Abstract

The determinantal variety ΣpqΣ_{pq} is defined to be the set of all p×qp\times q real matrices with p≥qp\geq q whose ranks are strictly smaller than qq. It is proved that ΣpqΣ_{pq} is a minimal cone in Rpq\mathbb R^{pq} and all its strata are regular minimal submanifolds.

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