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- W2623938198 abstract "Let $X$ be a noncommutative real compact algebraic manifold, in the sense that $C(X)=C^*(x_1,ldots,x_N|x_i=x_i^*,f_alpha(x_1,ldots,x_N)=0)$, with $f_alphainmathbb R $. Associated to $X$ are its classical version $X^times$, obtained via the relations $ab=ba$, and its half-classical version $X^*$, obtained via the relations $abc=cba$. We discuss here some general questions regarding the inclusions $X^timessubset X^*subset X$, and notably the comparison of the corresponding quantum isometry groups. Our main results concern the half-classical case, $X=X^*$, and more specifically, the case of the submanifolds $Xsubset S^{N-1}_{mathbb R,*}$." @default.
- W2623938198 created "2017-06-15" @default.
- W2623938198 creator A5025328470 @default.
- W2623938198 date "2017-06-09" @default.
- W2623938198 modified "2023-09-27" @default.
- W2623938198 title "Rigidity questions for real half-classical manifolds" @default.
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