New Improvement for Successive approximation Method
2022-08
8th International Conference on Contemporary Information mTachnology and Mathematics
Recently, the successive approximation method (SAM) has attracted the attension of my authers due to its simplicity, ease of use, and great results. However, the results obtain by SAM start to diverge when the time interval is increased. To address this issue this paper develops an improved version of the SAM for solving non-linear Partial Differential Equations (PDEs)numerically. Here, the initial condition of the differential equations has been combined with the SAM to obtain stable and more accurete results. The test that was conduct included the original SAM and the improved one on the system of strongly non-linear PDEs. Experimental results revealed that the proposed technique gives better and more accurate numerical solutions regardless of the time interval used.
2018
Adomain and Adomain Pade' Technique for solving variable coefficient variant Boussinesq system
2018-11
International Conference on Advanced Science and Engineering ;ICOASE ;9-11 October 2018, Technically Sponsored by IEEE Iraq
Variable coefficient variant Boussinesq system was studied using Adomain and Adomain Pade' techniques were used to solve the system, numerical examples were given to find the accurate and efficient method for solving this type of equation.
2013
Scientific Conferance between Kurdistan Universities and Spanish Universities
2013-04
Scientific Conferance between Kurdistan Universities and Spanish Universities
Scientific conference on establishing the scientific communication between Kurdistan Universities and Spanish Universities, Spain, April 8-10,2013.
1993
The Coexistence of fine foci of a polynomial system
1993-03
Second Scientific Conference of University of Salahaddin, Erbil- Kurdistan Region of Iraq, March 23-25,1993.
The coexistence of fine foci of a certain polynomial system is studied and find the number of limit cycles that bifurcate simultaneously from different critical points of the system.