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Going up and Going down relations for Partial Actions on Algebras Sharma R. P., Anu Department of Mathematics, Himachal Pradesh University, Summerhill, Shimla-5 *Corresponding Author:
Online published on 5 February, 2014. Abstract In this article, we consider a K − algebra R with a partial action α of a finite group G on it. If each Dg is generated by a central idempotent of R, we answer the question: If P1 ⊂ P2 are primes in R and p2 in Rα with p2 minimal over P2 ∩ Rα, does some prime p1 exist in Rα such that p1 is minimal over P1 ∩ Rα and p1 ⊂ p2? Similar results are proved by interchanging R and Rα Top | |
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