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討論串[線代] 線代(12)
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consider that Ax=λx where λ is eigenvalue of A and x is the corresponding. eigenvector. take * ont the both side, ie, x*A*=λ*x* (a). since A is Hermit
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(a) Prove that the eigenvalues of a Hermitian matrix (A* = A) are. all real.. (b) What can you say about the eigenvalues of a unitary matrix. (A*A = I
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