A conjecture on the primitive degree of Tensors
classification
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keywords
primitiveconjecturedegreeboundconfirmsdimensionnonnegativeorder
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In this paper, we prove: Let A be a nonnegative primitive tensor with order m and dimension n. Then its primitive degree R(A)\leq (n-1)^2+1, and the upper bound is sharp. This confirms a conjecture of Shao [7].
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