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Original Articles

The convergence rate of the schwarz alternating procedure (VI)—for unsymmetric problems

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Pages 139-152 | Received 01 Jun 1988, Published online: 04 Mar 2011

References

  • Evans , D.J. , Li-Shan , Kang. , Jian-Ping , Shao. and Yu-Ping , Chen. 1986 . The convergence rate of the Schwarz alternating procedure (I)—For one dimensional problems . Intern. J.Computer Math , 20 : 157 – 170 .
  • Evans , D.J. , Jian-Ping , Shao. , Li-Shan , Kang. and Yu-Ping , Chen. 1986 . The convergence rate of the Schwarz alternating procedure (II)—For two dimensional problems . Intern. J.Computer Math , 20 : 325 – 339 .
  • Li-Shan , Kang and Evans , D.J. 1987 . The convergence rate of the Schwarz alternating procedure (III)—For Neumann problems . Intern. J. Computer Math , 21 : 85 – 108 .
  • Evans , D.J. , Li-Shan , Kang. , Yu-Ping , Chen. and Jian-Ping , Shao. 1987 . The convergence rate of the Schwarz alternating procedure (IV)—With pseudo-boundary relaxation factor . Intern. J. Computer Math , 21 : 185 – 203 .
  • Li-Shan , Kang and Evans , D.J. 1988 . The convergence rate of the Schwarz alternating procedure (V)—For more than two subdomains . Intern. J. Computer Math , 23 : 295 – 313 .
  • Guang-ming Lin Zhi-jian Wu Rodrigue G. Domain decomposition method with mixed pseudo-boundary conditions to appear

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