University of Ostrava

output

20022026

most citedImaging linear and circular polarization features in leaves with complete Mueller matrix polarimetry

59 citations

researchers with a paper here

Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.

P. Zusmanovich17 · h 13
P. Oprocha13 · h 28
F. Karlický9 · h 25
D. Barseghyan7 · h 6
F. Luca7 · h 32
P. Exner7 · h 41
D. Saunders2 profiles6 · h 16
Jian Li5 · h 17
Jernej Činč2 profiles4 · h 6
Ondřej Turek4 · h 12
Piotr Oprocha2 profiles4 · h 2
D. Goyeneche3 · h 14

collaborating institutions

AGH University of KrakowPL17 papers
Czech Academy of Sciences, Nuclear Physics InstituteCZ11 papers
Czech Academy of SciencesCZ9 papers
Czech Technical University in PragueCZ9 papers
University of the WitwatersrandZA9 papers
Ghent UniversityBE7 papers
Max Planck Institute for MathematicsDE7 papers
Palacký University OlomoucCZ6 papers
Jagiellonian UniversityPL5 papers
La Trobe UniversityAU5 papers
Shantou UniversityCN5 papers
FZU ‒ Institute of Physics of the Academy of Sciences of the Czech RepublicCZ4 papers

Showing 2018 · math.NTShow all

2 papers · 2 filters

math.NT2018★ 8 cited

One-sided Diophantine approximations

Jaroslav Hančl, Ondřej Turek

The paper deals with best one--sided (lower or upper) Diophantine approximations of the $ℓ$ -th kind ( $ℓ \in N$ ). We use the ordinary continued fraction expansions to f…

math.NT2018★ 13 cited

On certain sums concerning the gcd's and lcm's of $k$ positive integers

Titus Hilberdink, Florian Luca, László Tóth

We use elementary arguments to prove results on the order of magnitude of certain sums concerning the gcd's and lcm's of $k$ positive integers, where $k \geq 2$ is fixed. We refine a…

One-sided Diophantine approximations

On certain sums concerning the gcd's and lcm's of k positive integers

On certain sums concerning the gcd's and lcm's of $k$ positive integers