Example #1
0
		/// <summary>
		/// Computes the list of hid ranges for a halfspace given as a "circle"
		/// with a given location in RA/DEC and a radius (in arc minutes).
		/// </summary>
		/// <param name="depth">Do not compute trixels beyond this depth</param>
		/// <param name="ra">RA in degrees</param>
		/// <param name="dec">DEC in degrees</param>
		/// <param name="radius">Radius of cone in arc minutes</param>
		/// <returns>A table of HtmIDs</returns>
		public static Int64[,] Circle(double depth, double ra, double dec, double radius){
			Int64[,] returnResult; // interface to caller
			ArrayList lohis; // interface to xphtm Convex
			lohis = new ArrayList();
			
			// Convert arc minutes to Radians. 60 * 180 = 10800;
			//
			double x, y, z;
			double d = Cartesian.Cos(Cartesian.Pi * radius/10800.0);
			SpatialVector.radec2cartesian(ra, dec, out x, out y, out z);
			Convex c = new Convex(Convex.Mode.Normal);
			c.add(x, y, z, d);
			c.intersect(false, HtmState.Instance.maxlevel, lohis);// lohis is list of pairs

			int rows = lohis.Count/2;
			int cols = 2;
			int k = 0;
			returnResult = new Int64[rows,cols];
			for(int i=0; i<rows; i++){
				returnResult[i,0] = (Int64) lohis[k++];
				returnResult[i,1] = (Int64) lohis[k++];
			}
			return returnResult;
		}
Example #2
0
		public void add(Convex c){
			_convexes.Add(c);
		}
Example #3
0
		/************************** END CIRCLE *******************************/
		#endregion
		#region parse_convex
		// ////////////////////////////// parse CONVEX
		private bool parse_convex() {

			Region region = _targetregion;
			Convex convex = null;
			Geometry nextitem;
			double ra, dec, x, y, z, D;

			if (region == null)
				return true;
			advance(); // Skip over 'CONVEX'
			_format = peekFormat();
			if (ismore && _format != Format.Null) {
				advance();
			}
			convex = new Convex();
			region.add(convex);
			while (ismore) {
				nextitem = peekGeometry();
				if (nextitem != Geometry.Null)
					break;
				switch (_format) {
					case Format.Null:
					case Format.Cartesian:
						try {
							x = this.getdouble();
							y = this.getdouble();
							z = this.getdouble();
							D = this.getdouble();
						} catch {
							if (_error != Error.errEol)
								_error = Error.errIllegalNumber;
							return isok;
						}
						convex.add(x, y, z, D);
						break;
					case Format.J2000:
					case Format.Latlon:
						try {
							ra = this.getdouble();
							dec = this.getdouble();
							D = this.getdouble();
						} catch {
							if (_error != Error.errEol)
								_error = Error.errIllegalNumber;
							return isok;
						}
						if (_format == Format.J2000) {
							SpatialVector.radec2cartesian(ra, dec, out x, out y, out z);
						} else {
							SpatialVector.radec2cartesian(dec, ra, out x, out y, out z);
						}
						convex.add(x, y, z, D);
						break;
					default:
						break;
				}
			}
			return true;
		}
Example #4
0
		/// <summary>
		/// Computes the table for a single halfspace.
		/// Identical in function
		/// to Circle, only the parameters are different.
		/// </summary>
		/// <param name="depth">do not compute trixels beyond this depth</param>
		/// <param name="x">x-coordinate of halfspace's direction vector</param>
		/// <param name="y">y-coordinate of halfspace's direction vector</param>
		/// <param name="z">z-coordinate of halfspace's direction vector</param>
		/// <param name="d">distance of cutting plane from origin</param>
		/// <returns></returns>
		public static Int64[,] Halfspace(double depth, double x, double y, double z, double d){

			Int64[,] returnResult; // interface to caller
			ArrayList lohis; // interface to xphtm Convex
			lohis = new ArrayList();
			
