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📁 数值分析算法源码(java) 这个学期一边学习java一边学习数值分析,因此用java写了一个数值分析算法的软件包numericalAnalysis. [说明] 适合使用者:会java的
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<DT><A HREF="../numericalAnalysis/interpolation/Interpolation.html#difference(int, int, int, double[], double[])"><B>difference(int, int, int, double[], double[])</B></A> - 
类 numericalAnalysis.interpolation.<A HREF="../numericalAnalysis/interpolation/Interpolation.html" title="numericalAnalysis.interpolation 中的类">Interpolation</A> 中的静态方法
<DD>计算一个区间的差分.定义n,赋值n=节点数减1,定义数组x[n+1]用于保存x[i]=xi(i=0,1,...
<DT><A HREF="../numericalAnalysis/interpolation/Interpolation.html#differenceChart()"><B>differenceChart()</B></A> - 
类 numericalAnalysis.interpolation.<A HREF="../numericalAnalysis/interpolation/Interpolation.html" title="numericalAnalysis.interpolation 中的类">Interpolation</A> 中的方法
<DD>输出差分表.注意:节点的xi应该等距,否则就返回错误信息
<DT><A HREF="../numericalAnalysis/differential/Differential.html#differenceQuotient(int, double[], double[])"><B>differenceQuotient(int, double[], double[])</B></A> - 
类 numericalAnalysis.differential.<A HREF="../numericalAnalysis/differential/Differential.html" title="numericalAnalysis.differential 中的类">Differential</A> 中的静态方法
<DD>计算一个区间的差商.定义n,赋值n=节点数减1,定义数组x[n+1]用于保存x[i]=xi(i=0,1,...
<DT><A HREF="../numericalAnalysis/interpolation/Interpolation.html#differenceQuotient(int, double[], double[])"><B>differenceQuotient(int, double[], double[])</B></A> - 
类 numericalAnalysis.interpolation.<A HREF="../numericalAnalysis/interpolation/Interpolation.html" title="numericalAnalysis.interpolation 中的类">Interpolation</A> 中的静态方法
<DD>计算一个区间的差商.定义n,赋值n=节点数减1,定义数组x[n+1]用于保存x[i]=xi(i=0,1,...
<DT><A HREF="../numericalAnalysis/interpolation/Interpolation.html#differenceQuotientChart()"><B>differenceQuotientChart()</B></A> - 
类 numericalAnalysis.interpolation.<A HREF="../numericalAnalysis/interpolation/Interpolation.html" title="numericalAnalysis.interpolation 中的类">Interpolation</A> 中的方法
<DD>输出差商表
<DT><A HREF="../numericalAnalysis/differential/Differential.html" title="numericalAnalysis.differential 中的类"><B>Differential</B></A> - <A HREF="../numericalAnalysis/differential/package-summary.html">numericalAnalysis.differential</A> 中的 类<DD>微分求解,包括牛顿柯特斯公式和龙贝格法.本类不容易理解,使用本类前必读懂书上197页例6.12!<DT><A HREF="../numericalAnalysis/differential/Differential.html#Differential()"><B>Differential()</B></A> - 
类 numericalAnalysis.differential.<A HREF="../numericalAnalysis/differential/Differential.html" title="numericalAnalysis.differential 中的类">Differential</A> 的构造方法
<DD>&nbsp;
<DT><A HREF="../numericalAnalysis/differential/Differential.html#differential(int, int, double[], double[])"><B>differential(int, int, double[], double[])</B></A> - 
类 numericalAnalysis.differential.<A HREF="../numericalAnalysis/differential/Differential.html" title="numericalAnalysis.differential 中的类">Differential</A> 中的静态方法
<DD>利用n点式求解微分f'(x),f''(x),...直至f(k)(x).参考例题:书上P197,例6.12
<DT><A HREF="../numericalAnalysis/equation/Equation.html#doubleChordSection(double, double)"><B>doubleChordSection(double, double)</B></A> - 
类 numericalAnalysis.equation.<A HREF="../numericalAnalysis/equation/Equation.html" title="numericalAnalysis.equation 中的类">Equation</A> 中的方法
<DD>用双点弦截法解方程.leftEndpoint相当于左端点a,rightEndpoint相当于右端点b.方程f(x)=0必须满足: 1.f(leftEndpoint)*f(rightEndpoint)<0 2.f'(x)不等于0,当x属于[leftEndpoint,rightEndpoint]时.
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