K
K. Suzuki
Researcher at Waseda University
Publications - 31
Citations - 1195
K. Suzuki is an academic researcher from Waseda University. The author has contributed to research in topics: Phonon & Wurtzite crystal structure. The author has an hindex of 14, co-authored 31 publications receiving 1158 citations. Previous affiliations of K. Suzuki include Hirosaki University.
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Journal ArticleDOI
First-principles study on electronic and elastic properties of BN, AlN, and GaN
TL;DR: In this article, the first-principles total energy calculations were carried out to investigate the electronic and elastic properties of both zinc-blende and wurtzite BN, AlN, and GaN.
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Polarized Raman spectra in GaN
TL;DR: In this paper, the static dielectric constants of GaN for the ordinary and extraordinary directions have been estimated as epsilon perpendicular to 0=9.28 and E/sub //0/=10.1.
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Brillouin scattering study of gallium nitride: elastic stiffness constants
Masashi Yamaguchi,T. Yagi,T. Azuhata,Takayuki Sota,K. Suzuki,Shigefusa F. Chichibu,Shuji Nakamura +6 more
TL;DR: In this article, high-resolution Brillouin scattering measurements on a high-quality wurtzite gallium nitride (GaN) single crystal were carried out and elastic stiffness constants were determined.
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Reflectance and emission spectra of excitonic polaritons in GaN
K. Torii,Takahiro Deguchi,Takayuki Sota,K. Suzuki,Shigefusa F. Chichibu,Shigefusa F. Chichibu,Shuji Nakamura +6 more
TL;DR: In this article, high-resolution reflectance and emission spectra for high-quality free-standing GaN nearly free from residual strains and impurities are analyzed based on a model exciton-polariton picture in which free A, B, and C excitons couple simultaneously to an electromagnetic wave, where the effective-mass anisotropy and the optical anisotropic are taken into account.
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Elastic constants of III-V compound semiconductors : modification of Keyes' relation
TL;DR: In this article, the elastic constants for AlP, BAs, AlN, GaN and InN with the zincblende (ZB) structure were derived by modifying Keyes' relation.