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Kohji Mizoguchi

Researcher at Osaka Prefecture University

Publications -  132
Citations -  1778

Kohji Mizoguchi is an academic researcher from Osaka Prefecture University. The author has contributed to research in topics: Phonon & Raman spectroscopy. The author has an hindex of 19, co-authored 132 publications receiving 1690 citations. Previous affiliations of Kohji Mizoguchi include RWTH Aachen University & Osaka City University.

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Dynamics of Coherent Anharmonic Phonons in Bismuth Using High Density Photoexcitation

TL;DR: The time-resolved reflectivity in the intensely photoexcited Bi film is modulated by the coherent A(1g) phonon oscillation with a time-dependent oscillation period, which is attributed to an anharmonicity of the lattice potential.
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Optical control of coherent optical phonons in bismuth films

TL;DR: In this article, interference of impulsively excited coherent phonons in semimetals has been studied by using a double-pulse pump-probe technique, and the amplitude after the second pulse shows a sinusoidal dependence as a function of the separation time.
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Study on dynamical structure in water and heavy water by low-frequency Raman spectroscopy

TL;DR: In this article, the spectral properties of water and heavy water were measured and analyzed from 373 K to the supercooled region and the spectral feature of the central component below 20 cm−1 was stressed.
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Dynamics of coherent phonons in bismuth generated by ultrashort laser pulses

TL;DR: In this paper, the decay process of coherent optical phonons is dominated by the anharmonic decay (energy relaxation) and that the contribution of the pure dephasing is negligibly small.
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Determination of crystallographic orientations in silicon films by Raman‐microprobe polarization measurements

TL;DR: In this article, a method of Raman scattering determination of crystallographic orientations in silicon crystals is presented, which allows rapid determination with an accuracy of ± 2°. But surface morphology affects the Raman polarization analysis, and the degree of surface roughness is estimated by assuming that the rough surface consists of periodically arranged spherical segments.