Asked by JuanPro
PART B (10 points possible)
Consider the operator S on an n-dimensional complex vector space so that
S(z1,z2,…,zn)=(0,z1,z2,…zn−1).
Assume the inner product is the standard one:
⟨(x1,…,xn),(y1,…,yn)⟩=x∗1y1+…+x∗nyn.
Calculate S†(w1,w2,…,wn) and fill in the boxes.
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Consider the operator S on an n-dimensional complex vector space so that
S(z1,z2,…,zn)=(0,z1,z2,…zn−1).
Assume the inner product is the standard one:
⟨(x1,…,xn),(y1,…,yn)⟩=x∗1y1+…+x∗nyn.
Calculate S†(w1,w2,…,wn) and fill in the boxes.
Drop target image