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Permanent of a matrix - a combinatorial study of graphs
M.A.RAJAN,P. S. Ranjini,V. Lokesha 장전수학회 2008 Proceedings of the Jangjeon mathematical society Vol.11 No.1
In this paper, we study the graph using a combinatorial approach, permanent of a matrix. Permanent of a m × n matrix A = (aij) with m ≤ n is defined as P a1i₁ , a2i₂ , ..., amim where the summation runs through the m-permutations (i₁, i₂, ..., im) of 1, 2, 3, ..., n. Permanent of adjacency matrix of various graphs are computed using mathlab and also the variation of permanent of adjacency matrix of a graph is analyzed against the number of edges of a graph
Bailey, Jon A.,Bhattacharya, Tanmoy,Gupta, Rajan,Jang, Yong-Chull,Lee, Weonjong,Leem, Jaehoon,Park, Sungwoo,Yoon, Boram,Della Morte, M.,Fritzsch, P.,Gá,miz Sá,nchez, E.,Pena Ruano, C. EDP Sciences 2018 The European Physical Journal Conferences Vol.175 No.-
<P>We present the first preliminary results for the semileptonic form factor <I>h</I><I>A</I>1 (<I>w</I> = 1)/<I>ρ</I><I>A</I><I>j</I> at zero recoil for the <I>B</I> → <I>D*l</I><I>v</I> decay using lattice QCD with four flavors of sea quarks. We use the HISQ staggered action for the light valence and sea quarks (the MILC HISQ configurations), and the Oktay-Kronfeld (OK) action for the heavy valence quarks.</P>
A.P. Ranjith,Junli Yao,Dharma Rajan Priyadarsanan,Donald L.J. Quicke,M. Nasser 한국응용곤충학회 2018 Journal of Asia-Pacific Entomology Vol.21 No.2
The braconine genus, Dolabraulax Quicke is reported for the first time from the Indian sub-continent and three new species, namely D. aruni Ranjith sp. nov., D. athirae Ranjith sp. nov. and D. jalalae Ranjith sp. nov. are described and illustrated. A key to all species of Dolabraulax is provided and its generic diagnosis is revised.
On the Shultz index of the subdivision graphs
P. S. Ranjini,V. Lokesha,M. A. Rajan,M. Phani Raju 장전수학회 2011 Advanced Studies in Contemporary Mathematics Vol.21 No.3
In this paper we concern with the Shultz index of the subdivision graph and calculated the explicit expressions for the Shultz index of the subdivision graph of the complete graph S_n, tadpole graph T_n,_k, the wheel graph W_(n+1), the helm graph H_(n+1) and the ladder graph L_n,