical theory in fluid mechanics

Eduard Feireisl; Mirko Rokyta; Josef Málek; Michael Růžička; Antonín Novotný; Vladimír Šverák — 2006

Applications of Mathematics

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