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文件名称:算法2三次样条插值
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在matlab中实现三种边界条件下的三次样条插值，以龙格函数为例(n the MATLAB, we implement three spline interpolation under three boundary conditions, taking Runge function as an example.)
相关搜索： 三次样条插值（三种边界条件）
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下载文件列表
| 文件名 | 大小 | 更新时间 |
|---|---|---|
| 算法2三次样条插值\三次样条插值的Matlab实现(自然边界和第一边界条件).docx | 16724 | 2018-10-31 |
| 算法2三次样条插值\三次样条插值算法详解.ppt | 1157120 | 2018-10-31 |
| 算法2三次样条插值\算法2三次样条插值（三种边界条件）\cubicspline1.m | 1644 | 2018-11-01 |
| 算法2三次样条插值\算法2三次样条插值（三种边界条件）\cubicspline2.m | 1713 | 2018-11-01 |
| 算法2三次样条插值\算法2三次样条插值（三种边界条件）\cubicspline3.m | 1625 | 2018-11-01 |
| 算法2三次样条插值\算法2三次样条插值（三种边界条件）\正弦函数（周期边界条件）.jpg | 14688 | 2018-11-01 |
| 算法2三次样条插值\算法2三次样条插值（三种边界条件）\龙格函数（固支边界条件）.jpg | 15959 | 2018-11-01 |
| 算法2三次样条插值\算法2三次样条插值（三种边界条件）\龙格函数（简支边界条件）.jpg | 15951 | 2018-11-01 |
| 算法2三次样条插值\算法2三次样条插值（三种边界条件） | 0 | 2018-11-01 |
| 算法2三次样条插值 | 0 | 2018-11-01 |
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