Download Algorithms and Discrete Applied Mathematics: Second by Sathish Govindarajan, Anil Maheshwari PDF

By Sathish Govindarajan, Anil Maheshwari

ISBN-10: 331929220X

ISBN-13: 9783319292205

This booklet collects the refereed lawsuits of the second one foreign convention on Algorithms and Discrete utilized arithmetic, CALDAM 2016, held in Thiruvananthapuram, India, in February 2016. the amount includes 30 complete revised papers from ninety submissions in addition to 1 invited speak awarded on the convention. The convention makes a speciality of themes concerning effective algorithms and knowledge constructions, their research (both theoretical and experimental) and the mathematical difficulties coming up thereof, and new functions of discrete arithmetic, advances in current purposes and improvement of recent instruments for discrete mathematics.

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Additional info for Algorithms and Discrete Applied Mathematics: Second International Conference, CALDAM 2016, Thiruvananthapuram, India, February 18-20, 2016, Proceedings

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On the distance spectral radius of bipartite graphs. Linear Algebra Appl. 436, 1285–1296 (2012) 16. : On the distance spectral radius of trees. Linear and Multilinear Algebra 61, 847–855 (2013) 17. : Distance spectral radius of trees with fixed maximum degree. Electron. J. Linear Algebra 20(1), 168–179 (2010) 18. : The distance spectrum of the path Pn and the first distance eigenvector of connected graphs. Linear and Multilinear Algebra 28, 75–81 (1990) 19. : Handbook of Molecular Descriptors.

Comput. Syst. Sci. 65(3), 570–586 (2002) 12. : Assessment of compositional heterogeneity within and between eukaryotic genomes. Genome Res. 10(12), 1986–1995 (2000) 13. : Maintenance of configurations in the plane. J. Comput. Syst. Sci. 23(2), 166–204 (1981) 14. : DNA Sequence evolution: the sounds of silence. R. Soc. Lond. Philos. Trans. B 349, 241–247 (1995) 15. : Comparison of five methods for finding conserved sequences in multiple alignments of gene regulatory regions. Nucleic Acids Res. 27(19), 3899–3910 (1999) 16.

Hence applying Lemma 1 we get λ1 (Wn ) = (n − 3) + (n − 3)2 + (n − 1). By Remark 1, Q = (ki j) = Theorem 2. Let G be a spider graph with n legs, where each leg is of length 2. Then the distance spectral radius of G is the largest root of the polynomial x3 − (6n − 6)x2 − (n2 + 9n − 4)x − 4n. Proof. Consider a partition V1 ∪ V2 ∪ V3 of vertex set V (G), where V1 consists of the central vertex of G, V2 contains all the neighbour of the central vertex of G, and V3 contains all pendent vertices of G.

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