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Volume 17 Issue 1
Jan.  1995
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Teng Zhimeng, He Ye, Tong Qinyi. ASSESSMENT OF THE DISCRETIZATION SCHEME FOR CURRENT CONTINUITY EQUATION[J]. Journal of Electronics & Information Technology, 1995, 17(1): 86-91.
Citation: Teng Zhimeng, He Ye, Tong Qinyi. ASSESSMENT OF THE DISCRETIZATION SCHEME FOR CURRENT CONTINUITY EQUATION[J]. Journal of Electronics & Information Technology, 1995, 17(1): 86-91.

ASSESSMENT OF THE DISCRETIZATION SCHEME FOR CURRENT CONTINUITY EQUATION

  • Received Date: 1993-04-22
  • Rev Recd Date: 1994-05-30
  • Publish Date: 1995-01-19
  • This paper presents a set of basic criteria to assess discretization schemes, which provides for choosing a proper discretization scheme of current continuity equation. According to the basic criteria, this paper also presents a new finite difference scheme. Both error analysis and numerical results show that the present scheme is superior to the Scharfetter-Gummel (SG) and Streamline Upwind Petrov/Garlerkin (SUPG) schemes in which the basic criteria are not satisfied.
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  • Schar fetter D L, Gummel H K. IEEE Trans. on ED, 1909, ED-16(1): 64-77.[2]Selberherr S, Schiitz A. Potzl H W. IEEE Trans. on ED, 1980,ED-27(8):[3]40-1547.[4][3][5]Brgler J F, Bank RE, Fichtner W, et al. IEEE Trans. on CAD, 1989, CAD-8(5)-[6]9-489.[7]Bank R E, Rose D J, Fitchner W. IEEE Trans. on ED, 1983, ED-30(9): 1031-1041.[8]Brooks A N, Hughes T J R. Comput. Meth. Ai p1. Mech. Erg., 1982, 32(2): 199-259.[9]He Y, Cao G. IEEE Trans. on CAD, 1991, I:AD-10(12): 1579-1582.[10]Sharma M, Carey G F. IEEE Trans. on CAD, 1989, CAD-8(6):590-597.[11]Tan G L, Yuan X L, Zhang Q M, et al. IEEE Trans. on CAD. 1989, CAD-8(5): 468-478.[12]Leonard B P. Int[J].J. Num. Meth, Fluids.1988, 8(9):1291-1319[13]Rice J G, Schnipke R J. Int. J. Num. Meth. Eng., 1985, 49(2): 313-327.[14]Shemirani F, Jambunathan K. Int[J].J. Num. Meth. Fluids.1992, 14(9):1245-1257[15]Patel M K, Cross M, Markatos N C. int. J. Num. Meth. Eng. 1988, 26(12):2279-2304.
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