数据平滑算法

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    不多说了,下面贴代码。首先是线性拟合平滑处理的代码. 分别为三点线性平滑、五点线性平滑和七点线性平滑。

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void linearSmooth3 ( double in[], double out[], int N )
{
int i;
if ( N < 3 )
{
for ( i = 0; i <= N - 1; i++ )
{
out[i] = in[i];
}
}
else
{
out[0] = ( 5.0 * in[0] + 2.0 * in[1] - in[2] ) / 6.0;
for ( i = 1; i <= N - 2; i++ )
{
out[i] = ( in[i - 1] + in[i] + in[i + 1] ) / 3.0;
}
out[N - 1] = ( 5.0 * in[N - 1] + 2.0 * in[N - 2] - in[N - 3] ) / 6.0;
}
}
void linearSmooth5 ( double in[], double out[], int N )
{
int i;
if ( N < 5 )
{
for ( i = 0; i <= N - 1; i++ )
{
out[i] = in[i];
}
}
else
{
out[0] = ( 3.0 * in[0] + 2.0 * in[1] + in[2] - in[4] ) / 5.0;
out[1] = ( 4.0 * in[0] + 3.0 * in[1] + 2 * in[2] + in[3] ) / 10.0;
for ( i = 2; i <= N - 3; i++ )
{
out[i] = ( in[i - 2] + in[i - 1] + in[i] + in[i + 1] + in[i + 2] ) / 5.0;
}
out[N - 2] = ( 4.0 * in[N - 1] + 3.0 * in[N - 2] + 2 * in[N - 3] + in[N - 4] ) / 10.0;
out[N - 1] = ( 3.0 * in[N - 1] + 2.0 * in[N - 2] + in[N - 3] - in[N - 5] ) / 5.0;
}
}
void linearSmooth7 ( double in[], double out[], int N )
{
int i;
if ( N < 7 )
{
for ( i = 0; i <= N - 1; i++ )
{
out[i] = in[i];
}
}
else
{
out[0] = ( 13.0 * in[0] + 10.0 * in[1] + 7.0 * in[2] + 4.0 * in[3] +
in[4] - 2.0 * in[5] - 5.0 * in[6] ) / 28.0;
out[1] = ( 5.0 * in[0] + 4.0 * in[1] + 3 * in[2] + 2 * in[3] +
in[4] - in[6] ) / 14.0;
out[2] = ( 7.0 * in[0] + 6.0 * in [1] + 5.0 * in[2] + 4.0 * in[3] +
3.0 * in[4] + 2.0 * in[5] + in[6] ) / 28.0;
for ( i = 3; i <= N - 4; i++ )
{
out[i] = ( in[i - 3] + in[i - 2] + in[i - 1] + in[i] + in[i + 1] + in[i + 2] + in[i + 3] ) / 7.0;
}
out[N - 3] = ( 7.0 * in[N - 1] + 6.0 * in [N - 2] + 5.0 * in[N - 3] +
4.0 * in[N - 4] + 3.0 * in[N - 5] + 2.0 * in[N - 6] + in[N - 7] ) / 28.0;
out[N - 2] = ( 5.0 * in[N - 1] + 4.0 * in[N - 2] + 3.0 * in[N - 3] +
2.0 * in[N - 4] + in[N - 5] - in[N - 7] ) / 14.0;
out[N - 1] = ( 13.0 * in[N - 1] + 10.0 * in[N - 2] + 7.0 * in[N - 3] +
4 * in[N - 4] + in[N - 5] - 2 * in[N - 6] - 5 * in[N - 7] ) / 28.0;
}
}
 来自CODE的代码片
linearSmooth.c

