Bounds on the determinant of an exponential matrix
arXiv:2603.199006.01 citationsh-index: 35
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This work provides theoretical bounds for matrix determinants, which is incremental for researchers in linear algebra and statistics.
The paper tackles the problem of bounding the determinant of an exponential matrix, deriving both upper and lower bounds, and shows that these results can be applied to bound the determinant of a univariate Gaussian matrix.
We derive upper and lower bounds on the determinant of an exponential matrix. They can be transformed into corresponding bounds for the determinant of a univariate Gaussian matrix.