AbstractLet G be a simple graph on n vertices, and let L be the Laplacian matrix of G. We point out some connections between the geometric properties of G and the spectrum of L. The multiplicities and eigenspaces as well as the eigenvalues of L are of geometric interest. Some historical information and relations of L to other matrices associated with G are also described
Abstract. Let G be a connected simple graph. The relationship between the third smallest eigenvalue ...
We consider a finite undirected and connected simple graph ...
In this BSc thesis we deal with matrix graph theory. We are interested primarily in the eigenvalues ...
Let G be a graph. The Laplacian matrix L(G)=D(G) -A)(G) is the difference of the diagonal matrix of ...
AbstractWe present a simple geometric interpretation of the Laplacian of a graph including the inter...
AbstractLet G be a graph on n vertices. Its Laplacian matrix is the n-by-n matrix L(G)D(G)−A(G), wh...
AbstractLet G = (V, E) be a simple graph. Denote by D(G) the diagonal matrix of its vertexdegrees an...
Like the adjacency, incidence matrix and other matrices associated with graphs, the Laplacian matrix...
On the surface, matrix theory and graph theory are seemingly very different branches of mathematics....
U ovom završnom radu definirat ćemo osnovne pojmove vezane uz Laplacijan grafa odnosno Laplaceovu ma...
In this paper, we give a geometric interpretation of the Laplacian matrix of a connected nonsingular...
U ovom završnom radu definirat ćemo osnovne pojmove vezane uz Laplacijan grafa odnosno Laplaceovu ma...
AbstractWe investigate how the spectrum of the normalized (geometric) graph Laplacian is affected by...
Let G be a simple graph of order n. The matrix ℒG=DG−AG is called the Laplacian matrix of G, where D...
Let G be a finite simple graph with vertex set V(G) = {v1, v2, v3, …, vn} and edge set E(G). The adj...
Abstract. Let G be a connected simple graph. The relationship between the third smallest eigenvalue ...
We consider a finite undirected and connected simple graph ...
In this BSc thesis we deal with matrix graph theory. We are interested primarily in the eigenvalues ...
Let G be a graph. The Laplacian matrix L(G)=D(G) -A)(G) is the difference of the diagonal matrix of ...
AbstractWe present a simple geometric interpretation of the Laplacian of a graph including the inter...
AbstractLet G be a graph on n vertices. Its Laplacian matrix is the n-by-n matrix L(G)D(G)−A(G), wh...
AbstractLet G = (V, E) be a simple graph. Denote by D(G) the diagonal matrix of its vertexdegrees an...
Like the adjacency, incidence matrix and other matrices associated with graphs, the Laplacian matrix...
On the surface, matrix theory and graph theory are seemingly very different branches of mathematics....
U ovom završnom radu definirat ćemo osnovne pojmove vezane uz Laplacijan grafa odnosno Laplaceovu ma...
In this paper, we give a geometric interpretation of the Laplacian matrix of a connected nonsingular...
U ovom završnom radu definirat ćemo osnovne pojmove vezane uz Laplacijan grafa odnosno Laplaceovu ma...
AbstractWe investigate how the spectrum of the normalized (geometric) graph Laplacian is affected by...
Let G be a simple graph of order n. The matrix ℒG=DG−AG is called the Laplacian matrix of G, where D...
Let G be a finite simple graph with vertex set V(G) = {v1, v2, v3, …, vn} and edge set E(G). The adj...
Abstract. Let G be a connected simple graph. The relationship between the third smallest eigenvalue ...
We consider a finite undirected and connected simple graph ...
In this BSc thesis we deal with matrix graph theory. We are interested primarily in the eigenvalues ...
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