The minimum semidefinite rank (msr) of a graph is defined to be the minimum rank among all positive semidefinite matrices whose zero/ nonzero pattern corresponds to that graph. We recall some known facts and present new results, including results concerning the effects of vertex or edge removal from a graph on msr
The minimum semidefinite rank (msr) of a graph is the minimum rank among positive semidefinite matri...
AbstractWe study the minimum semidefinite rank of a graph using vector representations of the graph ...
We study the minimum semidefinite rank of a graph using vector representations of the graph and of c...
The minimum semidefinite rank (msr) of a graph is defined to be the minimum rank among all positive ...
Let P(G) be the set of all positive semidefinite matrices whose graph is G, and msr(G) be the minimu...
Let P(G) be the set of all positive semidefinite matrices whose graph is G, and msr(G) be the minimu...
AbstractFor an undirected simple graph G, the minimum rank among all positive semidefinite matrices ...
For an undirected simple graph G, the minimum rank among all positive semidefinite matrices with gra...
For an undirected simple graph G, the minimum rank among all positive semidefinite matrices with gra...
The minimum rank of a graph is the smallest possible rank among all real symmetric matrices with the...
The minimum rank of a graph is the smallest possible rank among all real symmetric matrices with the...
AbstractThe minimum rank of a graph is the smallest possible rank among all real symmetric matrices ...
The real (complex) minimum semidefinite rank of a graph is the minimum rank among all real symmetric...
The real (complex) minimum semidefinite rank of a graph is the minimum rank among all real symmetric...
The minimum semidefinite rank (msr) of a graph is the minimum rank among positive semidefinite matri...
The minimum semidefinite rank (msr) of a graph is the minimum rank among positive semidefinite matri...
AbstractWe study the minimum semidefinite rank of a graph using vector representations of the graph ...
We study the minimum semidefinite rank of a graph using vector representations of the graph and of c...
The minimum semidefinite rank (msr) of a graph is defined to be the minimum rank among all positive ...
Let P(G) be the set of all positive semidefinite matrices whose graph is G, and msr(G) be the minimu...
Let P(G) be the set of all positive semidefinite matrices whose graph is G, and msr(G) be the minimu...
AbstractFor an undirected simple graph G, the minimum rank among all positive semidefinite matrices ...
For an undirected simple graph G, the minimum rank among all positive semidefinite matrices with gra...
For an undirected simple graph G, the minimum rank among all positive semidefinite matrices with gra...
The minimum rank of a graph is the smallest possible rank among all real symmetric matrices with the...
The minimum rank of a graph is the smallest possible rank among all real symmetric matrices with the...
AbstractThe minimum rank of a graph is the smallest possible rank among all real symmetric matrices ...
The real (complex) minimum semidefinite rank of a graph is the minimum rank among all real symmetric...
The real (complex) minimum semidefinite rank of a graph is the minimum rank among all real symmetric...
The minimum semidefinite rank (msr) of a graph is the minimum rank among positive semidefinite matri...
The minimum semidefinite rank (msr) of a graph is the minimum rank among positive semidefinite matri...
AbstractWe study the minimum semidefinite rank of a graph using vector representations of the graph ...
We study the minimum semidefinite rank of a graph using vector representations of the graph and of c...