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K. Hiraga [4]Kenji Hiraga [3]
  1.  20
    Analysis of Creep Due to Grain-Boundary Diffusion in Hexagonal Microstructures.B. -N. Kim †, K. Hiraga, K. Morita & B. -W. Ahn - 2004 - Philosophical Magazine 84 (30):3251-3262.
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  2.  13
    The Structure of an Al–Rh–Cu Decagonal Quasicrystal Studied by Spherical Aberration -Corrected Scanning Transmission Electron Microscopy.Kenji Hiraga, Akira Yasuhara, Kazuki Yamamoto & Kunio Yubuta - 2015 - Philosophical Magazine 95 (14):1524-1535.
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  3.  12
    Vacancy Ordering in Vanadium Carbides Based on V6C5.K. Hiraga - 1973 - Philosophical Magazine 27 (6):1301-1312.
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  4.  11
    Rate of Creep Due to Grain-Boundary Diffusion in Polycrystalline Solids with Grain-Size Distribution.B. -N. Kim, K. Hiraga, K. Morita & I. -W. Chen - 2005 - Philosophical Magazine 85 (20):2281-2292.
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  5.  10
    The Study of Al3 Crystal and Al–Mn–Pd Decagonal Quasicrystal by Spherical Aberration-Corrected Scanning Transmission Microscopy and Atomic-Resolution Energy Dispersive X-Ray Spectroscopy.Akira Yasuhara & Kenji Hiraga - 2015 - Philosophical Magazine 95 (14):1511-1523.
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  6.  8
    Crystal Structure of a New Orthorhombic Al72Pd18Mn5Si5approximant Phase.Rayko Simura, Nobutaka Kaji, Kazumasa Sugiyama & Kenji Hiraga - 2011 - Philosophical Magazine 91 (19-21):2603-2609.
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  7.  9
    Grain-Boundary Sliding in Elongated Microstructures During Diffusion Creep.B. Kim, K. Morita, K. Hiraga & B. -W. Ahn - 2003 - Philosophical Magazine 83 (14):1675-1684.
    In diffusion creep, the contribution of grain-boundary sliding to the overall strain o s can be evaluated in arbitrary polycrystals, if the angular distribution of grain boundaries is known. A o s value of 0.5 is obtained for two-dimensional equiaxed microstructures consisting of regular hexagonal grains, equiaxed grains grown from a Voronoi structure or grains having a circular distribution of grain-boundary angles. The o s value is also evaluated for uniaxially deformed 2D microstructures, both diffusionally and uniformly deformed. For the (...)
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