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An extension of the Levy-Desplanque theorem and some stabilityconditions for matrices with uncertain entries

机译:具有不确定项的矩阵的Levy-Desplanque定理的扩展和某些稳定性条件

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Sufficient conditions for Hurwitz stability and for the “degree of stability” of a family of complex matrices with uncertain entries in bounded sets in the complex plane, are derived. The Levy-Desplanque theorem is extended in two directions: the requirement for strict diagonal dominance is alleviated and the (alleviated) theorem is made applicable to families of matrices with uncertain entries. Also, sufficient conditions for Schur stability and for Schur “degree of stability” of a family of real interval matrices are derived. All the above sufficient conditions, as well as the Levy-Desplanque theorem extension, are remarkable in their simplicity to carry out and in the rich variety of possibilities of using them
机译:得出了Hurwitz稳定性和在复杂平面上的有界集合中具有不确定条目的复杂矩阵族的“稳定性”的充分条件。 Levy-Desplanque定理在两个方向上扩展:严格对角线优势的要求得到缓解,(缓和)定理适用于具有不确定项的矩阵族。此外,还得出了Schur稳定性和实际间隔矩阵族的Schur“稳定性度”的充分条件。上述所有充分条件以及Levy-Desplanque定理的扩展在执行简单性和使用它们的各种可能性方面均非常出色

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