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   <subfield code="a">Let k be an algebraically closed field, A a finite dimensional connected (p,q)-Koszul self-injective algebra with p,q≥2. In this paper, we prove that the Yoneda algebra of A is isomorphic to a twisted polynomial algebra A ![t;β] in one indeterminate t of degree q+1 in which A ! is the quadratic dual of A, β is an automorphism of A !, and t b = β(b)t for each t∈A !. As a corollary, we recover Theorem 5.3 of [2].</subfield>
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