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Thus, we have eigenpairs ( 0 , x (0) ), ( 1 , x (1) ), ( 2 , x (2) ). We continue to emphasize that in all cases any free parameters are arbitrary, except that they must never be selected to give a zero-valued eigenvector. In Example 11.2 = 1 is an eigenvalue of multiplicity 2, and v (0) is a vector in a two-dimensional vector subspace of C3 . On the other hand, in Example 11.1 = 1 is also of multiplicity 2, and yet v (0) is only a vector in a one-dimensional vector subspace of C3 . De nition 11.2: Defective Matrix For any A Cn n , if the multiplicity of any eigenvalue C is not equal to the dimension of the solution space (eigenspace) of ( I A)x = 0, then A is defective. From this de nition, A in Example 11.1 is a defective matrix, while A in Example 11.2 is not defective (i.e., is nondefective). In a sense soon to be made precise, defective matrices cannot be diagonalized. However, all matrices, diagonalizable or not, can be placed into Jordan canonical form, as follows. Theorem 11.1: Jordan Decomposition singular matrix T Cn n such that If A Cn n , then there exists a non- how to generate qr code in asp.net core QR Code Generator in ASP . NET Core Using Zxing.Net - DZone Web ...
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