ELECTRONIC JOURNAL OF COMBINATORICS - Czasopismo - MOST Wiedzy

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ELECTRONIC JOURNAL OF COMBINATORICS

ISSN:

1077-8926

Dyscypliny:

  • informatyka techniczna i telekomunikacja (Dziedzina nauk inżynieryjno-technicznych)
  • informatyka (Dziedzina nauk ścisłych i przyrodniczych)
  • matematyka (Dziedzina nauk ścisłych i przyrodniczych)

Punkty Ministerialne: Pomoc

Punkty Ministerialne - aktualny rok
Rok Punkty Lista
Rok 2024 100 Ministerialna lista czasopism punktowanych 2024
Punkty Ministerialne - lata ubiegłe
Rok Punkty Lista
2024 100 Ministerialna lista czasopism punktowanych 2024
2023 100 Lista ministerialna czasopism punktowanych 2023
2022 100 Lista ministerialna czasopism punktowanych (2019-2022)
2021 100 Lista ministerialna czasopism punktowanych (2019-2022)
2020 100 Lista ministerialna czasopism punktowanych (2019-2022)
2019 100 Lista ministerialna czasopism punktowanych (2019-2022)
2018 25 A
2017 25 A
2016 25 A
2015 20 A
2014 25 A
2013 20 A
2012 25 A
2011 25 A
2010 27 A

Model czasopisma:

Open Access

Punkty CiteScore:

Punkty CiteScore - aktualny rok
Rok Punkty
Rok 2023 1.3
Punkty CiteScore - lata ubiegłe
Rok Punkty
2023 1.3
2022 1
2021 1.3
2020 1.2
2019 1.2
2018 1.1
2017 1
2016 0.9
2015 1
2014 1
2013 1
2012 1
2011 1

Impact Factor:

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Filtry

wszystkich: 6

  • Kategoria
  • Rok
  • Opcje

wyczyść Filtry wybranego katalogu niedostępne

Katalog Czasopism

Rok 2023
Rok 2022
  • Generalized Dold sequences on partially-ordered sets
    Publikacja

    - ELECTRONIC JOURNAL OF COMBINATORICS - Rok 2022

    Dold sequences constitute an important class of integer sequences that play an important role in combinatorics, number theory, topology and dynamical systems. We generalize the notion of Dold sequence for the case of partially ordered sets and describe their properties. In particular we give two alternative descriptions of generalized Dold sequences: by some class of elementary sequences as well as by different...

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Rok 2015
  • On-line Ramsey Numbers of Paths and Cycles
    Publikacja

    - ELECTRONIC JOURNAL OF COMBINATORICS - Rok 2015

    Consider a game played on the edge set of the infinite clique by two players, Builder and Painter. In each round, Builder chooses an edge and Painter colours it red or blue. Builder wins by creating either a red copy of $G$ or a blue copy of $H$ for some fixed graphs $G$ and $H$. The minimum number of rounds within which Builder can win, assuming both players play perfectly, is the \emph{on-line Ramsey number} $\tilde{r}(G,H)$. In...

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Rok 2014
  • On Symmetry of Uniform and Preferential Attachment Graphs
    Publikacja

    - ELECTRONIC JOURNAL OF COMBINATORICS - Rok 2014

    Motivated by the problem of graph structure compression under realistic source models, we study the symmetry behavior of preferential and uniform attachment graphs. These are two dynamic models of network growth in which new nodes attach to a constant number m of existing ones according to some attachment scheme. We prove symmetry results for m=1 and 2 , and we conjecture that for m≥3 , both models yield asymmetry with high...

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Rok 2012
  • A construction for the hat problem on a directed graph
    Publikacja

    A team of n players plays the following game. After a strategy session, each player is randomly fitted with a blue or red hat. Then, without further communication, everybody can try to guess simultaneously his own hat color by looking at the hat colors of the other players. Visibility is defined by a directed graph; that is, vertices correspond to players, and a player can see each player to whom he is connected by an arc. The...

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  • On a Recurrence Arising in Graph Compression
    Publikacja

    - ELECTRONIC JOURNAL OF COMBINATORICS - Rok 2012

    In a recently proposed graphical compression algorithm by Choi and Szpankowski (2012), the following tree arose in the course of the analysis. The root contains n balls that are consequently distributed between two subtrees according to a simple rule: In each step, all balls independently move down to the left subtree (say with probability p) or the right subtree (with probability 1􀀀p). A new node is created as long as...

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