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Computing linear sections of varieties: quantum entanglement, tensor decompositions and beyond

Johnston, Nathaniel et al.
arXiv (All) · Papers
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algebraic-geometrydata-structures-and-algorithmsmachine-learningquantum-physics
We study the problem of finding elements in the intersection of an arbitrary conic variety in $\mathbb{F}^n$ with a given linear subspace (where $\mathbb{F}$ can be the real or complex field). This problem captures a rich family of algorithmic problems under different choices of the variety. The spe
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