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- Stieltjes_matrix abstract "In mathematics, particularly matrix theory, a Stieltjes matrix, named after Thomas Joannes Stieltjes, is a real symmetric positive definite matrix with nonpositive off-diagonal entries. A Stieltjes matrix is necessarily an M-matrix. Every n×n Stieltjes matrix is invertible to a nonsingular symmetric nonnegative matrix, though the converse of this statement is not true in general for n > 2.From the above definition, a Stieltjes matrix is a symmetric invertible Z-matrix whose eigenvalues have positive real parts. As it is a Z-matrix, its off-diagonal entries are less than or equal to zero.".
- Stieltjes_matrix wikiPageID "8098498".
- Stieltjes_matrix wikiPageRevisionID "546611332".
- Stieltjes_matrix hasPhotoCollection Stieltjes_matrix.
- Stieltjes_matrix subject Category:Matrices.
- Stieltjes_matrix subject Category:Numerical_linear_algebra.
- Stieltjes_matrix type Abstraction100002137.
- Stieltjes_matrix type Arrangement107938773.
- Stieltjes_matrix type Array107939382.
- Stieltjes_matrix type Group100031264.
- Stieltjes_matrix type Matrices.
- Stieltjes_matrix type Matrix108267640.
- Stieltjes_matrix comment "In mathematics, particularly matrix theory, a Stieltjes matrix, named after Thomas Joannes Stieltjes, is a real symmetric positive definite matrix with nonpositive off-diagonal entries. A Stieltjes matrix is necessarily an M-matrix.".
- Stieltjes_matrix label "Stieltjes matrix".
- Stieltjes_matrix label "スティルチェス行列".
- Stieltjes_matrix sameAs スティルチェス行列.
- Stieltjes_matrix sameAs m.026rc_k.
- Stieltjes_matrix sameAs Q7616382.
- Stieltjes_matrix sameAs Q7616382.
- Stieltjes_matrix sameAs Stieltjes_matrix.
- Stieltjes_matrix wasDerivedFrom Stieltjes_matrix?oldid=546611332.
- Stieltjes_matrix isPrimaryTopicOf Stieltjes_matrix.