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Introduction Preliminaries Invariant Subspaces Eigenspace The Jordan Normal Form and its Applications Jeremy West IMPACT Brigham Young University West Jordan Normal Form SNF Introduction Preliminaries
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How to fill out the Jordan normal form:

01
First, diagonalize the matrix. This involves finding the eigenvalues and eigenvectors for the given matrix.
02
Once the eigenvalues and eigenvectors are obtained, create a diagonal matrix by placing the eigenvalues on the diagonal and filling the remaining entries with zeros.
03
For each distinct eigenvalue, compute the generalized eigenvectors. These are the vectors that satisfy the equation (A - λI)^k*v = 0, where A is the original matrix, λ is the eigenvalue, I is the identity matrix, k is the size of the largest block associated with that eigenvalue, and v represents the eigenvector.
04
Place the generalized eigenvectors as columns next to their corresponding eigenvalues in the diagonal matrix obtained in step 2.
05
The resulting matrix is the Jordan normal form.

Who needs the Jordan normal form:

01
Mathematicians and researchers in the field of linear algebra use the Jordan normal form to study properties of matrices and linear transformations. It provides useful information about the structure of a matrix and helps in solving various mathematical problems.
02
Engineers and scientists often encounter matrices in their work, and the Jordan normal form can be useful in analyzing and manipulating these matrices effectively.
03
Students studying higher mathematics, particularly linear algebra, are required to learn about the Jordan normal form as it is an important concept in the subject. It helps in understanding more advanced topics and applications involving matrices and linear transformations.
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The Jordan normal form is a way to represent a square matrix as a direct sum of Jordan blocks.
The Jordan normal form is mainly used in linear algebra and mathematics, so it is not typically filed by any specific individual or organization.
To fill out the Jordan normal form, one needs to perform eigenvalue decomposition on the given square matrix, and construct Jordan blocks corresponding to each distinct eigenvalue.
The Jordan normal form allows for a simpler representation and analysis of linear transformations and matrices, making it easier to study their properties and behavior.
The Jordan normal form itself does not require any specific information to be reported. It is a mathematical representation rather than a reporting form.
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