Move ol.Sphere#circle to ol.geom.Polygon.circular
Previously, ol.geom.Polygon was a transitive dependency of ol.proj (since ol.proj requires ol.sphere.NORMAL, and all spheres were capable of generating circular polygons). Instead, ol.proj should be lower-level. Since it deals only with coordinate arrays, it shouldn't depend on all of the geometry code. By adding a static `circular` function to `ol.geom.Polygon`, the dependency tree makes more sense. If you want to create a polygon that approximates a circle on a sphere, you require `ol.geom.Polygon` and `ol.Sphere` (or one of the constants). This makes room for geometries to have a `transform` method that takes projection-like arguments (meaning that `ol.geom.Geometry` will require `ol.proj`).
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@@ -1,6 +1,7 @@
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goog.require('ol.Feature');
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goog.require('ol.Map');
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goog.require('ol.View2D');
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goog.require('ol.geom.Polygon');
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goog.require('ol.layer.Tile');
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goog.require('ol.layer.Vector');
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goog.require('ol.source.TileWMS');
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@@ -38,7 +39,7 @@ var map = new ol.Map({
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var radius = 800000;
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for (var x = -180; x < 180; x += 30) {
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for (var y = -90; y < 90; y += 30) {
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var geometry = ol.sphere.WGS84.circle([x, y], radius, 64);
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vectorSource.addFeature(new ol.Feature(geometry));
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var circle = ol.geom.Polygon.circular(ol.sphere.WGS84, [x, y], radius, 64);
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vectorSource.addFeature(new ol.Feature(circle));
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}
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}
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@@ -11,6 +11,7 @@ goog.require('ol.BrowserFeature');
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goog.require('ol.Coordinate');
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goog.require('ol.Object');
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goog.require('ol.geom.Geometry');
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goog.require('ol.geom.Polygon');
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goog.require('ol.proj');
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goog.require('ol.sphere.WGS84');
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@@ -186,7 +187,8 @@ ol.Geolocation.prototype.positionChange_ = function(position) {
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this.set(ol.GeolocationProperty.POSITION, projectedPosition);
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this.set(ol.GeolocationProperty.SPEED,
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goog.isNull(coords.speed) ? undefined : coords.speed);
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var geometry = ol.sphere.WGS84.circle(this.position_, coords.accuracy);
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var geometry = ol.geom.Polygon.circular(
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ol.sphere.WGS84, this.position_, coords.accuracy);
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geometry.applyTransform(this.transform_);
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this.set(ol.GeolocationProperty.ACCURACY_GEOMETRY, geometry);
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this.dispatchChangeEvent();
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@@ -314,3 +314,29 @@ ol.geom.Polygon.prototype.setFlatCoordinates =
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this.ends_ = ends;
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this.dispatchChangeEvent();
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};
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/**
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* Create an approximation of a circle on the surface of a sphere.
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* @param {ol.Sphere} sphere The sphere.
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* @param {ol.Coordinate} center Center.
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* @param {number} radius Radius.
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* @param {number=} opt_n Optional number of points. Default is `32`.
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* @return {ol.geom.Polygon} Circle geometry.
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* @todo api
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*/
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ol.geom.Polygon.circular = function(sphere, center, radius, opt_n) {
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var n = goog.isDef(opt_n) ? opt_n : 32;
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/** @type {Array.<number>} */
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var flatCoordinates = [];
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var i;
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for (i = 0; i < n; ++i) {
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goog.array.extend(
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flatCoordinates, sphere.offset(center, radius, 2 * Math.PI * i / n));
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}
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flatCoordinates.push(flatCoordinates[0], flatCoordinates[1]);
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var polygon = new ol.geom.Polygon(null);
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polygon.setFlatCoordinates(
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ol.geom.GeometryLayout.XY, flatCoordinates, [flatCoordinates.length]);
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return polygon;
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};
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@@ -12,7 +12,6 @@ goog.provide('ol.Sphere');
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goog.require('goog.array');
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goog.require('goog.math');
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goog.require('ol.geom.Polygon');
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@@ -30,33 +29,6 @@ ol.Sphere = function(radius) {
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};
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/**
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* Returns an approximation to a circle centered on `center` with radius
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* `radius` with `n` distinct points.
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*
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* @param {ol.Coordinate} center Center.
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* @param {number} radius Radius.
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* @param {number=} opt_n N.
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* @return {ol.geom.Geometry} Circle geometry.
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* @todo api
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*/
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ol.Sphere.prototype.circle = function(center, radius, opt_n) {
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var n = goog.isDef(opt_n) ? opt_n : 32;
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/** @type {Array.<number>} */
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var flatCoordinates = [];
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var i;
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for (i = 0; i < n; ++i) {
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goog.array.extend(
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flatCoordinates, this.offset(center, radius, 2 * Math.PI * i / n));
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}
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flatCoordinates.push(flatCoordinates[0], flatCoordinates[1]);
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var polygon = new ol.geom.Polygon(null);
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polygon.setFlatCoordinates(
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ol.geom.GeometryLayout.XY, flatCoordinates, [flatCoordinates.length]);
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return polygon;
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};
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/**
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* Returns the distance from c1 to c2 using the spherical law of cosines.
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*
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