نتایج جستجو برای: total vertex irregularity strength

تعداد نتایج: 1032229  

Journal: :AKCE International Journal of Graphs and Combinatorics 2016

Journal: :Математички билтен/BULLETIN MATHÉMATIQUE DE LA SOCIÉTÉ DES MATHÉMATICIENS DE LA RÉPUBLIQUE MACÉDOINE 2020

Journal: :Filomat 2021

Let G = (V,E), V {v1, v2,..., vn}, be a simple connected graph of order n and size m, with vertex degree sequence d1 ? d2 ...? dn. A is said to regular if =... Otherwise it irregular. In many applications problems important know how irregular given is. quantity called deviation S(G) ?ni=1 |di-2m/n| can used as an irregularity measure. Some new lower bounds for are obtained. formula computing bi...

Journal: :Korean journal of family medicine 2016
Sang Su Lee Do Hoon Kim Ga-Eun Nam Hyo-Yun Nam Young Eun Kim Sung Ho Lee Kyung Do Han Yong Gyu Park

BACKGROUND Menstrual irregularity is a common major complaint in women of reproductive age. It is also a known marker for underlying insulin resistance. We investigated the association between menstrual irregularity and metabolic syndrome in the general population of middle-aged women in Korea. METHODS This cross-sectional study used data from the Korea National Health and Nutrition Examinati...

Journal: :bulletin of the iranian mathematical society 2013
a. p. kazemi

the inflation $g_{i}$ of a graph $g$ with $n(g)$ vertices and $m(g)$ edges is obtained from $g$ by replacing every vertex of degree $d$ of $g$ by a clique, which is isomorph to the complete graph $k_{d}$, and each edge $(x_{i},x_{j})$ of $g$ is replaced by an edge $(u,v)$ in such a way that $uin x_{i}$, $vin x_{j}$, and two different edges of $g$ are replaced by non-adjacent edges of $g_{i}$. t...

A total Roman dominating function on a graph $G$ is a function $f: V(G) rightarrow {0,1,2}$ such that for every vertex $vin V(G)$ with $f(v)=0$ there exists a vertex $uin V(G)$ adjacent to $v$ with $f(u)=2$, and the subgraph induced by the set ${xin V(G): f(x)geq 1}$ has no isolated vertices. The total Roman domination number of $G$, denoted $gamma_{tR}(G)$, is the minimum weight $omega(f)=sum_...

Journal: :AKCE International Journal of Graphs and Combinatorics 2020

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