Linear mapping/Diagonalizable/Eigenvectors/Definition
Diagonalizable mapping
Let denote a field, let denote a vector space, and let
denote a linear mapping. Then is called diagonalizable, if has a basis consisting of eigenvectors for .
Let denote a
field,
let
denote a
vector space,
and let
denote a
linear mapping.
Then is called diagonalizable, if
has a
basis
consisting of
eigenvectors
for
.