Characterizing properties of permanental polynomials of lollipop graphs
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Publication:5495730
DOI10.1080/03081087.2013.779271zbMath1296.05095OpenAlexW2118884941MaRDI QIDQ5495730
Publication date: 7 August 2014
Published in: Linear and Multilinear Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/03081087.2013.779271
Graph polynomials (05C31) Determinants, permanents, traces, other special matrix functions (15A15) Graphs and linear algebra (matrices, eigenvalues, etc.) (05C50)
Related Items (13)
On the bivariate permanent polynomials of graphs ⋮ Graphs determined by the (signless) Laplacian permanental polynomials ⋮ Per-spectral characterizations of some bipartite graphs ⋮ A study on determination of some graphs by Laplacian and signless Laplacian permanental polynomials ⋮ Permanents of almost regular complete bipartite graphs ⋮ Computing the permanental polynomials of graphs ⋮ Per-spectral characterizations of graphs with extremal per-nullity ⋮ Constructing graphs which are permanental cospectral and adjacency cospectral ⋮ On the permanental nullity and matching number of graphs ⋮ Highly unique network descriptors based on the roots of the permanental polynomial ⋮ Generalized permanental polynomials of graphs ⋮ On the normalized Laplacian permanental polynomial of a graph ⋮ Per-spectral and adjacency spectral characterizations of a complete graph removing six edges
Cites Work
- Computing the permanental polynomials of bipartite graphs by Pfaffian orientation
- The complexity of computing the permanent
- An efficient algorithm for computing permanental polynomials of graphs
- Spectral characterizations of lollipop graphs
- Permanental polynomials of graphs
- On matching coefficients
- Which graphs are determined by their spectrum?
- On the permanental polynomials of some graphs
- Graphs determined by polynomial invariants
- On the characterizing properties of the permanental polynomials of graphs
- Generalized Matrix Functions and the Graph Isomorphism Problem
- Cospectral Graphs and Digraphs
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