			Convex c = new Convex(Convex.Mode.Normal);
			c.add(x, y, z, d);
			c.intersect(false, HtmState.Instance.maxlevel, lohis);// lohis is list of pairs

			int rows = lohis.Count/2;
			int cols = 2;
			int k = 0;
			returnResult = new Int64[rows,cols];
			for(int i=0; i<rows; i++){
				returnResult[i,0] = (Int64) lohis[k++];
				returnResult[i,1] = (Int64) lohis[k++];
			}
			return returnResult;
		}
Example #5
0
		/// <summary>
		/// Create a domain with a single convex defined 
		/// by a rectangle.
		/// The rectangle is defined by 
		/// RA/DEC limits. 
		/// The dec may be in any order,
		/// but the RA order is significant, because the spehere wraps around.
		/// In other words RA range 350 - 10 is distinguished from 10 - 350
		/// There are two great circles (ra) and two small circles (dec)
		/// </summary>
		/// <param name="depth">do not compute trixels beyond this depth</param>
		/// <param name="ra1"></param>
		/// <param name="dec1"></param>
		/// <param name="ra2"></param>
		/// <param name="dec2"></param>
		/// <returns>A table of HtmIDs</returns>
		public static Int64[,] Rectangle(double depth, double ra1, double dec1, double ra2, double dec2)
			{
			//
			// Create four halfspaces. Two great circles for RA and
			// two small circles for DEC
			Int64[,] returnResult;
			double dlo, dhi; // offset from center, parameter for constraint
			double declo, dechi;
			double costh, sinth; // sine and cosine of theta (RA) for rotation of vector
			double x, y, z;
			ArrayList lohis; // interface to xphtm Convex
			Convex c = new Convex(Convex.Mode.Normal);
			lohis = new ArrayList();

			//
			// Halfspaces belonging to declo and dechi are circles parallel
			// to the xy plane, their normal is (0, 0, +/-1)
			//
			// declo halfpsacet is pointing up (0, 0, 1)
			// dechi is pointing down (0, 0, -1)
			if (dec1 > dec2){
				declo = dec2;
				dechi = dec1;
			} else {
				declo = dec1;
				dechi = dec2;
			}
			dlo = Math.Sin(declo * Cartesian.DTOR);
			dhi = -Math.Sin(dechi * Cartesian.DTOR); // Yes, MINUS!
	
			c.add(0.0, 0.0,  1.0, dlo); // Halfspace #1
			c.add(0.0, 0.0, -1.0, dhi); // Halfspace #1

			costh = Cartesian.Cos(ra1 * Cartesian.DTOR);
			sinth = Math.Sin(ra1 * Cartesian.DTOR);
			x =  -sinth;
			y =   costh;
			z =       0.0;
			c.add(x, y, z, 0.0);// Halfspace #3

			costh = Cartesian.Cos(ra2 * Cartesian.DTOR);
			sinth = Math.Sin(ra2 * Cartesian.DTOR);
			x =   sinth;
			y =  -costh;
			z =       0.0;

			c.add(x, y, z, 0.0);// Halfspace #4
			/////////////////////////////////////// INTERSECT

			c.intersect(false, HtmState.Instance.maxlevel, lohis);// lohis is list of pairs
			/////////////////////////////////////// STORE RESULT
			int rows = lohis.Count/2;
			int cols = 2;
			int k = 0;
			returnResult = new Int64[rows,cols];
			for(int i=0; i<rows; i++){
				returnResult[i,0] = (Int64) lohis[k++];
				returnResult[i,1] = (Int64) lohis[k++];
			}
			return returnResult;
		}
Example #6
0
		protected void init(){
			_con = new Convex(Convex.Mode.Normal); // this convex gets inserted into region
		}
Example #7
0
		/// <summary>
		/// Dumps a string with HID and a "savecode"
		/// </summary>
		/// <param name="fmt"></param>
		/// <param name="hid"></param>
		/// <param name="scode">Convex.Savecode</param>
		public void dump(string fmt, Int64 hid, Convex.Savecode scode, int level){
			if (ws != null){
				ws.WriteLine(fmt, hid, scode, level);
				return;
			}
		}
Example #8
0
		/// <summary>
		/// Dumps a string with HID and a "markup"
		/// </summary>
		/// <param name="fmt"></param>
		/// <param name="hid"></param>
		/// <param name="markup">Convex.Markup</param>
		public void dump(string fmt, Int64 hid, Convex.Markup markup){
			if (ws != null){
				ws.WriteLine(fmt, hid, markup);
				return;
			}
		}
Example #9
0
		public Polygon.Error add(double[] x, double[] y, double[] z, int len){
			
