Results 111 to 120 of about 18,450 (294)
The Canonical Contact Structure on the Link of a Cusp Singularity
A normal surface singularity is called a cusp singularity if the exceptional set of the minimal resolution is a cycle \(E=\cup_{i=1}^n E_i\) of non-singular rational curves, i.e., each \(E_i\) intersects its two neighbours transversally at one point, respectively, and there are no other crossings. It is known by \textit{U. Karras} [Proc. Symp.
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Controlling the protein corona formation onto carbon nanomaterials (CNMs) enhances their functionalities as platforms for cancer theranostics. Here, we reviewed the effects of the intrinsic and acquired properties of CNMs on protein corona formation, the consequent biological and toxicological outcomes, and the strategies to reshape corona formation ...
Yajuan Zou +5 more
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Axisymmetric solutions to Einstein field equations via integral transforms. [PDF]
Batic D, Debru NB, Nowakowski M.
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Creating and Flattening Cusp Singularities by Deformations of Bi-conformal Energy [PDF]
Tadeusz Iwaniec, Jani Onninen, Zheng Zhu
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Smoothings and rational double point adjacencies for cusp singularities [PDF]
Philip Engel, Robert Friedman
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Tsuchihashi's cusp singularities and automorphisms of Hilbert modular variety cusps
\textit{H. Tsuchihashi} [Tôhoku J. Math., II. Ser. 35, 607--639 (1983; Zbl 0585.14004)] introduced a class of cusp singularities extending the class of Hilbert modular variety cusps. Here, a necessary and sufficient condition for a cusp in this sense to be a Hilbert modular variety cusp is proved. Some cusps occur as finite quotients of Hilbert modular
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Motivic Poincaré series of cusp surface singularities
We target multivariable series associated with resolutions of complex analytic normal surface singularities. In general, the equivariant multivariable analytical and topological Poincaré series are well-defined and have good properties only if the link is a rational homology sphere.
Nagy, János, Némethi, András
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The perspective presents an integrated view of neuromorphic technologies, from device physics to real‐time applicability, while highlighting the necessity of full‐stack co‐optimization. By outlining practical hardware‐level strategies to exploit device behavior and mitigate non‐idealities, it shows pathways for building efficient, scalable, and ...
Kapil Bhardwaj +8 more
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A cusp singularity with no Galois cover by a complete intersection [PDF]
David Anderson
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