Results 71 to 80 of about 3,648 (134)
Chromatic roots are dense in the whole complex plane [PDF]
I show that the zeros of the chromatic polynomials P-G(q) for the generalized theta graphs Theta((s.p)) are taken together, dense in the whole complex plane with the possible exception of the disc \q - l\ < l.
Sokal, AD
core
Structure of the flow and Yamada polynomials of cubic graphs
We establish a quadratic identity for the Yamada polynomial of ribbon cubic graphs in 3-space, extending the Tutte golden identity for planar cubic graphs. An application is given to the structure of the flow polynomial of cubic graphs at zero.
Agol, Ian, Krushkal, Vyacheslav
core +1 more source
A shorter version will be published as a chapter in the Handbook on the Tutte Polynomial and Related ...
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Splitting Formulas for Tutte Polynomials
The Tutte polynomial is a central invariant of a matroid. In particular, many numerical invariants of a matroid can be calculated by evaluating or calculating coefficients of the Tutte polynomial. Moreover, for certain cases there is a close connection between the Tutte polynomial and the Jones and Kauffman polynomial of a link.
openaire +3 more sources
Tutte polynomials of bracelets [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Ehrhart polynomial and multiplicity Tutte polynomial
6 pages, 1 ...
D'Adderio, Michele, Moci, Luca
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Torus orbits on homogeneous varieties and Kac polynomials of quivers
In this paper we prove that the counting polynomials of certain torus orbits in products of partial flag varieties coincides with the Kac polynomials of supernova quivers, which arise in the study of the moduli spaces of certain irregular meromorphic ...
Gunnells, Paul E. +2 more
core
Computing the Tutte Polynomial of a Matroid from its Lattice of Cyclic Flats [PDF]
We show how the Tutte polynomial of a matroid $M$ can be computed from its condensed configuration, which is a statistic of its lattice of cyclic flats.
Eberhardt, Jens Niklas
core +1 more source
The Tutte Polynomial of a Morphism of Matroids 5. Derivatives as Generating Functions of Tutte Activities [PDF]
We show that in an ordered matroid the partial derivative \partial^{p+q}t/\partialx^p\partialyq of the Tutte polynomial is p!q! times the generating function of activities of subsets with corank p and nullity q.
Vergnas, Michel Las
core
Definite orthogonal modular forms: computations, excursions, and discoveries. [PDF]
Assaf E +5 more
europepmc +1 more source

