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5下载：
7种插值算法的c++代码实现，1 拉格朗日插值(POLINT) 2 有理函数插值(RATINT) 3 三次样条插值(SPLINE(二阶导数值)->SPLINT(函数值)) 4 有序表的检索法(LOCATE(二分法), HUNT(关联法)) 5 插值多项式(POLCOE(n2), POLCOF(n3)) 6 二元拉格朗日插值(POLIN2) 7 双三次样条插值(SPLIE2)-seven interpolation algorithm to achieve the c code, a Lag
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三次样条插值C++源程序 三次样条插值C++源程序-3-spline interpolation c++ source program
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实现第一种边界条件的三次样条插值，便有函数和函数调用，并用具体数据测试，确保准确无误。-The first boundary condition to achieve the cubic spline interpolation
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合肥工业大学数值分析（计算方法A）中实验样条插值的算法实现-Hefei University of numerical analysis (calculation method A) in the experimental spline interpolation algorithm
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三次样条插值代码，适合matlab应用，纯属个人编写-cubic spline interpolation
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通过一个简单实例说明三次样条插值法二维曲面法-plot surface by 3-spline interpolation method
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样条插值的相关matlab源码，包含6个.m的文件-Spline interpolation matlab source code, containing 6 m files
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有详细的样条插值叙述，并附有源代码，是学习样条插值很好的资料-Detailed spline interpolation narrative, along with the source code, learning spline interpolation good information.
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选择一曲线，本实例为正弦曲线，实现三次样条的插补-Select a curve, the instance of a sinusoidal curve, cubic spline interpolation
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用三次样条插值法对少量样点进行插值计算和曲线拟合-Use Cubic Spline interpolation method to compute and fit the curve.
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大数据量中需找数据的统计规律，采用模拟退火算法，采用三次样条插值实现-Large amounts of data need to find the statistical regularities of the data, the use of simulated annealing algorithm, using cubic spline interpolation to achieve
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该程序是基于数值分析的计算的三次样条插值和最佳平方逼近，用c做的，有注释，代码简单，希望能对您有用-The program is based on the numerical analysis of the calculated cubic spline interpolation and best square approximation, with c do, Notes, code simple, hoping to be useful for you
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基于三次样条插值的基本原理，结合具体的事例，实现对于三次样条插值收敛性的判断。-Based on the basic principle of cubic spline interpolation, combined with concrete examples, to achieve convergence of judgment for interpolating cubic spline.
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三次样条插值，数值计算，数值分析，优化方面-Cubic spline interpolation, numerical calculation, numerical analysis and optimization
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了解三次样条插值多项式的基本原理，并通过数值算例领会三次样条插值多项式具有较高的准备性-Learn the basic principles of cubic spline interpolation polynomial, and numerical examples comprehend cubic spline interpolation polynomial with higher preparatory
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为使问题一般化，本题的三次样条求解使用了对于任意分化的三弯矩插值法。若记各节点间距 ，根据理论分析，三次样条插值函数-In order to generalize the problem, cubic spline used to solve this problem for any of the three differentiation moment interpolation. If the distance between each node in mind, according to
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三次样条插值算法的原理三次样条插值鉴于高次插值不收敛又不稳定的特点。-Three times spline interpolation algorithm of the principle of the three spline interpolation in view of the high order interpolation is not convergence and instability.
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用三次样条插值，最小二乘法，牛顿法做的一个数值计算，有源代码和具体例子-Using cubic spline interpolation, least square method, one of Newton s method to do numerical calculation, have the source code and specific examples
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数值分析，多项式插值，三次样条插值程序，自然边界条件。-Three spline interpolation procedure.
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MATLAB实现线性插值、多项式插值、样条插值三种方法-MATLAB linear interpolation, the polynomial interpolation, three methods to spline interpolation
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