Pages that link to "Item:Q1124595"
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The following pages link to On Tutte polynomials of matroids representable over \(GF(q)\) (Q1124595):
Displaying 21 items.
- Congruence conditions, parcels, and Tutte polynomials of graphs and matroids (Q444385) (← links)
- Clonal sets in \(GF(q)\)-representable matroids (Q708392) (← links)
- On the evaluation at \((j,j^2)\) of the Tutte polynomial of a ternary matroid (Q857752) (← links)
- Coboundaries, flows, and Tutte polynomials of matrices (Q941622) (← links)
- An interpretation for the Tutte polynomial (Q1283311) (← links)
- The Tutte polynomial of a morphism of matroids. I: Set-pointed matroids and matroid perspectives (Q1296154) (← links)
- On the number of 3-edge colorings of cubic graphs (Q1348773) (← links)
- Interlace polynomials (Q1418963) (← links)
- The Tutte polynomial of a morphism of matroids. III: Vectorial matroids (Q1433001) (← links)
- Galois groups of multivariate Tutte polynomials (Q1759324) (← links)
- A characterisation of the matroids representable over GF(3) and the rationals (Q1907100) (← links)
- Interpretations of the Tutte and characteristic polynomials of matroids (Q2025137) (← links)
- Counterexamples to a conjecture of Las Vergnas (Q2198974) (← links)
- Interpretations of the Tutte polynomials of regular matroids (Q2334522) (← links)
- Dual complementary polynomials of graphs and combinatorial-geometric interpretation on the values of Tutte polynomial at positive integers (Q2441628) (← links)
- Strongly inequivalent representations and Tutte polynomials of matroids (Q2496149) (← links)
- Graph polynomials derived from Tutte-Martin polynomials (Q2575784) (← links)
- Short proof of a theorem of Brylawski on the coefficients of the Tutte polynomial (Q2700984) (← links)
- Tutte polynomials of perfect matroid designs (Q2703025) (← links)
- A parity result of Fraysseix, computational complexity of Tutte polynomials, and a conjecture on planar graphs (Q5300994) (← links)
- Matroid Chern-Schwartz-MacPherson cycles and Tutte activities (Q5889213) (← links)
