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With conditions 12, the matrix ρ ρ has only two nonzero eigenvalues given by λ1,2 = 1 4 (Gy ± Gz) 2, which gives C= |λ1 - λ2|.
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With conditions 12, the matrix ρ ρ has only two nonzero eigenvalues given by λ1,2 = 1 4 (Gy ± Gz) 2, which gives C= |λ1 - λ2|.
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For η=-1 and N=odd such an MPS does not exist, i.e., Ψ is identical to zero. One can prove this by induction using the facts that tr (A0) =tr (A1) =0, and A02, A12, and A0 A1 + A1 A0 are all proportional to identity.
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For η=-1 and N=odd such an MPS does not exist, i.e., Ψ is identical to zero. One can prove this by induction using the facts that tr (A0) =tr (A1) =0, and A02, A12, and A0 A1 + A1 A0 are all proportional to identity.
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