kev/Drawer/SSBase/DrawModel/Plane.h

#pragma once
#include "Vector.h"
#include "Point2D.h"

namespace NBase
{

class AFX_EXT_CLASS CLine2D : public CPoint2D
{
public:
	CLine2D(void);
	~CLine2D(void);

	int Create(double x1, double y1, double x2, double y2);

	double DistanceToPoint(double x, double y);
	double DistanceToPointOne(double x, double y);
	
	int One(void);
	double MininumPoint(double x, double y);
	double MininumPointOne(double x, double y);

	double x(double t);
	double y(double t);

	void Rotate(double xs, double ys, double angle);
	double Cross(CLine2D& OtherLine);
	int Cross(CLine2D& OtherLine, double& x, double& y);
	void Mirror(double& x, double& y);
	
	void operator+=(double t);
	void operator=(CLine2D& t);

public:
	double a;
	double b;
};

/*!\brief

A Line3 is a line in space, with the equations:

x = x0 + a*t
y = y0 + b*t
z = z0 + c*t

标准空间直线方程
(x-x0)/a = (y-y0)/b = (z-z0)/c = k 
(x0,y0,z0)为该直线原点
*/
class AFX_EXT_CLASS CLine3D :	public CPoint3D
{
public:
	CLine3D(void);
	~CLine3D(void);

	int Create(const CPoint3D& pt1, const CPoint3D& pt2);
	int Create(double x1, double y1, double z1, double x2, double y2, double z2);
	int Create2(double x2, double y2, double z2);

	/** @brief 得到参数为t时直线上点的坐标*/
	virtual double x(double t);   ///< x0 + a*t
	virtual double y(double t);   ///< y0 + b*t
	virtual double z(double t);   ///< z0 + c*t

	int Cross(CLine3D& line, double& t1, double& t2);
	void operator=(CLine3D &t);
	void Write(FILE *& fw, double t1, double t2);

	double One(void);
	double One2(void);
	void ONE(void);

	double DistanceToPoint(double x, double y, double z);
	double DistanceToPointZ(double x, double y, double z);
	double DistanceToPointOne(double x, double y, double z);

protected:
	double DistanceOne(double x,double y,double z);

public:
	double a,b,c; ///< 方向向量(a,b,c)，a,b,c代表各方向数
};
/** @brief 空间平面类，由空间直线CLine3D和直线外一点生成
(x0,y0,z0）
    A-------->  AB 向量 (a,b,c)
	 \      B
	  \
	   \C   AC向量 (aappend,bappend,cappend)
	*/
class AFX_EXT_CLASS CPlane : public CLine3D
{
public:
	CPlane(void);
	~CPlane(void);

	int Create(double x1, double y1, double m1, double n1, double step_m, double step_n, double angle);
	/** @brief 由三个空间点坐标生成基本空间平面*/
	int Create(double x1, double y1, double z1, double x2, double y2, double z2, double x3, double y3, double z3);
	int Create(
		double x1, double y1, double z1, 
		double x2, double y2, double z2, 
		double x3, double y3, double z3,
		double m1,double n1,double step_m,double step_n);

	//根据对应三点生成平面(三点校位)
	int Create(
		double x1, double y1, double m1, double n1,
		double x2, double y2, double m2, double n2,
		double x3, double y3, double m3, double n3 );
	//根据对应二点生成平面(二点校位)
	int Create(double x1, double y1, double m1, double n1, double x2, double y2, double m2, double n2);

	int		Cross(CLine3D& line,double m_cross[3]);
	double  Cross(CLine3D& line,CPoint3D &point);
	double  Cross(CLine3D& line);
	bool	Cross( CPlane& b, CLine3D& res );

	//!<\param bWhichside if true, the distance along the normal will be returned, which can be negative.
	double DistanceToPoint( const CPoint3D& point, bool bWhichside = false);

	//A CPlane is a plane in space, with the equation:
	//Ax + By + Cz + D = 0
	void GetEquation(double& A, double& B, double& C, double& D);	//获得方程

	void GetNormal(double& A, double& B, double& C);
	void GetNormal(CLine3D& line);
	void CreateNormal(double x1, double y1, double z1, double x2, double y2, double z2);

	void GetMN(double& m, double& n);
	void SetMN(double m1, double n1, double m2, double n2);

	void Rotate(double alfa,double beta);

	int Reflect(CLine3D& line);
	int Refraction(CLine3D &line,double v21,double &sinin); //v21=v2/v1
	/** @brief 得到AB向量上m个长度单位，AC向量上n个长度单位的点坐标*/
	double x(double m, double n); ///< CLine3D::x(t1)+t2*aappend
	double y(double m, double n); ///< CLine3D::y(t1)+t2*bappend
	double z(double m, double n); ///< CLine3D::z(t1)+t2*cappend

	int Write(FILE *&fw, double m1, double dm, int numm, double n1, double dn, int numn);
	int Read(CFile& fr);

public:
	double aappend,bappend,cappend; ///< 原点到第3点的空间向量 (aappend,bappend,cappend)
};
};