Some probability properties of regularized solutions (Q792062)

Some probability properties of the solution of the system \(Az=u\), where \(A=(a_{ij})\) is an \(m\times k\)-matrix, und \(z=(z_ 1,...,z_ k)^ T\), \(u=(u_ 1,...,u_ m)^ T\), are considered, supposing that we need the vector \(z^{(0)}\) which is the minimal solution in length. No numerical examples.