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A Hermitian diagonally dominant matrix with real non-negative diagonal entries is positive semi-definite.
No (partial) pivoting is necessary for a strictly column diagonally dominant matrix when performing Gaussian elimination (LU factorization).
A strictly diagonally dominant matrix (or an irreducibly diagonally dominant matrix) is non-singular.
The Jacobi preconditioner is one of the simplest forms of preconditioning, in which the preconditioner is chosen to be the diagonal of the matrix Assuming , we get It is efficient for diagonally dominant matrices .