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Creators/Authors contains: "Wang, Shi"

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  1. ; ; ; ; (, Extreme Mechanics Letters)
    Free, publicly-accessible full text available January 1, 2026
  2. ; ; (, IEEE)
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  3. ; ; (, Proc. of Conference on Information Sciences and Systems)
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  4. ; (, Extreme Mechanics Letters)
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  5. ; ; ; ; ; ; ; ; ; (, Soft Matter)
    In this study, we investigate three different polymeric networks in terms of their tensile strength as a function of stretching rate, or temperature, or medium viscosity. 
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  6. ; ; (, Proc. of IEEE Information Theory Workshop)
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  7. ; ; ; (, Polymer)
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  8. ; ; ; (, Polymer)
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  9. ; (, Geometry & Topology)
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  10. ; (, Forum of Mathematics, Sigma)
    Abstract We study the Eisenstein series associated to the full rank cusps in a complete hyperbolic manifold. We show that given a Kleinian group$$\Gamma <{\operatorname{\mathrm{Isom}}}^+(\mathbb H^{n+1})$$, each full rank cusp corresponds to a cohomology class in$$H^{n}(\Gamma , V)$$, whereVis either the trivial coefficient or the adjoint representation. Moreover, by computing the intertwining operator, we show that different cusps give rise to linearly independent classes. 
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