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Takao Aoki

Researcher at Waseda University

Publications -  133
Citations -  7394

Takao Aoki is an academic researcher from Waseda University. The author has contributed to research in topics: Photon & Cavity quantum electrodynamics. The author has an hindex of 32, co-authored 126 publications receiving 6855 citations. Previous affiliations of Takao Aoki include University of Tokyo & Toshiba.

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1-V power supply high-speed digital circuit technology with multithreshold-voltage CMOS

TL;DR: In this article, a multithreshold-voltage CMOS (MTCMOS) based low-power digital circuit with 0.1-V power supply high-speed low power digital circuit technology was proposed, which has brought about logic gate characteristics of a 1.7ns propagation delay time and 0.3/spl mu/W/MHz/gate power dissipation with a standard load.
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Observation of strong coupling between one atom and a monolithic microresonator

TL;DR: Strong coupling is achieved, with the rate of coherent coupling exceeding the dissipative rates of the atom and the cavity, and this work opens the way for investigations of optical processes with single atoms and photons in lithographically fabricated microresonators.
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A universal solver for hyperbolic equations by cubic-polynomial interpolation I. One-dimensional solver

TL;DR: In this paper, a new numerical method is proposed for general hyperbolic equations, which uses a spatial profile interpolated with a cubic polynomial within a grid cell, and is described in an explicit finite-difference form by assuming that both a physical quantity and its spatial derivative obey the master equation.
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A Photon Turnstile Dynamically Regulated by One Atom

TL;DR: This work has demonstrated a robust, efficient mechanism for the regulated transport of photons one by one using a microscopic optical resonator and verified the transformation from a Poissonian to a sub-Poissonian photon stream by photon counting measurements of the input and output fields.
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A universal solver for hyperbolic equations by cubic-polynomial interpolation. II, Two- and three-dimensional solvers

TL;DR: In this article, a new numerical method is proposed for multidimensional hyperbolic equations, which uses a cubic spatial profile within grids, and is described in an explicit finite-difference form by assuming that both the physical quantity and its spatial derivative obey the master equation.