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- W2739047200 abstract "In this paper we deal with a non-linear Diophantine equation which arises from the determinant computation of an integer matrix. We show how to find a solution, when it exists. We define an equivalence relation and show how the set of all the solutions can be partitioned in a finite set of equivalence classes and find a set of solutions, one for each of these classes. We find a formula to express all the solutions and a formula to compute the cardinality of the set of fundamental solutions. An algorithm to compute the solutions is proposed and clarified with some examples." @default.
- W2739047200 created "2017-07-31" @default.
- W2739047200 creator A5045142116 @default.
- W2739047200 date "2017-07-24" @default.
- W2739047200 modified "2023-09-27" @default.
- W2739047200 title "On the Solutions of det(A/X)=+-d" @default.
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