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- Jordan_matrix abstract "In the mathematical discipline of matrix theory, a Jordan block over a ring (whose identities are the zero 0 and one 1) is a matrix composed of 0 elements everywhere except for the diagonal, which is filled with a fixed element , and for the superdiagonal, which is composed of ones. The concept is named after Camille Jordan.Every Jordan block is thus specified by its dimension n and its eigenvalue and is indicated as .Any block diagonal matrix whose blocks are Jordan blocks is called a Jordan matrix; using either the or the “” symbol, the block diagonal square matrix whose first diagonal block is , whose second diagonal block is and whose third diagonal block is is compactly indicated as or , respectively.For example the matrixis a Jordan matrix with a block with eigenvalue , two blocks with eigenvalue the imaginary unit and a block with eigenvalue 7. Its Jordan-block structure can also be written as either or .".
- Jordan_matrix wikiPageID "4495764".
- Jordan_matrix wikiPageRevisionID "603917814".
- Jordan_matrix hasPhotoCollection Jordan_matrix.
- Jordan_matrix subject Category:Matrix_normal_forms.
- Jordan_matrix subject Category:Matrix_theory.
- Jordan_matrix type Abstraction100002137.
- Jordan_matrix type Form106290637.
- Jordan_matrix type LanguageUnit106284225.
- Jordan_matrix type MatrixNormalForms.
- Jordan_matrix type Part113809207.
- Jordan_matrix type Relation100031921.
- Jordan_matrix type Word106286395.
- Jordan_matrix comment "In the mathematical discipline of matrix theory, a Jordan block over a ring (whose identities are the zero 0 and one 1) is a matrix composed of 0 elements everywhere except for the diagonal, which is filled with a fixed element , and for the superdiagonal, which is composed of ones.".
- Jordan_matrix label "Jordan matrix".
- Jordan_matrix label "若尔当矩阵".
- Jordan_matrix sameAs m.0c5j29.
- Jordan_matrix sameAs Q3738073.
- Jordan_matrix sameAs Q3738073.
- Jordan_matrix sameAs Jordan_matrix.
- Jordan_matrix wasDerivedFrom Jordan_matrix?oldid=603917814.
- Jordan_matrix isPrimaryTopicOf Jordan_matrix.