TY  - JOUR
EP  - 1862
PB  - Hikari Ltd.
SN  - 13128876
SP  - 1847
TI  - Application of four-point MEGMSOR method for the solution of 2D helmholtz equations
N1  - cited By 2
AV  - none
VL  - 9
A1  - Akhir, M.K.M.
A1  - Sulaiman, J.
A1  - Othman, M.
A1  - Majid, Z.A.
A1  - Muthuvalu, M.S.
A1  - Aruchunan, E.
JF  - International Journal of Mathematical Analysis
UR  - https://www.scopus.com/inward/record.uri?eid=2-s2.0-84938940644&doi=10.12988%2fijma.2015.56170&partnerID=40&md5=16986e1e7f7fc8490f4184e2aa91a2e7
Y1  - 2015///
ID  - scholars6296
IS  - 37-40
N2  - The recent convergence outcomes of faster group iterative schemes from the Modified Successive Over-Relaxation (MSOR) family have initiated considerable attention in reconnoitering the comportment of these methods in the solution of partial differential equations (PDEs). In 2011, Akhir et al., 12 formulated a new four Point-Explicit Group MSOR (EGMSOR) which was shown to have greater rate of convergence than the other two four-Point block methods (EGSOR and EGGS) in solving the Helmholtz equation. Akhir et al., 14 formulated the four-Point Explicit Decoupled Group Modified Successive Over-Relaxation (EDGMSOR) method in solving the same problem, where fewer iteration counts were required when compared with the original four-Point EGMSOR method. The aim of this paper is to present four-point Modified Explicit group MSOR (MEGMSOR) method and to show that it is faster than the four-Point EDGMSOR and four-Point EGMSOR methods. © 2015 Mohd Kamalrulzaman Md Akhir et al.
ER  -