On the Sufficient Conditions for the Solubility of Algebraic Inverse Elgenvalue Problems With Real Symmetric Matrices
关于代数特征值反问题对称情况可解的充分条件

In this paper, with the help of Rothe's fixed-point theorem some new sufficient conditionsfor the solubility of general algebaic inverse eigenvalue problems with real symmetric matricesare given. Some numerical experiments are provided.