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作 者:Huabo Xu
机构地区:[1]School of Science,Beijing University of Civil Engineering and Architecture Beijing 102616,China
出 处:《Algebra Colloquium》2022年第4期607-618,共12页代数集刊(英文版)
基 金:supported by Beijing Nova Program(Z181100006218010);by Research Ability Improvement Program of BUCEA(Grant No.X22026).
摘 要:Let R be a ring with an automorphismφof order two.We introduce the definition ofφ-centrosymmetric matrices.Denote by M_(n)(R)the ring of all n X n matrices over R,and by Sn(φ,R)the set of all p-centrosymmetric n×n matrices over R for any positive integer n.We show that Sn(φ,R)■M_(n)(R)is a separable Frobenius extension.If R is commutative,then Sn(φ,R)is a cellular algebra over the invariant subring R^(φ)of R.
关 键 词:φ-centrosymmetric matrix cellular algebra Frobenius extension
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