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Eigenspace conditions for homomorphic sensing. (arXiv:1812.07966v1 [math.CO])
来源于:arXiv
Given two endomorphisms $\tau_1,\tau_2$ of $\mathbb{C}^m$ with $m \ge 2n$ and
a general $n$-dimensional subspace $\mathcal{V} \subset \mathbb{C}^m$, we
provide eigenspace conditions under which $\tau_1(v_1)=\tau_2(v_2)$ for
$v_1,v_2 \in \mathcal{V}$ can only be true if $v_1=v_2$. As a special case, we
recover the result of Unnikrishnan et al. in which $\tau_1,\tau_2$ are
permutations composed with coordinate projections. 查看全文>>