Results 31 to 40 of about 102,361 (166)
A Possible Percutaneous Penetration Pathway That Should Be Considered
The intercellular lipids in the stratum corneum form structures composed of ordered phases with orthorhombic and hexagonal hydrocarbon-chain packing structures and, in addition, a structure composed of a disordered fluid phase.
Ichiro Hatta +2 more
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Owing to its unique and variable lattice structure and stoichiometric ratio, tungsten oxide is suitable for material modification; for example, doping is expected to improve its catalytic properties.
Pin-Ru Chen +3 more
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When each hexagon of a hexagonal system covers it
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Fuji Zhang, Rong-si Chen
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Coincidences of a Shifted Hexagonal Lattice and the Hexagonal Packing
8 pages, 2 figures, submitted to ICQ12 Conference ...
Arias, Jeanine Concepcion H. +2 more
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The alignment of nanostructures in materials such as lyotropic liquid crystal (LLC) templated materials has the potential to significantly improve their performances.
Weiwei Cong +8 more
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In this paper we discuss the nature of artificial intelligence (AI) and present a hexagon of opposition (generalization of the square of opposition) to characterize what intelligence is, its relation with computability, creativity, understanding and undecidability.In a first part, we make some general comments about the history, development and ...
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Recognizable Hexagonal Picture Languages and xyz domino tiles
In the paper "Hexagonal Pattern Languages" K S Dersanambika et.al. define xyz- domino systems and characterized hexagonal pictures using this. Here we define xyz local hexagonal picture languages where the usual notion of hexagonal tiles of size (2, 2, 2 ...
Anitha Pancratius +1 more
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Improvement of Optical Properties in Hexagonal Index-guiding Photonic Crystal Fiber for Optical Communications [PDF]
Waveguides with low confinement loss, low chromatic dispersion, and low nonlinear effects are used in optical communication systems. Optical fibers can also be employed in such systems.
Saeed Olyaee +2 more
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Tilted Halved Hexagons: Hexagons, Semi-hexagons, and Halved Hexagons Under One Roof
We investigate a new family of regions that is the universal generalization of three well-known region families in the field of enumeration of tilings: the quasi-regular hexagons, the semi-hexagons, and the halved hexagons. We prove a simple product formula for the number of tilings of these new regions.
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