			bool DIRECTION = false;
			bool FIRST_DIRECTION = false;
			// The constraint we have for each side is a 0-constraint (great circle)
			// passing through the 2 corners. Since we are in counterclockwise order,
			// the vector product of the two successive corners just gives the correct
			// constraint.
			// 
			// Polygons should be counterclockwise
			// Polygons are assumed to be convex, otherwise windingerror is
			// computed wrong.
			int ix;
			Cartesian v = new Cartesian();
			Convex cvx = 
				new Convex(Convex.Mode.Normal);
			int i;

			/* PASS 1: check for winding error */

			for(i = 0; i < len; i++) {
				// Keep track of winding direction. Should be positive
				// that is, CCW.
				ix = (i==len-1 ? 0 : i+1); 
				if (i>0){
					// test third corner against the constraint just formed
					// v is computed in the previous iteration
					// Look at a corner dot v

					if (v.dot(x[ix], y[ix], z[ix]) < Cartesian.Epsilon) {
						DIRECTION = true;
						if (i == 1) {
							FIRST_DIRECTION = true;
						}
						// break; 		// Move to pass 2
					} else {
						DIRECTION = false;
						if (i == 1) {
							FIRST_DIRECTION = false;
						}
					}
					if (i > 1) {
						if (DIRECTION != FIRST_DIRECTION) {
							// C++: must clea up new Cartesian and convex
							// or better yet, do no allocate on top until you know
							// you need it
							return Polygon.Error.errBowtieOrConcave; // BOWTie error
						}
					}
				}
				// v = corners[i] ^ corners[ i == len-1 ? 0 : i + 1];
				v.assign(x[i], y[i], z[i]);
				v.crossMe(x[ix], y[ix], z[ix]);
				if (v.isLength(0.0, Cartesian.Epsilon)) {
					return Polygon.Error.errZeroLength;
				}
				// WARNING! if v = zerovector, then edge error!!!
			}
			/* PASS 2: build convex in either original or reverse
			   order */

			/* forward:
			   Go from 0 to len-1 by +1, cross i and i+1 (or 0)
			   reverse:
			   Go from len-1 to 0 by -1, cross i and i-1 (or len-1)
			*/
			if (DIRECTION) {
				for(i=len-1; i>=0; i--){
					// v = corners[i] ^ corners[ i == 0 ? len-1 : i-1];
					// v.normalize();
					ix = (i==0? len-1 : i-1);
					v.assign(x[i], y[i], z[i]);
					v.crossMe(x[ix], y[ix], z[ix]);
					// WARNING! if v = zerovector, then edge error!!!

					v.normalizeMe();
					Halfspace c = new Halfspace(v, 0.0);
					// SpatialConstraint c(v,0);
					cvx.add(c);
				}
			} else {
				for(i=0; i<len; i++){

					//v = corners[i] ^ corners[ i == len-1 ? 0 : i+1];
					// v.normalize();
					ix = (i==len-1 ? 0 : i+1);
					v.assign(x[i], y[i], z[i]);
					v.crossMe(x[ix], y[ix], z[ix]);
					// WARNING! if v = zerovector, then edge error!!!

					v.normalizeMe();
					Halfspace c = new Halfspace(v, 0.0);
					cvx.add(c);
				}
			}
			_reg.add(cvx);
			return Polygon.Error.Ok;
		}