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ON CORRESPONDENCES BETWEEN K3 SURFACES
Mathematics of the USSR-Izvestiya, 1988Let X be an algebraic K3 surface, \(H_ X=H\) 2(X,\({\mathbb{Z}})\) and \(S_ X\), \(T_ X\) the lattices of algebraic, respectively transcendental cycles of X (i.e. \(T_ X\) is the orthogonal complement of \(S_ X\) in \(H_ X)\). One has the Hodge structure on \(T_ X\) given by \(T_ X\otimes {\mathbb{C}}=H^{2,0}(X)\oplus H^{1,1}(X)\cap (T_ X\otimes ...
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The Chow Motive of a K3 Surface
Milan Journal of Mathematics, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Reconfigurable Intelligent Surfaces: Principles and Opportunities
IEEE Communications Surveys and Tutorials, 2021Yuanwei Liu, Xiao Liu, Xidong Mu
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Liquid and liquid-like surfaces/coatings that readily slide fluids
Progress in Polymer Science, 2021Atsushi Hozumi, Guojun Liu
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Long-term stability of aerophilic metallic surfaces underwater
Nature Materials, 2023Alexander B Tesler +2 more
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Bioinspired Surfaces with Superwettability: New Insight on Theory, Design, and Applications
Chemical Reviews, 2015Shutao Wang, Kesong Liu, Xi Yao
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Nanopatterning Si(111) surfaces as a selective surface-chemistry route
Nature Materials, 2010David J Michalak +2 more
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Biomimetic Artificial Surfaces Quantitatively Reproduce the Water Repellency of a Lotus Leaf
Advanced Materials, 2008Vassilia Zorba +2 more
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