Stationary integral cycles asymptotic to a pair of oriented $n$-planes in $\mathbb{R}^{2n}$

arXiv:2610.37816v1 Announce Type: new Abstract: We prove a uniqueness theorem for stationary integral $n$-cycles asymptotic to a pair of n-planes satisfying the symmetric angle condition. For the general angle condition, we obtain a classification for complete smooth embedded oriented minimal submanifolds with vanishing first de Rham cohomology that are asymptotic to a pair of $n$-planes.

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