RAE de Hong Kong (China)
Estados Unidos
We define the totally nonnegative matroid Schubert variety Y_V of a linear subspace V ⊂ R^n. We show that Y_V is a regular CW complex homeomorphic to a closed ball, with strata indexed by pairs of acyclic flats of the oriented matroid of V. This closely resembles the regularity theorem for totally nonnegative generalized flag varieties. As a corollary, we obtain a regular CW structure on the real matroid Schubert variety of V.
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