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Creators/Authors contains: "Sun, Bin"

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  1. ; ; ; (, Reliability Engineering & System Safety)
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  2. ; ; ; (, Annals of Mathematics)
    We introduce a new class of groups called {\it wreath-like products}. These groups are close relatives of the classical wreath products and arise naturally in the context of group theoretic Dehn filling. Unlike ordinary wreath products, many wreath-like products have Kazhdan's property (T). In this paper, we prove that any group $$G$$ in a natural family of wreath-like products with property (T) is W$^*$-superrigid: the group von Neumann algebra $$\text{L}(G)$$ remembers the isomorphism class of $$G$$. This allows us to provide the first examples (in fact, $$2^{\aleph_0}$$ pairwise non-isomorphic examples) of W$^*$-superrigid groups with property (T). 
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  3. ; ; ; (, Annals of mathematics)
    Accepted Manuscript Full Text Available
  4. ; ; ; (, The Journal of Organic Chemistry)
    null (Ed.)
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  5. ; ; ; ; ; ; ; ; ; ; et al (, ACS Energy Letters)
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