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If the minimum of the lattice is even, then the dimension of an s-extremal lattices can be bounded by the theory of modular forms.. This shows that such lattices are also extremal

Nevertheless, these results are strong enough to be able to determine the inertia set of each graph on 6 or fewer vertices and can be applied to many graphs with larger order as

, m , and G is simply called path-positive if it is path- positive of any order.In [3], Bapat and Lal have characterized all graphs that are path-positive.The following corollary

If j = 0, then we add one single edge to the collection of complete graphs, we add the remaining single edges to the collection of complete bipartite graphs, and we add all the

Conversely, if we color all edges of an n -simplex by three colors red, blue and white in such a way that the red edges connect all vertices, then there exists such deformation of

The number of zero eigenvalues in the spectrum of the graph G is called its nullity and is denoted by η ( G ).. This question is of great interest in chemistry, because, as has

We note that each of the graphs with structures described above can be obtained from certain simple corona graphs by deleting two specific pendant vertices with distance 3..

The next lemma implies that the final bound in (2.4) will not be helpful if non- negative weight matrices are used for graphs that have small maximum independent sets and vertices