Jordan normal form

In linear algebra, a Jordan normal form (often called Jordan canonical form) of a linear operator on a finite-dimensional vector space is an upper triangular matrix of a particular form called a Jordan matrix, representing the operator with respect to some basis. Such a matrix has each non-zero off-diagonal entry equal to 1, immediately above the main diagonal (on the superdiagonal), and with identical diagonal entries to the left and below them.

单词	Jordan Canonical Form
释义	Jordan Canonical Form 英语百科 Jordan normal form In linear algebra, a Jordan normal form (often called Jordan canonical form) of a linear operator on a finite-dimensional vector space is an upper triangular matrix of a particular form called a Jordan matrix, representing the operator with respect to some basis. Such a matrix has each non-zero off-diagonal entry equal to 1, immediately above the main diagonal (on the superdiagonal), and with identical diagonal entries to the left and below them.
随便看	Luneberg lens scanning system的意思 Luneberg reflector的意思 Luneberg theory的意思 Luneburg的意思 luneburg flax的意思 luneburgite的意思 Luneburg lens的意思 Lunel的意思 Lunella的意思 Lunella cinerea的意思 Lunella coronata的意思 Lunella granulata的意思 lune的意思 Lunenberg的意思 Lunenburg的意思 Lunenburg County的意思 lune of a sphere的意思 lune of sphere的意思 luner的意思 luner hymen的意思 Lune, River的意思 Lunery的意思 lunes的意思 Lunesa的意思 Lunesdale的意思

Jordan Canonical Form

Jordan normal form