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Let G be a lower triangular.
Let be a lower triangular matrix, a sequence.
Let be a lower triangular matrix with nonnegative entries satisfying (1.7).
Let ((w_{n})) be a non-negative sequence and (A=(a_{n,k})) be a lower triangular matrix with non-negative entries.
However, Q would not be dense, but each t × t submatrix in the lower triangle would also be a lower triangular matrix.
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It should be noted here that Λ is a lower triangular matrix with nonnegative diagonal entries.
Each matrix is a lower triangular matrix with nonzero entries (11).
We say that g is lower triangular with respect to v if U g U -1 is a lower triangular polynomial.
Note that is the QR decomposition of where is a lower triangular matrix and is a unitary matrix.
The QR decomposition of can be written as, where is a lower triangular matrix and is a unitary matrix.
A weighted mean matrix, denoted by, is a lower triangular matrix with entries, where is a nonnegative sequence with, and.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com