A GREEDY MESHLESS METHOD FOR SOLVING BOUNDARY VALUE PROBLEMS

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Fadaei Yasin; Mohseni Moghadam Mahmoud

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Seminar Paper

Paper Information

Seminar: ANNUAL IRANIAN MATHEMATICS CONFERENCE
Year:2015 | Issue:46

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Title

A GREEDY MESHLESS METHOD FOR SOLVING BOUNDARY VALUE PROBLEMS

Author(s)

Fadaei Yasin | Mohseni Moghadam Mahmoud | Issue Writer Certificate

Keywords

GREEDY ALGORITHM

MESHLESS METHOD

RADIAL BASIS FUNCTION

Abstract

IN THIS PAPER WE USE A MESHLESS METHOD BASED ON A GREEDY ALGORITHM TO SOLVE BOUNDARY VALUE PROBLEMS (BVPS). THIS METHOD IS GREEDY KANSA’S METHOD THAT USE THE OPTIMAL TRIAL POINTS. IN THE GREEDY ALGORITHM, THE OPTIMAL TRIAL POINTS FOR INTERPOLATION OBTAINED AMONG A HUGE SET OF INITIAL POINTS ARE USED FOR NUMERICAL SOLUTION OF BVPS.THIS PAPER SHOWS THAT SELECTION NODES GREEDILY YIELDS THE BETTER CONDITIONING AND GOOD APPROXIMATION IN CONTRAST WITH THE USUAL KANSA METHOD. A WELL KNOWN BVP IS SOLVED AND COMPARED WITH THE USUAL KANSA’S METHOD.

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APA: Copy

Fadaei, Yasin, & Mohseni Moghadam, Mahmoud. (2015). A GREEDY MESHLESS METHOD FOR SOLVING BOUNDARY VALUE PROBLEMS. ANNUAL IRANIAN MATHEMATICS CONFERENCE. SID. https://sid.ir/paper/921712/en

Vancouver: Copy

Fadaei Yasin, Mohseni Moghadam Mahmoud. A GREEDY MESHLESS METHOD FOR SOLVING BOUNDARY VALUE PROBLEMS. 2015. Available from: https://sid.ir/paper/921712/en

IEEE: Copy

Yasin Fadaei, and Mahmoud Mohseni Moghadam, “A GREEDY MESHLESS METHOD FOR SOLVING BOUNDARY VALUE PROBLEMS,” presented at the ANNUAL IRANIAN MATHEMATICS CONFERENCE. 2015, [Online]. Available: https://sid.ir/paper/921712/en

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