文件名称:Polynomial-fitting
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- 上传时间：2012-11-16
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、对给定的若干组数据，按照指定的阶数，根据最小二乘原理分别利用正规方程方法
和QR 分解方法进行多项式拟合。
2、对给定的若干组数据，求经过这些点的插值多项式。-Given set of data, according to a specified order, according to the principle of least squares normal equations
Polynomial fitting and the QR decomposition method.
Given set of data, find the interpolating polynomial through these points.
和QR 分解方法进行多项式拟合。
2、对给定的若干组数据，求经过这些点的插值多项式。-Given set of data, according to a specified order, according to the principle of least squares normal equations
Polynomial fitting and the QR decomposition method.
Given set of data, find the interpolating polynomial through these points.
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2010011239_e8/2010011239_e8_p1/2010011239_e8_p1.sln
2010011239_e8/2010011239_e8_p1/2010011239_e8_p1.suo
2010011239_e8/2010011239_e8_p1/2010011239_e8_p1/2010011239_e8_p1.cpp
2010011239_e8/2010011239_e8_p1/2010011239_e8_p1/2010011239_e8_p1.vcproj
2010011239_e8/2010011239_e8_p1/2010011239_e8_p1/2010011239_e8_p1.vcproj.UATRSVRLNHTHB96.Administrator.user
2010011239_e8/2010011239_e8_p1/2010011239_e8_p1/function_p3.h
2010011239_e8/2010011239_e8_p1/2010011239_e8_p1/main.h
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2010011239_e8/2010011239_e8_p1/2010011239_e8_p1/Debug/2010011239_e8_p1.exe.intermediate.manifest
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2010011239_e8/2010011239_e8_p1/2010011239_e8_p1/2010011239_e8_p1.vcproj
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2010011239_e8/2010011239_e8_p1/2010011239_e8_p1/function_p3.h
2010011239_e8/2010011239_e8_p1/2010011239_e8_p1/main.h
2010011239_e8/2010011239_e8_p1/2010011239_e8_p1/Debug/2010011239_e8_p1.exe.embed.manifest
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2010011239_e8/2010011239_e8_p1/2010011239_e8_p1/Debug/BuildLog.htm
2010011239_e8/2010011239_e8_p1/2010011239_e8_p1/Debug/mt.dep
2010011239_e8/2010011239_e8_p1/2010011239_e8_p1/Debug/vc90.idb
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2010011239_e8/2010011239_e8_p1/2010011239_e8_p1/Release/BuildLog.htm
2010011239_e8/2010011239_e8_p1/2010011239_e8_p1/Release/mt.dep
2010011239_e8/2010011239_e8_p1/2010011239_e8_p1/Release/vc90.idb
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2010011239_e8/2010011239_e8_p1/2010011239_e8_p1.ncb
2010011239_e8/2010011239_e8_p1.exe
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2010011239_e8/2010011239_e8_p1/2010011239_e8_p1/Debug
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2010011239_e8/2010011239_e8_p1/2010011239_e8_p1
2010011239_e8/2010011239_e8_p1/Release
2010011239_e8/2010011239_e8_p1
2010011239_e8
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