Wyniki wyszukiwania dla: COMBINATORIAL BOUND - MOST Wiedzy

Wyszukiwarka

Wyniki wyszukiwania dla: COMBINATORIAL BOUND

Filtry

wszystkich: 6
wybranych: 4

wyczyść wszystkie filtry


Filtry wybranego katalogu

  • Kategoria

  • Rok

  • Opcje

wyczyść Filtry wybranego katalogu niedostępne

Wyniki wyszukiwania dla: COMBINATORIAL BOUND

  • Normal-form preemption sequences for an open problem in scheduling theory

    Publikacja

    - JOURNAL OF SCHEDULING - Rok 2016

    Structural properties of optimal preemptive schedules have been studied in a number of recent papers with a primary focus on two structural parameters: the minimum number of preemptions necessary, and a tight lower bound on shifts, i.e., the sizes of intervals bounded by the times created by preemptions, job starts, or completions. These two parameters have been investigated for a large class of preemptive scheduling problems,...

    Pełny tekst do pobrania w portalu

  • Computational aspects of greedy partitioning of graphs

    In this paper we consider a variant of graph partitioning consisting in partitioning the vertex set of a graph into the minimum number of sets such that each of them induces a graph in hereditary class of graphs P (the problem is also known as P-coloring). We focus on the computational complexity of several problems related to greedy partitioning. In particular, we show that given a graph G and an integer k deciding if the greedy...

    Pełny tekst do pobrania w portalu

  • Minimal double dominating sets in trees

    Publikacja

    - Rok 2014

    We provide an algorithm for listing all minimal double dominating sets of a tree of order $n$ in time $\mathcal{O}(1.3248^n)$. This implies that every tree has at most $1.3248^n$ minimal double dominating sets. We also show that this bound is tight.

  • An algorithm for listing all minimal double dominating sets of a tree

    Publikacja

    We provide an algorithm for listing all minimal double dominating sets of a tree of order $n$ in time $\mathcal{O}(1.3248^n)$. This implies that every tree has at most $1.3248^n$ minimal double dominating sets. We also show that this bound is tight.

    Pełny tekst do pobrania w serwisie zewnętrznym