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We study C*-algebras generated by left regular representations of right LCMone-relator monoids and Artin-Tits monoids of finite type. We obtain structuralresults concerning nuclearity, ideal structure and pure infiniteness. Moreover,we compute K-theory. Based on our K-theory results, we develop a new way ofcomputing K-theory for certain group C*-algebras and crossed products.

C*-algebras of right LCM one-relator monoids and Artin-Tits monoids of finite type