output
20112025
most citedA Unifying Framework for Adaptive Radar Detection in Homogeneous plus Structured Interference-Part II: Detectors Design

159 citations

Showing 2018Show all

7 papers · 1 filter

cs.FL2018★ 5 cited

Orbit Expandability of Automaton Semigroups and Groups

Daniele D'Angeli, Emanuele Rodaro, Jan Philipp Wächter

We introduce the notion of expandability in the context of automaton semigroups and groups: a word is k-expandable if one can append a suffix to it such that the size of the orbit…

cs.FL2018★ 6 cited

On the Structure Theory of Partial Automaton Semigroups

Daniele D'Angeli, Emanuele Rodaro, Jan Philipp Wächter

We study automaton structures, i.e. groups, monoids and semigroups generated by an automaton, which, in this context, means a deterministic finite-state letter-to-letter transducer…

astro-ph.HE2018

Solar neutrino flare, megaton neutrino detectors and human space journey

Daniele Fargion, Pietro Oliva, P. G. De Sanctis Lucentini +5

The largest solar flare have been recorded in gamma flash and hard spectra up to tens GeV energy. The present building and upgrade of Hyper- Kamiokande (HK) in Japan and Korea, (as…

math.CO2018★ 10 cited

Some degree and distance-based invariants of wreath products of graphs

Matteo Cavaleri, Alfredo Donno

The wreath product of graphs is a graph composition inspired by the notion of wreath product of groups, with interesting connections with Geometric Group Theory and Probability. Th…

physics.flu-dyn2018★ 53 cited

Color-gradient lattice Boltzmann model with nonorthogonal central moments: Hydrodynamic melt-jet breakup simulations

Shimpei Saito, Alessandro De Rosis, Alessio Festuccia +3

We develop a lattice Boltzmann (LB) model for immiscible two-phase flow simulations with central moments (CMs). This successfully combines a three-dimensional nonorthogonal CM-base…

math.CO2018★ 1 cited

Computing the Wiener index in Sierpinski carpet graphs

Daniele D'Angeli, Alfredo Donno, Alessio Monti

We describe an algorithm to compute the Wiener index of a sequence of finite graphs approximating the Sierpinski carpet.