MathType - An nxn #matrix is non-diagonalizable if it has less than n linearly independent eigenvectors. The #Jordan normal (or canonical) form allows to obtain an almost diagonal matrix and is often
![SOLVED: Problem 2. Consider the matrix 3 Find the generalized eigenspaces of A: Find the Jordan normal form of A 3. Find an invertible matrix M such that M-1, AM is a Jordan matrix SOLVED: Problem 2. Consider the matrix 3 Find the generalized eigenspaces of A: Find the Jordan normal form of A 3. Find an invertible matrix M such that M-1, AM is a Jordan matrix](https://cdn.numerade.com/ask_images/5d1ce59e1ca04edc935a26da19d72a2a.jpg)
SOLVED: Problem 2. Consider the matrix 3 Find the generalized eigenspaces of A: Find the Jordan normal form of A 3. Find an invertible matrix M such that M-1, AM is a Jordan matrix
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Therorem 1: Under what conditions a given matrix is diagonalizable ??? Jordan Block REMARK: Not all nxn matrices are diagonalizable A similar to (close. - ppt download
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![Therorem 1: Under what conditions a given matrix is diagonalizable ??? Jordan Block REMARK: Not all nxn matrices are diagonalizable A similar to (close. - ppt download Therorem 1: Under what conditions a given matrix is diagonalizable ??? Jordan Block REMARK: Not all nxn matrices are diagonalizable A similar to (close. - ppt download](https://images.slideplayer.com/25/7705975/slides/slide_4.jpg)
Therorem 1: Under what conditions a given matrix is diagonalizable ??? Jordan Block REMARK: Not all nxn matrices are diagonalizable A similar to (close. - ppt download
![linear algebra - Why two possibles Jordan Canonical forms of a matrix cannot be similar? - Mathematics Stack Exchange linear algebra - Why two possibles Jordan Canonical forms of a matrix cannot be similar? - Mathematics Stack Exchange](https://i.stack.imgur.com/QRfSr.png)
linear algebra - Why two possibles Jordan Canonical forms of a matrix cannot be similar? - Mathematics Stack Exchange
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