C# Класс R3.Geometry.H3Models.UHS

Открытые методы

Метод	Описание
ExtendEdges ( IEnumerable edges ) : IEnumerable	Takes a set of finite edges, and returns a new set of ideal edges which touch the boundary. Duplicate ideal edges are removed (since multiple finite edges can result in the same ideal edge).
FromE ( double eNorm ) : double	Euclidean to UHS norm
Geodesic ( Vector3D v1, Vector3D v2, Vector3D &center, double &radius ) : void
Geodesic ( Vector3D v1, Vector3D v2, Vector3D &center, double &radius, Vector3D &normal, double &angleTot ) : void
GeodesicIdealEndpoints ( Vector3D v1, Vector3D v2, Vector3D &z1, Vector3D &z2 ) : void	Given two points (in the UHS model), find the endpoints of the associated geodesic that lie on the z=0 plane.
GeodesicPoints ( Vector3D v1, Vector3D v2 ) : Vector3D[]	Calculate points along a geodesic segment from v1 to v2.
GeodesicPoints ( Vector3D v1, Vector3D v2, int div ) : Vector3D[]	Calculate points along a geodesic segment from v1 to v2.
IdealCircle ( Sphere s ) : Circle	Given a geodesic sphere, returns it's intersection with the boundary plane.
IdealPoints ( Sphere s, Vector3D &s1, Vector3D &s2, Vector3D &s3 ) : void	Given a geodesic sphere, calculates 3 ideal points of the sphere.
SizeFunc ( Vector3D v, double angularThickness ) : double	A size function for the UHS model. Returns a radius.
ToE ( double hNorm ) : double	Hyperbolic to Euclidean norm The output is a vertical distance from 0,0,0
ToEHorizontal ( double hNorm, double z ) : double	Hyperbolic to Euclidean norml The output is a horizontal distance from 0,0,z

Описание методов

ExtendEdges() публичный статический Метод

Takes a set of finite edges, and returns a new set of ideal edges which touch the boundary. Duplicate ideal edges are removed (since multiple finite edges can result in the same ideal edge).

public static ExtendEdges ( IEnumerable edges ) : IEnumerable
edges	IEnumerable
Результат	IEnumerable

FromE() публичный статический Метод

Euclidean to UHS norm

public static FromE ( double eNorm ) : double
eNorm	double
Результат	double

Geodesic() публичный статический Метод

public static Geodesic ( Vector3D v1, Vector3D v2, Vector3D &center, double &radius ) : void
v1	Vector3D
v2	Vector3D
center	Vector3D
radius	double
Результат	void

Geodesic() публичный статический Метод

public static Geodesic ( Vector3D v1, Vector3D v2, Vector3D &center, double &radius, Vector3D &normal, double &angleTot ) : void
v1	Vector3D
v2	Vector3D
center	Vector3D
radius	double
normal	Vector3D
angleTot	double
Результат	void

GeodesicIdealEndpoints() публичный статический Метод

Given two points (in the UHS model), find the endpoints of the associated geodesic that lie on the z=0 plane.

public static GeodesicIdealEndpoints ( Vector3D v1, Vector3D v2, Vector3D &z1, Vector3D &z2 ) : void
v1	Vector3D
v2	Vector3D
z1	Vector3D
z2	Vector3D
Результат	void

GeodesicPoints() публичный статический Метод

Calculate points along a geodesic segment from v1 to v2.

public static GeodesicPoints ( Vector3D v1, Vector3D v2 ) : Vector3D[]
v1	Vector3D
v2	Vector3D
Результат	Vector3D[]

GeodesicPoints() публичный статический Метод

Calculate points along a geodesic segment from v1 to v2.

public static GeodesicPoints ( Vector3D v1, Vector3D v2, int div ) : Vector3D[]
v1	Vector3D
v2	Vector3D
div	int
Результат	Vector3D[]

IdealCircle() публичный статический Метод

Given a geodesic sphere, returns it's intersection with the boundary plane.

public static IdealCircle ( Sphere s ) : Circle
s	Sphere
Результат	Circle

IdealPoints() публичный статический Метод

Given a geodesic sphere, calculates 3 ideal points of the sphere.

public static IdealPoints ( Sphere s, Vector3D &s1, Vector3D &s2, Vector3D &s3 ) : void
s	Sphere
s1	Vector3D
s2	Vector3D
s3	Vector3D
Результат	void

SizeFunc() публичный статический Метод

A size function for the UHS model. Returns a radius.

public static SizeFunc ( Vector3D v, double angularThickness ) : double
v	Vector3D
angularThickness	double
Результат	double

ToE() публичный статический Метод

Hyperbolic to Euclidean norm The output is a vertical distance from 0,0,0

public static ToE ( double hNorm ) : double
hNorm	double
Результат	double

ToEHorizontal() публичный статический Метод

Hyperbolic to Euclidean norml The output is a horizontal distance from 0,0,z

public static ToEHorizontal ( double hNorm, double z ) : double
hNorm	double
z	double
Результат	double