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A possible sub-Riemannian structure associated to a non-symmetric matrix

Let $A=(a_{ij})$ be an invertible matrix with real entries $a_{ij}$. We associate to $A$ the $1$-form $\alpha=\sum_i (\sum_j a_{ij}x_j)dx_i$. The distribution $\ker \alpha$ is integrable if and ...
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