Description: In the three Beizer curve equation, the feature points in the contour are found, and then a three Beizer curve is synthesized according to two adjacent feature points. The control point AB is obtained by means of the surrounding points
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ThreeCurve
ThreeCurve\BezierCurve.aps
ThreeCurve\BezierCurve.rc
ThreeCurve\BezierCurve.vcxproj
ThreeCurve\BezierCurve.vcxproj.filters
ThreeCurve\BezierCurve.vcxproj.user
ThreeCurve\BezierCurve.vcxproj.vspscc
ThreeCurve\CubicSplineInterpolation.cpp
ThreeCurve\CubicSplineInterpolation.h
ThreeCurve\Debug
ThreeCurve\EasySize.h
ThreeCurve\RC100_13_Character.cpp
ThreeCurve\RC100_13_Character.h
ThreeCurve\RC100_13_Ini.cpp
ThreeCurve\RC100_13_Ini.h
ThreeCurve\RC100_13_Target.cpp
ThreeCurve\RC100_13_Target.h
ThreeCurve\ReadMe.txt
ThreeCurve\ThreeCurve.cpp
ThreeCurve\ThreeCurve.h
ThreeCurve\ThreeCurveDlg.cpp
ThreeCurve\ThreeCurveDlg.h
ThreeCurve\ThreeCurveView.cpp
ThreeCurve\ThreeCurveView.h
ThreeCurve\basic.cpp
ThreeCurve\basic.h
ThreeCurve\res
ThreeCurve\res\BezierCurve.ico
ThreeCurve\res\BezierCurve.rc2
ThreeCurve\resource.h
ThreeCurve\stdafx.cpp
ThreeCurve\stdafx.h
ThreeCurve\targetver.h
ThreeCurve.sln
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