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Published in 2025 at "Axioms"
DOI: 10.3390/axioms14090716
Abstract: Let χn−1(σ) denote the irreducible character of the symmetric group Sn corresponding to the partition (n−1,1). For an n×n matrix M=(mi,j), we denote its (n−1)-th immanant by dn−1(M). Let G be a simple connected graph…
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Keywords:
immanantal polynomials;
immanantal polynomial;
signless laplacian;
laplacian immanantal ... See more keywords