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Browsing 01. Journal Articles by Title

Browsing 01. Journal Articles by Title

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  • VAIDYA, S; JADEJA, M (Advances and Applications in Mathematical Sciences, 2022)
    For a connected graph of order n, the metric basis of a G is a smallest set {} k v vv S,,, 2 =1 of vertices of G such that for vertex, G u∈ the ordered k-tuples of are all distinct.distances {()()()()} k vud vud vud ...
  • Vaidya, S.K.; Parmar, A.D. (Malaya Journal of Matematik, 2019)
    A proper k - coloring of a graph G is a function f : V(G) → {1,2,..., k} such that f(u) 6= f(v) for all uv ∈ E(G). The color class Si is the subset of vertices of G that is assigned to color i. The chromatic number χ(G) ...
  • VAIDYA, SAMIR K; POPAT, KALPESH M (2018-06-15)
    The eigenvalue of a graph G is the eigenvalue of its adjacency matrix and the energy E(G) is the sum of absolute values of eigenvalues of graph G. Two non-isomorphic graphs G1 and G2 of the same order are said to be ...
  • Rachchh, Kashyap G.; Soneji, Asfak A.; Ghanchi, Sajeed I. (Journal of Emerging Technologies and Innovative Research, 2020-12)
    We introduced Kasaj topological spaces which is a partial extension of Micro topological space which is introduced by S. Chandrasekar. We also analyzed basic properties of some weak open sets in Kasaj topological spaces. ...
  • Rachchh, Kashyap G.; Ghanchi, Sajeed I. (Malaya Journal of Matematik, 2020-10)
    In year 2013, L. Thivagar et al. introduced nano topological space and he analysed some properties of weak open sets. In this paper we shall introduce Kasaj-topological space. We shall introduce some new classes of weak ...
  • Rachchh, Kashyap G.; Soneji, Asfak A.; Ghanchi, Sajeed I. (Journal of Emerging Technologies and Innovative Research, 2020-12)
    Recently, We defined Kasaj-topological space and weak open sets namely Kasaj-pre-open sets, Kasaj-semi-open sets, Kasaj-alpha-open sets, Kasaj-beta-open sets in Kasaj topological spaces and analyzed their basic properties. ...
  • Vasoya, Payal (South East Asian Journal of Mathematics and Mathematical Sciences, 2022)
    A radio labeling of a graph $G$ is a function $f$ from the set of vertices $V(G)$ to the set of non-negative integers such that $|f(u)-f(v)|\geq \diam(G) + 1 - d(u,v)$ for every pair of distinct vertices $u,v$ of $G$. The ...
  • Vaidya, S.K.; Ajani, P.D. (Malaya Journal of Matematik, 2019)
    For a graph G = (V,E), a set S ⊆ V is a restrained dominating set if every vertex not in S is adjacent to a vertex in S and also to a vertex in V −S. The minimum cardinality of a restrained dominating set of G is called ...
  • Vaidya, S.K.; Ajani, P.D. (Malaya Journal of Matematik, 2020)
    For a graph G = (V,E), a subset D of E is restrained edge dominating set of G if every edge not in D is adjacent to an edge in D as well as an edge in E −D. The restrained edge domination number of G, denoted by γre(G) is ...
  • Vaidya, S.K.; Parmar, A.D. (Malaya Journal of Matematik, 2018)
    A dominating set D of a graph G is called total if every vertex of V (G) is adjacent to at least one vertex of D, equivalently if N (D)= V (G) then D is called total dominating set. A dominating set D is called total ...
  • Vaidya, S.K.; Parmar, A.D. (International Journal of Mathematics and Soft Computing, 2017)
    If G is a graph with vertex set V (G) then dominating set D⊆ V (G) is called total if every vertex of V (G) is adjacent to at least one vertex of D while it is called equitable if for every vertex u in V (G)− D there exists ...
  • Thakkar, D. K.; Jamvecha, Neha P. (Malaya Journal of Matematik, 2020)
    In this paper, we have defined the concepts of ve-quasi independent set and secured ve-quasi independent set. In order to define these concepts we have used the concept of a vertex which m-dominates an edge. We prove a ...
  • Vaidya, S.K.; Parmar, A.D. (Journal of Applied Science and Computations, 2019-05)
    A subset S of vertices of G is an open packing of G if the open neighborhoods of the vertices of S are pairwise disjoint in G while open packing number of G is the maximum cardinality among all the open packing sets of ...
  • Vaidya, S.K.; Parmar, A.D. (The International J. Mathematical Combinatorics, 2019)
    A set S ⊆ V (G) of vertices in a graph G is called a packing of G if the closed neighborhood of the vertices of S are pairwise disjoint in G. A subset S of V (G) is called an open packing of G if the open neighborhood ...
  • Bhatt, Tushar; Bhimani, G. (Malaya Journal of Matematik, 2021)
    According to the research paper on Perfect Dominating Sets by Marilynn Livingston and Quentin F. Stout[1]they have been constructed the PDSs in families of graphs arising from the interconnected networks of parallel computers ...
  • Vaidya, S.; Vyas, N. (Malaya Journal of Matematic (MJM) - An International Journal of mathematical science with computer applications, 2014)
    The product cordial labeling is a variant of cordial labeling. Here we investigate product cordial labeling for alternate triangular snake and alternate quadrilateral snake graphs
  • Vaidya, S.; Vyas, N. (AMO - Advanced Modeling and Optimization, 2014)
    For the graph G = (V (G), E(G)), a function f : V (G) → {0, 1} is called a product cordial labeling of G if the induced edge labeling function defined by the product of end vertex labels be such that the edges with label ...
  • Vaidya, S.; Vyas, N. (Journal of Mathematics Research, 2011-08)
    For the graph G1 and G2 the tensor product is denoted by G1(Tp)G2 which is the graph with vertex set V(G1(Tp)G2) = V(G1) × V(G2) and edge set E(G1(Tp)G2) = {(u1, v1), (u2, v2)/u1u2 E(G1) and v1v2 E(G2)}. The graph Pm(Tp)Pn ...
  • Vaidya, S.K.; Ajani, P.D. (Journal of Computational Mathematica, 2017)
    A dominating set S ⊆ V (G)of a graph G is called restrained dominating set if every vertex in V (G) - S is adjacent to a vertex in S and to a vertex in V (G) - S. The restrained domination number of G, denoted by γ_r (G), ...
  • Vaidya, S. K; Ajani, P. D (JSR Publications, 2021)
    For a graph, a set is a restrained dominating (restrained edge dominating) set if every vertex (edge) not in S is adjacent (incident) to a vertex (edge) in S and to a vertex (edge) in The minimum cardinality of a restrained ...

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