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| 报告编号 | NASA-TM-58239, NAS 1.15:58239, S-513 |
| 来源ID | NTRS_Document_ID: 19820014093 |
| Scaled Runge-Kutta algorithms for treating the problem of dense output | |
| Horn, M. K. | |
| 英文摘要 | A set of scaled Runge-Kutta algorithms for the third- through fifth-orders are developed to determine the solution at any point within the integration step at a relatively small increase in computing time. Each scaled algorithm is designed to be used with an existing Runge-Kutta formula, using the derivative evaluations of the defining algorithm along with an additional derivative evaluation (or two). Third-order, scaled algorithms are embedded within the existing formulas at no additional derivative expense. Such algorithms can easily be adopted to generate interpolating polynomials (or dependent variable stops) efficiently. |
| 英文关键词 | ALGORITHMS DIFFERENTIAL EQUATIONS RUNGE-KUTTA METHOD COMPUTER PROGRAMS INDEPENDENT VARIABLES INTERPOLATION POLYNOMIALS |
| 出版年 | 1982 |
| 报告类型 | Technical Report |
| 语种 | 英语 |
| 国家 | 美国 |
| URL | http://hdl.handle.net/2060/19820014093 |
| 资源类型 | 科技报告 |
| 条目标识符 | http://119.78.100.177/qdio/handle/2XILL650/258912 |
| 推荐引用方式 GB/T 7714 | Horn, M. K.. Scaled Runge-Kutta algorithms for treating the problem of dense output,1982. |
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