Pages that link to "Item:Q976674"
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The following pages link to A \(q\)-analogue of Graham, Hoffman and Hosoya's theorem (Q976674):
Displaying 15 items.
- Inverses of \(q\)-distance matrices of a tree (Q732087) (← links)
- Another simple proof of Graham and Pollak's theorem (Q785789) (← links)
- \(q\)-analogs of distance matrices of 3-hypertrees (Q837003) (← links)
- Distance matrices of subsets of the Hamming cube (Q2020430) (← links)
- The 2-Steiner distance matrix of a tree (Q2085417) (← links)
- A \(q\)-analogue of the bipartite distance matrix of a nonsingular tree (Q2092377) (← links)
- On the determinant of \(q\)-distance matrix of a graph (Q2442272) (← links)
- A simple proof of Graham and Pollak's theorem (Q2497973) (← links)
- A <i>q</i> -Analogue of the Jantzen-Schaper Theorem (Q4344044) (← links)
- THE SECOND IMMANANT OF SOME COMBINATORIAL MATRICES (Q5134331) (← links)
- Distance matrices of a tree: two more invariants, and in a unified framework (Q6081116) (← links)
- The Graham-Hoffman-Hosoya-type theorems for the exponential distance matrix (Q6104047) (← links)
- A \(q\)-analogue of distance matrix of block graphs (Q6107826) (← links)
- Distance-regular graphs with exactly one positive \(q\)-distance eigenvalue (Q6131336) (← links)
- Extensions of the Graham-Hoffman-Hosoya type theorems for the exponential distance matrices and \(q\)-distance matrices (Q6646472) (← links)