Nalazite se na CroRIS probnoj okolini. Ovdje evidentirani podaci neće biti pohranjeni u Informacijskom sustavu znanosti RH. Ako je ovo greška, CroRIS produkcijskoj okolini moguće je pristupi putem poveznice www.croris.hr
izvor podataka: crosbi

Divisible design Cayley graphs and digraphs (CROSBI ID 700383)

Prilog sa skupa u zborniku | sažetak izlaganja sa skupa | međunarodna recenzija

Crnković, Dean ; Kharaghani, Hadi ; Švob, Andrea Divisible design Cayley graphs and digraphs // The 4h Workshop on “Algebraic Graph Theory and its Applications” Book of Abstracts / Konstantinova, Elena ; Ryabov, Grigory (ur.). Novosibirsk: Mathematical Center in Akademgorodok, 2021. str. 12-12

Podaci o odgovornosti

Crnković, Dean ; Kharaghani, Hadi ; Švob, Andrea

engleski

Divisible design Cayley graphs and digraphs

In 2011 Haemers, Kharaghani and Meulenberg have defined divisible design graphs (DDGs for short) as a generalization of (v, k, λ)-graphs. Divisible design digraphs, a directed graph version of divisible design graphs, were introduced in 2015. Let G be a group and S a subset of G not containing the identity element of the group, which will be denoted by e. The vertices of the Cayley digraph Cay(G, S) are the elements of the group G, and its arcs are all the couples (g, gs) with g ∈ G and s ∈ S. Kabanov, and Shalaginov studied divisible design Cayley graphs, and divisible design Cayley digraphs were studied recently. In this talk we will present some constructions of divisible design Cayley graphs and digraphs.

Divisible design, Cayley graph, Cayley digraph

nije evidentirano

nije evidentirano

nije evidentirano

nije evidentirano

nije evidentirano

nije evidentirano

Podaci o prilogu

12-12.

2021.

objavljeno

Podaci o matičnoj publikaciji

The 4h Workshop on “Algebraic Graph Theory and its Applications” Book of Abstracts

Konstantinova, Elena ; Ryabov, Grigory

Novosibirsk: Mathematical Center in Akademgorodok

Podaci o skupu

The 4th Workshop on Algebraic Graph Theory and Its Applications

pozvano predavanje

01.11.2021-05.11.2021

Akademgorodok, Ruska Federacija

Povezanost rada

Matematika