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Kenichi Nanbu

Researcher at Tohoku University

Publications -  146
Citations -  2131

Kenichi Nanbu is an academic researcher from Tohoku University. The author has contributed to research in topics: Monte Carlo method & Boltzmann equation. The author has an hindex of 20, co-authored 143 publications receiving 1974 citations.

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Direct Simulation Scheme Derived from the Boltzmann Equation. I. Monocomponent Gases

TL;DR: In this article, the authors proposed a method to determine the velocities of simulated molecules after a small time increment was derived from the Boltzmann equation, which was shown to give an exact solution of the Boltzman equation.
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Theory of cumulative small-angle collisions in plasmas

TL;DR: In this article, the probability density function for a deflection angle depends on the time spent by a charged particle while engaged in the cumulative collision, and a simple analytic expression for the function is proposed which is easy to use together with the Monte Carlo method.
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Weighted Particles in Coulomb Collision Simulations Based on the Theory of a Cumulative Scattering Angle

TL;DR: In this paper, a Coulomb collision algorithm for weighted particles is proposed, which is based on the cumulative property of Coulomb collisions in plasmas, and the law of scattering is given by the exponential cosine function.
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Theory of collision algorithms for gases and plasmas based on the boltzmann equation and the landau-fokker-planck equation

TL;DR: A time-explicit formula that describes the time evolution of velocity distribution functions of gases and plasmas is derived from the Boltzmann equation and can be used to construct collision simulation algorithms.
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Self-consistent particle simulation of radio-frequency CF4 discharge with implementation of all ion–neutral reactive collisions

TL;DR: In this paper, the structures of CF4 radio-frequency discharge between parallel electrodes are clarified by the use of the particle-in-cell/Monte Carlo method, which is performed based on the most reliable collision data.