University of Montenegro

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20002026

most citedCombined Measurement and QCD Analysis of the Inclusive ep Scattering Cross Sections at HERA

706 citations

Showing 2011Show all

16 papers · 1 filter

hep-ex2011★ 11 cited

Measurement of the Azimuthal Correlation between the most Forward Jet and the Scattered Positron in Deep-Inelastic Scattering at HERA

H1 Collaboration

Deep-inelastic positron-proton scattering events at low photon virtuality Q^2 with a forward jet, produced at small angles with respect to the proton beam, are measured with the H1…

hep-ex2011★ 36 cited

Measurement of Dijet Production in Diffractive Deep-Inelastic Scattering with a Leading Proton at HERA

H1 Collaboration

The cross section of diffractive deep-inelastic scattering ep \rightarrow eXp is measured, where the system X contains at least two jets and the leading final state proton is detec…

math.NT2011★ 1 cited

An Extension of a Congruence by Tauraso

Romeo Mestrovic

For a positive integer $n$ let $H_{n} = \sum_{k = 1}^{n} 1/ n$ be the $n$ th harmonic number. In this note we prove that for any prime $p \geq 7$ , $$ \sum_{k=1}^{p-1}\frac{H_k}{k^2}\equiv \su…

math.NT2011★ 4 cited

Congruences for Wolstenholme primes

Romeo Mestrovic

A prime number $p$ is said to be a Wolstenholme prime if it satisfies the congruence $(p - 1 2 p - 1) \equiv 1 (mod p^{4})$ . For such a prime $p$ , we establish the expre…

math.NT2011★ 6 cited

Proof of a congruence for harmonic numbers conjectured by Z.-W. Sun

Romeo Mestrovic

For a positive integer $n$ let $H_{n} = \sum_{k = 1}^{n} 1/ k$ be the $n$ th harmonic number. In this note we prove that for any prime $p \geq 7$ , $$ \sum_{k=1}^{p-1}\frac{H_k^2}{k^2} \equiv4…

math.CV2011

Energy-minimal diffeomorphisms between doubly connected Riemann surfaces

David Kalaj

Let $N = (Ω, σ)$ and $M = (Ω^{*}, ρ)$ be doubly connected Riemann surfaces and assume that $ρ$ is a smooth metric with bounded Gauss curvature $K$ and finite area. The paper esta…