function _slicedToArray(arr, i) { return _arrayWithHoles(arr) || _iterableToArrayLimit(arr, i) || _unsupportedIterableToArray(arr, i) || _nonIterableRest(); } function _nonIterableRest() { throw new TypeError("Invalid attempt to destructure non-iterable instance.\nIn order to be iterable, non-array objects must have a [Symbol.iterator]() method."); } function _unsupportedIterableToArray(o, minLen) { if (!o) return; if (typeof o === "string") return _arrayLikeToArray(o, minLen); var n = Object.prototype.toString.call(o).slice(8, -1); if (n === "Object" && o.constructor) n = o.constructor.name; if (n === "Map" || n === "Set") return Array.from(o); if (n === "Arguments" || /^(?:Ui|I)nt(?:8|16|32)(?:Clamped)?Array$/.test(n)) return _arrayLikeToArray(o, minLen); } function _arrayLikeToArray(arr, len) { if (len == null || len > arr.length) len = arr.length; for (var i = 0, arr2 = new Array(len); i < len; i++) { arr2[i] = arr[i]; } return arr2; } function _iterableToArrayLimit(arr, i) { var _i = arr == null ? null : typeof Symbol !== "undefined" && arr[Symbol.iterator] || arr["@@iterator"]; if (_i == null) return; var _arr = []; var _n = true; var _d = false; var _s, _e; try { for (_i = _i.call(arr); !(_n = (_s = _i.next()).done); _n = true) { _arr.push(_s.value); if (i && _arr.length === i) break; } } catch (err) { _d = true; _e = err; } finally { try { if (!_n && _i["return"] != null) _i["return"](); } finally { if (_d) throw _e; } } return _arr; } function _arrayWithHoles(arr) { if (Array.isArray(arr)) return arr; } import PriorityQueue from './PriorityQueue'; var DEFAULT_WEIGHT_FUNC = function DEFAULT_WEIGHT_FUNC() { return 1; }; /** * @description Dijkstra's algorithm for single-source shortest paths. * @description https://en.wikipedia.org/wiki/Dijkstra%27s_algorithm * @description.zh-CN Dijkstra 算法用于单源最短路径。 */ var dijkstra = function dijkstra(graph, source, weightFn, edgeFn) { return runDijkstra(graph, source, weightFn || DEFAULT_WEIGHT_FUNC, edgeFn || function (v) { return graph.outEdges(v); }); }; /** * @description Dijkstra's algorithm for single-source shortest paths. * @description https://en.wikipedia.org/wiki/Dijkstra%27s_algorithm * @description.zh-CN Dijkstra 算法用于单源最短路径。 */ var runDijkstra = function runDijkstra(graph, source, weightFn, edgeFn) { var results = new Map(); var pq = new PriorityQueue(); var v; var vEntry; var updateNeighbors = function updateNeighbors(edge) { var w = edge.v !== v ? edge.v : edge.w; var wEntry = results.get(w); var weight = weightFn(edge); var distance = vEntry.distance + weight; if (weight < 0) { throw new Error('dijkstra does not allow negative edge weights. ' + 'Bad edge: ' + edge + ' Weight: ' + weight); } // If there is already a shorter path to w, ignore this edge. if (distance < wEntry.distance) { wEntry.distance = distance; wEntry.predecessor = v; pq.decrease(w, distance); } }; graph.nodes().forEach(function (v) { var distance = v === source ? 0 : Number.POSITIVE_INFINITY; results.set(v, { distance: distance }); pq.add(v, distance); }); while (pq.size() > 0) { v = pq.removeMin(); vEntry = results.get(v); if (vEntry && vEntry.distance === Number.POSITIVE_INFINITY) { break; } edgeFn(v).forEach(updateNeighbors); } var obj = {}; Array.from(results.entries()).forEach(function (_ref) { var _ref2 = _slicedToArray(_ref, 2), node = _ref2[0], e = _ref2[1]; obj[String(node)] = e; return obj; }); return obj; }; export default dijkstra;