A symmetric and positive product rule is provided for the equivariant cohomology of projective space, resolving the Anderson-Fulton problem.
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The saturation property holds for the Newton polytopes of all immanants of Giambelli matrices, proven by explicit leading monomial coefficients, and is verified in special cases for Jacobi-Trudi matrices.
citing papers explorer
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Symmetry in Equivariant cohomology of $\mathbb{P}^n$
A symmetric and positive product rule is provided for the equivariant cohomology of projective space, resolving the Anderson-Fulton problem.
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Newton polytopes of immanants of some combinatorial matrices
The saturation property holds for the Newton polytopes of all immanants of Giambelli matrices, proven by explicit leading monomial coefficients, and is verified in special cases for Jacobi-Trudi matrices.