investing a triangular matrix inverse
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Investing a triangular matrix inverse

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Inverse Matrices and Their Properties

Another method is as follows. An invertible upper triangular matrix has the form A=D(I+N) where D is diagonal (with the same diagonal entries as A) and N is. Now that we have the lower (l) and upper (u) triangular matrices, we can find the inverse of A by the following equation: A^-1 = U^-1 L^ (A square matrix is nonsingular if and only if its determinant is nonzero.) When A is nonsingular, its inverse, denoted AT, is unique and has the key property.