In a Schur polynomial, which is homogeneous, monomials are added with fixed coefficients. Collecting the indices of monomials seems to define a toric data for a projective variety. But the coefficients of monomials are not taken into account in this. Is there a way to define a toric variety from schur polynomials which incorporates the coefficients?
2026-03-25 03:19:49.1774408789
toric variety associated to schur polynomial?
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