Rice: Created page with "= Conditions = There are two important cases indicating that A is diagonlizable: 1. If the charateristic polynomial has n distinct roots 2. If A is symmetric in the real case or Hermitian in the complex case, it always has a basis of eigenvectors, which can be orthogonal."

2024-06-10T06:49:34Z

Created page with "= Conditions = There are two important cases indicating that A is diagonlizable: 1. If the charateristic polynomial has n distinct roots 2. If A is symmetric in the real case or Hermitian in the complex case, it always has a basis of eigenvectors, which can be orthogonal."

New page

= Conditions =
There are two important cases indicating that A is diagonlizable:

1. If the [[eigenvector|charateristic polynomial]] has n distinct roots
2. If A is symmetric in the real case or [[Hermitian]] in the complex case, it always has a basis of eigenvectors, which can be orthogonal.

Diagonalization - Revision history

Rice: Created page with "= Conditions = There are two important cases indicating that A is diagonlizable: 1. If the charateristic polynomial has n distinct roots 2. If A is symmetric in the real case or Hermitian in the complex case, it always has a basis of eigenvectors, which can be orthogonal."