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Questions about the determinant of square matrices or linear endomorphisms. Also for closely related topics such as minors or regularized determinants.

3 votes
1 answer
378 views

Determinant of an "almost cyclic" matrix

Motivation: this (and related) determinants appear in a combinatorial problem arising in homological algebra, see Classification of algebras of finite global dimension via determinants of certain 0-1-matrices …
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2 votes

Classification of algebras of finite global dimension via determinants of certain 0-1-matrices

The determinants may therefore have appeared elsewhere. …
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6 votes

Expected determinant of random symmetric matrix with different Gaussian distributions of the...

Here is a another approach. For convenience I write $n$ instead of $N$, and $A_n$ for $A$. By definition $$\det(A_n) = \sum_{\pi\in S_n} \operatorname{sign}(\pi) \prod_{i=1}^n a_{i,\pi(i)}$$ By …
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