Application Boundary Element Approach to Compute the Electric Field Intensity of the Thirteen-Needle Electrodes in Vacuum

Fu Ping Liu; An Ling Wang

doi:10.4028/www.scientific.net/AMM.380-384.3089

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HomeApplied Mechanics and MaterialsApplied Mechanics and Materials Vols. 380-384Application Boundary Element Approach to Compute...

Application Boundary Element Approach to Compute the Electric Field Intensity of the Thirteen-Needle Electrodes in Vacuum

Abstract:

According to the electric field intensity of thirteen-needle electrodes in vacuum, the discrete equations based on the indetermination linear current density were established by the boundary element integral equations. The non-uniform distribution of the current flowing from thirteen-needle electrodes to conductive in vacuum was imaged by solving a set of linear equations. Then, the electric field intensity generated by thirteen-needle electrodes in vacuum at any point can be determined through the boundary element method. It means that this method has an important referenced significance for computing the electric field intensity generated by thirteen-needle electrodes in vacuum

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Periodical:

Applied Mechanics and Materials (Volumes 380-384)

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3089-3092

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https://doi.org/10.4028/www.scientific.net/AMM.380-384.3089

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Online since:

August 2013

Authors:

Fu Ping Liu, An Ling Wang

Keywords:

Boundary Element Method (BEM), Numerical Simulation, Thirteen-Needle Electrodes

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References

[1] J. K. Lee, K.Y. Eun, H.B. Chae, et al. Diamond and Related Materials, 2000(9): 364-367.

Google Scholar

[2] Y.C. Hong , D.H. Shin, S.C. Lee, et al. Thin Solid Films, 2006, 506– 507: 474-478.

Google Scholar

[3] Y.J. Baik J.K. Lee, W.S. Lee, et al. Thin Solid Films, Vol. 341(1999): 202-206.

Google Scholar

[4] Y.J. Baik, J.K. Lee, W.S. Lee, et al. Journal of Materials Research, Vol. 13(4)(1998): 944-966.

Google Scholar

[5] J. K. Lee, Y.J. Baik, K.Y. Eun, et al. Diamond and Related Materials, Vol. 10(2001) : 552-556.

Google Scholar

[6] A. Bogaerts, R. Gijbels. Vacuum , Vol. 69(2003): 37-52.

Google Scholar

[7] P. Colella, M.R. Dorr, D.D. Wake. J. comp. Phys, Vol. 149(1999): 168-193.

Google Scholar

[8] Z.L. Dai, Y.N. Wang. Physiccal Review E, Vol. 69(2004): 036403.

Google Scholar

[9] L.J. Hou, Y.N. Wang. Physiccal of plasmas, Vol. 12(2005): 042104.

Google Scholar

[10] F.P. Liu, S.J. Li, G.J. Zhang. Chinese J. Geophys (in Chinese), Vol. 40(6)(1997) : 857-866.

Google Scholar

[11] C.J. Schenkel, H.F. Morrision. Geophysical prospecting, Vol. 38(1990): 663-686.

Google Scholar

[12] S.O. Xie, Z.T. Chu, K.P. Li, et al. Well logging technology (in Chinese), Vol. 23(5)(1999): 338-343.

Google Scholar

[13] F.P. Liu, S.J. Li,G.J. Zhang G J. Acta photonica sinica(in Chinese), Vol. 27(5)(1998): 424-429.

Google Scholar

[14] I.S. Gradshteyn, I.M. Ryzhik. Table of integrals series and products[M]. New York: Academic Press, (1980).

Google Scholar

[15] M. Abramowitz, I.A. Stgun. Handbook of Mathematical Functions with Formulas, Graphs and Mathematical Tables[M]. New York: Dove Publications, Inc, (1965).

Google Scholar