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Application of the particle method to simulate one-dimensional bounded plasma with a distributed sources

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Abstract

We consider the behavior of a plasma bounded in the longitudinal direction by absorbing walls. The model contains charged particles (electrons and ions) moving in the direction of an external magnetic field with two velocity components: longitudinal and transverse. The charged particles are created in pairs by a distributed source. The working model is based on the electrostatic “particles in a cell” method augmented by Emmert's model for a volume source and a model of binary Coulomb particle collisions using the Monte Carlo method. Calculation results are reported for a model with electron-ion collisions and for a collisionless plasma model.

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References

  1. G. A. Emmert, R. W. Wieland, A. T. Menske, and J. N. Davidson, “Electric sheath and presheath in a collisionless, finite ion temperature plasma,” Phys. Fluids,23, No. 4, 803–812 (1980).

    Article  MATH  MathSciNet  Google Scholar 

  2. J. T. Scheur and G. A. Emmert, “Sheath and presheath in a collisionlees plasma with a Maxwellian source,” Phys. Fluids,31, No. 12, 3645–3648 (1988).

    Article  Google Scholar 

  3. J. T. Scheur and G. A. Emmert, “A fluid treatment of the plasma presheath for collisionless and collisional plasma,” Phys. Fluids B,B2, No. 2, 445–451 (1990).

    Article  Google Scholar 

  4. R. C. Bissell, P. C. Johnson, and P. C. Stangeby, “A review of models for collisionless one-dimensional plasma flow to a boundary,” Phys. Fluids B,B1, No. 5, 1133–1140 (1989).

    Article  Google Scholar 

  5. L. A. Schwager and C. K. Birdsall, “Collector and source sheaths in a finite ion temperature plasma,” Phys. Fluids B,B2, No. 5, 1057–1068 (1990).

    Article  Google Scholar 

  6. R. J. Procassini, C. K. Birdsall, and E. C. Morse, “A fully kinetic self-consistent particle simulation of the collision-less plasma-sheath region,” Phys. Fluids B,B2, No. 12, 3191–3205 (1990).

    Article  Google Scholar 

  7. R. J. Procassini and C. K. Birdsall, “Particle simulation model of transport in a bounded, Coulomb collisional plasma, part 1,” Phys. Fluids B,B3, No. 8, 1876–1891 (1991).

    Article  Google Scholar 

  8. C. Birdsall and A. Langdon, Plasma Physics and Simulation [Russian translation], Énergoatomizdat, Moscow (1989).

    Google Scholar 

  9. T. Takizuka and H. Abe, “A binary collision model for plasma simulated with particle code,” J. Comput. Phys.,25, No. 3, 205–219 (1977).

    Article  MATH  Google Scholar 

  10. V. E. Golant, A. P. Zhilinskii, and I. E. Sakharov, Foundations of Plasma Physics [in Russian], Atomizdat, Moscow (1977).

    Google Scholar 

  11. T. Takizuka, K. Tani, M. Azumi, and K. Shimizu, “Particle simulation of divertor plasma,” J. Nucl. Mater.,128–129, 104–110 (1984).

    Article  Google Scholar 

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Translated from Chislennye Metody v Matematicheskoi Fizike, Published by Moscow University, Moscow, 1996, pp. 100–109.

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Filippychev, D.S. Application of the particle method to simulate one-dimensional bounded plasma with a distributed sources. Comput Math Model 8, 135–143 (1997). https://doi.org/10.1007/BF02405163

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