Results 121 to 130 of about 8,030 (311)
A \(q\)-lattice is an algebra with two binary operatios satisfying all the so-called normal identities of lattices. In other words, a \(q\)-lattice is a quasi-ordered set where every two elements have a supremum and infimum. Let \(M\) be a subset of a non-void set \(A\).
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An efficient NiOx HTL is successfully prepared by introducing MXene as an additive without further surface modification to fabricate high‐performance FASn0.5Pb0.5I3 perovskite solar cells. The introduction of MXene contributes to improved conductivity of NiOx, better aligned at NiOx/perovskite interfaces, and enhanced quality of perovskite films ...
Lijun Chen +12 more
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Toughening β‐Ga2O3 via Mechanically Seeded Dislocations
β‐Ga2O3 is promising for next‐generation semiconductors but its brittleness limits flexible and high‐precision applications. Here, mechanically seeded dislocations introduced by surface deformation improved damage tolerance in (001) β‐Ga2O3. Nanoindentation and characterization show dislocations suppress cleavage cracks by enabling stable plastic ...
Zanlin Cheng +5 more
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Adaptive Multigrid Algorithm for the Lattice Wilson-Dirac Operator [PDF]
Ronald Babich +7 more
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Free Lattices with Infinite Operations [PDF]
Crawley, P., Dean, R. A.
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In‐situ doping during growth of SnSe and subsequent attachment of SnS produces high‐quality lateral pn‐heterojunctions between van der Waals semiconductors. Electron beam induced current measurements demonstrate electrically active pn‐junctions, paving the way for devices that harness charge separation at lateral interfaces in layered heterostructures.
Peter Sutter +4 more
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Non-perturbative renormalization of lattice operators
9 pages, uuencoded PS file, 8 figures included, 1 ...
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An innovative medium entropy alloy (MEA) composite material was fabricated via micro laser powder bed fusion (μ‐LPBF) with appropriate nano‐ceramic particles doping and exhibited markedly improved overall performance, including synergistically enhanced strength and ductility, increased hardness and compressive strength, improved wear resistance and ...
Zhonglin Shen, Mingwang Fu
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LATTICE OPERATIONS OF POSITIVE BILINEAR MAPPINGS
In this paper we establish extension theorems for additive mappings ? : A+ ×B+ ? C+, where A, B are Riesz spaces (lattice ordered spaces or vector lattices) and C is an order complete Riesz space, to the whole of A×B, therebyextendingwell-knownresults for additivemappingsbetween Riesz spaces.
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