然后是利用二次函数拟合平滑。

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void quadraticSmooth5(double in[], double out[], int N)
{
int i;
if ( N < 5 )
{
for ( i = 0; i <= N - 1; i++ )
{
out[i] = in[i];
}
}
else
{
out[0] = ( 31.0 * in[0] + 9.0 * in[1] - 3.0 * in[2] - 5.0 * in[3] + 3.0 * in[4] ) / 35.0;
out[1] = ( 9.0 * in[0] + 13.0 * in[1] + 12 * in[2] + 6.0 * in[3] - 5.0 *in[4]) / 35.0;
for ( i = 2; i <= N - 3; i++ )
{
out[i] = ( - 3.0 * (in[i - 2] + in[i + 2]) +
12.0 * (in[i - 1] + in[i + 1]) + 17 * in[i] ) / 35.0;
}
out[N - 2] = ( 9.0 * in[N - 1] + 13.0 * in[N - 2] + 12.0 * in[N - 3] + 6.0 * in[N - 4] - 5.0 * in[N - 5] ) / 35.0;
out[N - 1] = ( 31.0 * in[N - 1] + 9.0 * in[N - 2] - 3.0 * in[N - 3] - 5.0 * in[N - 4] + 3.0 * in[N - 5]) / 35.0;
}
}
void quadraticSmooth7(double in[], double out[], int N)
{
int i;
if ( N < 7 )
{
for ( i = 0; i <= N - 1; i++ )
{
out[i] = in[i];
}
}
else
{
out[0] = ( 32.0 * in[0] + 15.0 * in[1] + 3.0 * in[2] - 4.0 * in[3] -
6.0 * in[4] - 3.0 * in[5] + 5.0 * in[6] ) / 42.0;
out[1] = ( 5.0 * in[0] + 4.0 * in[1] + 3.0 * in[2] + 2.0 * in[3] +
in[4] - in[6] ) / 14.0;
out[2] = ( 1.0 * in[0] + 3.0 * in [1] + 4.0 * in[2] + 4.0 * in[3] +
3.0 * in[4] + 1.0 * in[5] - 2.0 * in[6] ) / 14.0;
for ( i = 3; i <= N - 4; i++ )
{
out[i] = ( -2.0 * (in[i - 3] + in[i + 3]) +
3.0 * (in[i - 2] + in[i + 2]) +
6.0 * (in[i - 1] + in[i + 1]) + 7.0 * in[i] ) / 21.0;
}
out[N - 3] = ( 1.0 * in[N - 1] + 3.0 * in [N - 2] + 4.0 * in[N - 3] +
4.0 * in[N - 4] + 3.0 * in[N - 5] + 1.0 * in[N - 6] - 2.0 * in[N - 7] ) / 14.0;
out[N - 2] = ( 5.0 * in[N - 1] + 4.0 * in[N - 2] + 3.0 * in[N - 3] +
2.0 * in[N - 4] + in[N - 5] - in[N - 7] ) / 14.0;
out[N - 1] = ( 32.0 * in[N - 1] + 15.0 * in[N - 2] + 3.0 * in[N - 3] -
4.0 * in[N - 4] - 6.0 * in[N - 5] - 3.0 * in[N - 6] + 5.0 * in[N - 7] ) / 42.0;
}
}
 来自CODE的代码片
quadraticSmooth.c

最后是三次函数拟合平滑。

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/**
* 五点三次平滑
*
*/
void cubicSmooth5 ( double in[], double out[], int N )
{
int i;
if ( N < 5 )
{
for ( i = 0; i <= N - 1; i++ )
out[i] = in[i];
}
else
{
out[0] = (69.0 * in[0] + 4.0 * in[1] - 6.0 * in[2] + 4.0 * in[3] - in[4]) / 70.0;
out[1] = (2.0 * in[0] + 27.0 * in[1] + 12.0 * in[2] - 8.0 * in[3] + 2.0 * in[4]) / 35.0;
for ( i = 2; i <= N - 3; i++ )
{
out[i] = (-3.0 * (in[i - 2] + in[i + 2])+ 12.0 * (in[i - 1] + in[i + 1]) + 17.0 * in[i] ) / 35.0;
}
out[N - 2] = (2.0 * in[N - 5] - 8.0 * in[N - 4] + 12.0 * in[N - 3] + 27.0 * in[N - 2] + 2.0 * in[N - 1]) / 35.0;
out[N - 1] = (- in[N - 5] + 4.0 * in[N - 4] - 6.0 * in[N - 3] + 4.0 * in[N - 2] + 69.0 * in[N - 1]) / 70.0;
}
return;
}
void cubicSmooth7(double in[], double out[], int N)
{
int i;
if ( N < 7 )
{
for ( i = 0; i <= N - 1; i++ )
{
out[i] = in[i];
}
}
else
{
out[0] = ( 39.0 * in[0] + 8.0 * in[1] - 4.0 * in[2] - 4.0 * in[3] +
1.0 * in[4] + 4.0 * in[5] - 2.0 * in[6] ) / 42.0;
out[1] = ( 8.0 * in[0] + 19.0 * in[1] + 16.0 * in[2] + 6.0 * in[3] -
4.0 * in[4] - 7.0* in[5] + 4.0 * in[6] ) / 42.0;
out[2] = ( -4.0 * in[0] + 16.0 * in [1] + 19.0 * in[2] + 12.0 * in[3] +
2.0 * in[4] - 4.0 * in[5] + 1.0 * in[6] ) / 42.0;
for ( i = 3; i <= N - 4; i++ )
{
out[i] = ( -2.0 * (in[i - 3] + in[i + 3]) +
3.0 * (in[i - 2] + in[i + 2]) +
6.0 * (in[i - 1] + in[i + 1]) + 7.0 * in[i] ) / 21.0;
}
out[N - 3] = ( -4.0 * in[N - 1] + 16.0 * in [N - 2] + 19.0 * in[N - 3] +
12.0 * in[N - 4] + 2.0 * in[N - 5] - 4.0 * in[N - 6] + 1.0 * in[N - 7] ) / 42.0;
out[N - 2] = ( 8.0 * in[N - 1] + 19.0 * in[N - 2] + 16.0 * in[N - 3] +
6.0 * in[N - 4] - 4.0 * in[N - 5] - 7.0 * in[N - 6] + 4.0 * in[N - 7] ) / 42.0;
out[N - 1] = ( 39.0 * in[N - 1] + 8.0 * in[N - 2] - 4.0 * in[N - 3] -
4.0 * in[N - 4] + 1.0 * in[N - 5] + 4.0 * in[N - 6] - 2.0 * in[N - 7] ) / 42.0;
}
}
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