SOLUSI NUMERIK PERSAMAAN GELOMBANG KORTEWIEG DE VRIES (KDV)
One of KdV wave form is ð‘¢ð‘¡ + 6ð‘¢ð‘¢ð‘¥ + ð‘¢ð‘¥ð‘¥ð‘¥ = 0. This paper deals with finding numerical solutions of KdV’s equation which form a running wave ð‘¢(ð‘¥, ð‘¡) = ð‘¢(𑥠− ðœ†ð‘¡), by using Stepeest Descent Method which is charged on Hamilton ð»(ð‘¢) and Momentum ð‘€(ð‘¢). By using M...
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| Main Author: | |
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| Format: | Article |
| Language: | English |
| Published: |
Universitas Pattimura
2013-12-01
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| Series: | Barekeng |
| Subjects: | |
| Online Access: | https://ojs3.unpatti.ac.id/index.php/barekeng/article/view/283 |
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| Summary: | One of KdV wave form is ð‘¢ð‘¡ + 6ð‘¢ð‘¢ð‘¥ + ð‘¢ð‘¥ð‘¥ð‘¥ = 0. This paper deals with finding numerical solutions of KdV’s equation which form a running wave ð‘¢(ð‘¥, ð‘¡) = ð‘¢(𑥠− ðœ†ð‘¡), by using Stepeest Descent
Method which is charged on Hamilton ð»(ð‘¢) and Momentum ð‘€(ð‘¢). By using MAPLE software, we obtain numerical solutions of KdV equation in the form of running wave profile |
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| ISSN: | 1978-7227 2615-3017 |