Results 171 to 180 of about 224 (217)
Reflexivity and Completeness in Vector-Lattices.
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All‐Optical Reconfigurable Physical Unclonable Function for Sustainable Security
An all‐optical reconfigurable physical unclonable function (PUF) is demonstrated using plasmonic coupling–induced sintering of optically trapped gold nanoparticles, where Brownian motion serves as a robust entropy source. The resulting optical PUF exhibits high encoding density, strong resistance to modeling attacks, and practical authentication ...
Jang‐Kyun Kwak +4 more
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Inverse Design of Amorphous Materials With Targeted Properties
AMDEN is a diffusion model framework for the inverse design of amorphous materials with targeted properties. By incorporating Hamiltonian Monte Carlo refinement into the denoising process, the framework overcomes the challenge of generating thermally relaxed disordered structures.
Jonas A. Finkler +4 more
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n‐Type Polymer Radio Frequency Rectifiers Operating at 18.5 GHz
Combining an n‐doped polymer semiconductor with wafer‐scale asymmetric planar electrodes featuring work function‐engineered contacts yields radio‐frequency diodes and rectifying circuits operating at up to 18.5 GHz. The devices combine scalable manufacturing with an operating frequency previously unattainable by large‐area organic electronics ...
Lazaros Panagiotidis +19 more
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Molecular doping of conjugated polymers is fundamentally constrained by thermodynamic phase behavior. This Perspective reframes doping efficiency and stability in terms of miscibility limits, binodals, and solvus boundaries, highlighting the role of effective interaction parameters and charge transfer.
Somayeh Kashani +10 more
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Phase boundaries between Co2P and CoP are constructed through a controlled transformation of Co to Co2P‐CoP branched nanoparticles. The polycrystalline mixed‐phase Co2P‐CoP branches are enriched with phase boundaries that stabilize Co active sites for OER. This work highlights phase boundary engineering as a powerful approach to tailor active sites and
Zeno R. Ramadhan +10 more
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Convexity on complete lattices
Soft Computing, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Hongping Liu, Fu-Gui Shi
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Fuzzy Sets and Systems, 2009
The authors present an approach to fuzzification of complete lattices, which is a special kind of complete \(\Omega\)-lattices defined by Lai and Zhang. Tarski fixed-point theorem for the \(L\)-fuzzy complete lattices was proved in a different way. Some fuzzy powerset operators are suggested.
Qi-Ye Zhang, Weixian Xie, Lei Fan
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The authors present an approach to fuzzification of complete lattices, which is a special kind of complete \(\Omega\)-lattices defined by Lai and Zhang. Tarski fixed-point theorem for the \(L\)-fuzzy complete lattices was proved in a different way. Some fuzzy powerset operators are suggested.
Qi-Ye Zhang, Weixian Xie, Lei Fan
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Connectivity on Complete Lattices
Journal of Mathematical Imaging and Vision, 1996zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Approximation operators on complete completely distributive lattices
Information Sciences, 2013zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Keyun Qin +3 more
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