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The rank identities and its applications about the product and sum of three matrices on arbitrary division ring

机译:关于任意除法环上三个矩阵的乘积和的秩恒等式及其应用

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摘要

Based on the rank identities of the product and sum of three matrices on arbitrary division ring obtained by the block elementary transformation, we prove the rank identity about idempotent matrices A, B still holds under the more weak conditions A2 = A or B2 = B, which rank identity is derived by Y.Liu and C. G. Cao recently, thus improve the corresponding results on the complex number field of Y. Tian and Styan.
机译:根据积的秩同一性和通过块初等变换获得的任意分割环上三个矩阵之和,我们证明了在更弱的条件A2 = A或B2 = B时,幂等矩阵A,B的秩同一性仍然成立,排名同一性是由Y.Liu和曹CG最近得出的,从而改善了Y. Tian和Styan的复数字段上的相应结果。

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