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JORDAN NORMAL FORM. Corollary 8.1.1. If A, B ? Mn is similar, then they have the same min- imam polynomial. Proof. B S-1AS. QA(B) QA(S-1AS) ...
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How to fill out Jordan Normal Form?

01
Start with a given square matrix, usually denoted as A.
02
Find the eigenvalues of matrix A by solving the characteristic equation det(A-λI) = 0, where λ represents the eigenvalues and I is the identity matrix.
03
For each distinct eigenvalue, find its corresponding eigenvectors by solving the equation (A-λI)x = 0.
04
If there are multiple linearly independent eigenvectors corresponding to the same eigenvalue, create a Jordan block by arranging these eigenvectors in a specific format.
05
Repeat steps 3-4 for each distinct eigenvalue.
06
Combine all Jordan blocks obtained in step 4 to form the Jordan Normal Form.

Who needs Jordan Normal Form?

01
Linear algebra researchers and mathematicians use Jordan Normal Form to study the properties and behavior of linear transformations and matrices.
02
Engineers and physicists often use Jordan Normal Form in various applications, such as solving systems of linear differential equations or diagonalizing matrices.
03
Computer scientists and data analysts utilize Jordan Normal Form in algorithms related to matrix computations, eigenvalue analysis, and system dynamics.
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The Jordan normal form is a matrix representation of a linear operator or a matrix that can be used to simplify certain calculations and analyses.
The Jordan normal form is a mathematical concept and does not require any filing or reporting.
The Jordan normal form is computed by finding the eigenvalues, eigenvectors, and Jordan blocks of a given matrix.
The purpose of the Jordan normal form is to simplify the analysis of linear operators or matrices by decomposing them into simpler, block diagonal form.
There is no reporting or specific information required for the Jordan normal form.
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