Dashboard
Featured pages
Roots
Public root
Templates
Test template
iCorps template
Guanyu's Latex template
Ivar's latex template
Family Tree template
Latex template
Router template
Related pages
Parents
1
Matrix diagonalization
Siblings
9
Sort by title
Sort by date
Definition of matrix diagonalization
Definition of diagonalizable matrix
An n-by-n matrix is diagonalizable if and only if it has n linearly independent eigenvectors.
An n-by-n matrix is diagonalizable if and only if the sum of the dimensions of the eigenspaces equals n.
An n-by-n matrix is diagonalizable if and only if the characteristic polynomial factors completely
A diagonalizable matrix is diagonalized by a matrix having the eigenvectors as columns.
An n-by-n matrix is diagonalizable if and only if the union of the basis vectors for the eigenspaces is a basis for R^n (or C^n).
An n-by-n matrix with n distinct eigenvalues is diagonalizable.
Formula for diagonalizing a real 2-by-2 matrix with a complex eigenvalue.
Knowen
Graph of pages
New project
New public tree
Not logged in
Sign in
Sign up
Help
Welcome to Knowen!
Edit test page (no login required)
Create new test page (no login required)
Now you are in the subtree of
Container for Linear Algebra
project.
Matrix diagonalization
Parent pages
3
Edit page
An n-by-n matrix with n distinct eigenvalues is diagonalizable.
Put content here.
×
Quick navigation
Pages loading ...