On the isomorphism class of $q$-Gaussian C${}^{\ast }$-algebras for infinite variables

Matthijs Borst, Martijn Caspers, Mario Klisse +1

For a real Hilbert space $H_{\mathbb{R}}$ and $-1<q<1$ Bozejko and Speicher introduced the C${}^{\ast }$-algebra $A_q(H_{\mathbb{R}})$ and von Neumann algebra $M_q(H_{\mathbb{R}})$…