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On Bisectors in Minkowski Normed Spaces
Acta Mathematica Hungarica, 2000Let \(K\) be a symmetric (with respect to the origin) bounded convex body in \({\mathbb R}^n\), and \(N_K\) its Minkowski functional (or gauge). The bisector of the segment \([0,x]\) is the set of points which are equidistant of \(0\) and \(x\) for \(N_K\): \[ H_x=\{y\in {\mathbb R}^n ;\;N_K(y)=N_K(x-y)\} . \] \textit{M. M. Day} [Trans. Am. Math.
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Responsive materials architected in space and time
Nature Reviews Materials, 2022Xiaoxing Xia +2 more
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The biofilm matrix: multitasking in a shared space
Nature Reviews Microbiology, 2022Hans-Curt Flemming +2 more
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Multifunctional biomolecule nanostructures for cancer therapy
Nature Reviews Materials, 2021Jing Wang, Yiye Li, Guangjun Nie
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Cosmology with the Laser Interferometer Space Antenna
Living Reviews in Relativity, 2023Germano Nardini
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Bifurcation and positive solutions for problem with mean curvature operator in Minkowski space
, 2016Guowei Dai
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Ab Initio Machine Learning in Chemical Compound Space
Chemical Reviews, 2021Bing Huang, O Anatole Von Lilienfeld
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Topological Invariants for Elliptical Billiards and Geodesics on Ellipsoids in the Minkowski Space
, 2017V. Dragović, M. Radnović
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Polymer photocatalysts for solar-to-chemical energy conversion
Nature Reviews Materials, 2020Tanmay Banerjee +2 more
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