Add to ORKGIn this short note, we revisit Zeilberger's proof of the classical matrix-tree theorem and give a unified concise proof of variants of this theorem, some known and some new
Linear algebra and matrix theory are fundamental tools for almost every area of mathematics, both pu...
This new edition illustrates the power of linear algebra in the study of graphs. The emphasis on mat...
Abstract. We generalize the denition and enumeration of spanning trees from the setting of graphs to...
International audienceIn this short note, we revisit Zeilberger's proof of the classical matrix-tree...
AbstractThe Matrix-Tree Theorem is a well-known combinatorial result relating the value of the minor...
AbstractThe Matrix-Tree Theorem is a well-known combinatorial result relating the value of the minor...
AbstractWe prove two generalizations of the matrix-tree theorem. The first one, a result essentially...
The Laplacian matrix of a graph $G$ is $L(G)=D(G)-A(G)$, where $A(G)$ is the adjacency matrix and $D...
Abstract. Kirchhoff’s matrix tree theorem is a well-known result that gives a formula for the number...
International audienceThe ‘All Minors Matrix Tree Theorem’ (Chen, Applied Graph Theory, Graphs and E...
Generalizing the classical matrix-tree theorem we provide a formula counting subgraphs of a given gr...
ABSTRACT. The All Minors Matrix Tree Theorem states that the determinant of any sub-matrix of a matr...
The classical Matrix-Tree Theorem allows one to list the spanning trees of a graph by monomials in ...
Linear algebra and matrix theory are fundamental tools for almost every area of mathematics, both pu...
AbstractUsing the facts that (1) much of the combinatorial matrix analysis to date has been concerne...
Linear algebra and matrix theory are fundamental tools for almost every area of mathematics, both pu...
This new edition illustrates the power of linear algebra in the study of graphs. The emphasis on mat...
Abstract. We generalize the denition and enumeration of spanning trees from the setting of graphs to...
International audienceIn this short note, we revisit Zeilberger's proof of the classical matrix-tree...
AbstractThe Matrix-Tree Theorem is a well-known combinatorial result relating the value of the minor...
AbstractThe Matrix-Tree Theorem is a well-known combinatorial result relating the value of the minor...
AbstractWe prove two generalizations of the matrix-tree theorem. The first one, a result essentially...
The Laplacian matrix of a graph $G$ is $L(G)=D(G)-A(G)$, where $A(G)$ is the adjacency matrix and $D...
Abstract. Kirchhoff’s matrix tree theorem is a well-known result that gives a formula for the number...
International audienceThe ‘All Minors Matrix Tree Theorem’ (Chen, Applied Graph Theory, Graphs and E...
Generalizing the classical matrix-tree theorem we provide a formula counting subgraphs of a given gr...
ABSTRACT. The All Minors Matrix Tree Theorem states that the determinant of any sub-matrix of a matr...
The classical Matrix-Tree Theorem allows one to list the spanning trees of a graph by monomials in ...
Linear algebra and matrix theory are fundamental tools for almost every area of mathematics, both pu...
AbstractUsing the facts that (1) much of the combinatorial matrix analysis to date has been concerne...
Linear algebra and matrix theory are fundamental tools for almost every area of mathematics, both pu...
This new edition illustrates the power of linear algebra in the study of graphs. The emphasis on mat...
Abstract. We generalize the denition and enumeration of spanning trees from the setting of graphs to...