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[PDF] Top 20 Upper bounds on the Laplacian spread of graphs

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Upper bounds on the Laplacian spread of graphs

Upper bounds on the Laplacian spread of graphs

... two upper bounds for the Laplacian spread of connected ...In the next section, using a theorem due to Brauer we obtain a new matrix whose matricial spread coincides ... See full document

15

A sharp lower bound on the signless Laplacian index of graphs with (k,t)-regular sets

A sharp lower bound on the signless Laplacian index of graphs with (k,t)-regular sets

... in the following way. In Section 2 a lower bound for the signless Laplacian index of graphs with at least one (κ, τ)-regular set is deduced under different suitable ...illustrate ... See full document

9

Bounds on quantum nonlocality

Bounds on quantum nonlocality

... one of the most intriguing aspects of quantum theory which reveals that nature is intrinsically different than our classical view of the ...One of the main goals in ... See full document

157

Bounds for different spreads of line and total graphs

Bounds for different spreads of line and total graphs

... concerning the spread of the line and the total graph of a given ...for the spread of a unicyclic graph with an odd girth to be at most the ... See full document

19

Laplacian Estrada and normalized Laplacian Estrada indices of evolving graphs.

Laplacian Estrada and normalized Laplacian Estrada indices of evolving graphs.

... is of theoretical and practical significance to probe mathematical tools tailored for evolving ...paper, on top of the dynamic Estrada index, we study the dynamic Laplacian ... See full document

20

Transversals of graphs

Transversals of graphs

... problem of finding a minimum longest path transversal remains open for several well-studied graph ...permutation graphs admit a transversal of cardinality ...vex graphs and connected ... See full document

130

Distance matrices on the H-join of graphs: A general result and applications

Distance matrices on the H-join of graphs: A general result and applications

... distance Laplacian-energy like of a graph and we derive sharp lower bounds on these two distance energies among all the connected graphs of prescribed order in terms ... See full document

21

On Randic Spread

On Randic Spread

... In the case of the Laplacian and normalized Laplacian matrices, the smallest eigenvalue is always equal to ...In the case of the Randi´ c matrix, the ... See full document

18

Spectra, signless Laplacian and Laplacian spectra of complementary prisms of graphs

Spectra, signless Laplacian and Laplacian spectra of complementary prisms of graphs

... list of questions and open problems. In [9], among other results, the characterizations of graphs G whose complementary prisms attain lower bounds on domination and total domina- ... See full document

14

A decomposition approach for the p-median problem on disconnected graphs

A decomposition approach for the p-median problem on disconnected graphs

... procedure of elimination of subproblems, and solving a selected active ...For the subproblems elimination procedure, the algorithm uses and updates, at each iteration, two matrices, one ... See full document

15

Upper Bounds for Randic Spread

Upper Bounds for Randic Spread

... as the Randi´ c index. In fact, the summands on the right hand side of (1) may be understood as matrix ...spite of its connection with Randi´ c index this matrix seems to have ... See full document

12

Laplacian spread of graphs: lower bounds and relations with invariant parameters

Laplacian spread of graphs: lower bounds and relations with invariant parameters

... degree of u. The smallest and largest vertex degree of G are denoted by δ(G) and ∆(G), ...k. The complement of a graph G is denoted by G. A set of vertices that induces a ... See full document

12

Upper bounds on the Laplacian energy of some graphs

Upper bounds on the Laplacian energy of some graphs

... aim of this paper is to establish a new and improved upper bound for the Laplacian energy of graphs whose Laplacian characteristic polynomial can be decomposed as a ... See full document

12

Besov spaces and the Laplacian on fractal H-sets

Besov spaces and the Laplacian on fractal H-sets

... spaces of generalised smoothness have been studied by many authors, by differ- ent approaches and considering different degrees of ...modulus of continuity, and to Kalyabin for an approach using ... See full document

183

Graphs with least eigenvalue -2 attaining a convex quadratic upper bound for the stability number

Graphs with least eigenvalue -2 attaining a convex quadratic upper bound for the stability number

... at the V Hungar- ian Colloquium on Combinatorics, Keszthelly ...in the paper [3] published in the proceedings of this ...summary of results of [2]. Almost the whole ... See full document

15

PRIVATE GRAPHS – ACCESS RIGHTS ON GRAPHS FOR SEAMLESS NAVIGATION

PRIVATE GRAPHS – ACCESS RIGHTS ON GRAPHS FOR SEAMLESS NAVIGATION

... lack of entrance control in diverse sections, ...where the security level increased since the terrorist attack on 11 th September 2011 at the former World Trade Center in New York City ... See full document

8

On the contribution of Angola to the initial spread of HIV-1

On the contribution of Angola to the initial spread of HIV-1

... from the LANL ( ...from the original publications (Afonso et ...city of sampling were excluded from the analyses. The resulting datasets had 564 C2V3 and 354 pol ...sequences. ... See full document

9

The (mis)use of graphs

The (mis)use of graphs

... picture of the company’s “financial health” or Corporate Social ...when the choice of the variables to be displayed on graphs depends on the company’s ... See full document

57

Numerical results for extremal problem for eigenvalues of the Laplacian

Numerical results for extremal problem for eigenvalues of the Laplacian

... to the translation invariance of the problem we can always assume that every connected components are ...since the number of unknowns is small (the number of expected ... See full document

15

The first eigenvalue of the Laplacian and the Conductance of a Compact surface

The first eigenvalue of the Laplacian and the Conductance of a Compact surface

... been of great interest to mathematicians for almost 50 ...defined the Selberg zeta function, by analogy with the Riemann zeta function, to be a product over prime geodesics in a compact Riemann ... See full document

8

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