Method Detail

• component1

   final static Double component1(LatLng $self)

  Returns the LatLng.latitude of this LatLng.

  e.g.

  val (lat, _) = latLng

• component2

   final static Double component2(LatLng $self)

  Returns the LatLng.longitude of this LatLng.

  e.g.

  val (_, lng) = latLng

• isLocationOnPath

   final static Boolean isLocationOnPath(List<LatLng> $self, LatLng latLng, Boolean geodesic, Double tolerance)

  Computes whether the given latLng lies on or is near this polyline within tolerance (in meters).

  Parameters:

  latLng - the LatLng to inspect

  geodesic - if this polyline is geodesic or not

  tolerance - the tolerance in meters

• isOnEdge

   final static Boolean isOnEdge(List<LatLng> $self, LatLng latLng, Boolean geodesic, Double tolerance)

  Checks whether or not latLng lies on or is near the edge of this polygon within the tolerance (in meters). The default value is PolyUtil.DEFAULT_TOLERANCE.

  Parameters:

  latLng - the LatLng to inspect

  geodesic - if this polygon is geodesic or not

  tolerance - the tolerance in meters

• containsLocation

   final static Boolean containsLocation(List<LatLng> $self, LatLng latLng, Boolean geodesic)

  Computes whether the latLng lies inside this.

  The polygon is always considered closed, regardless of whether the last point equals the first or not.

  Inside is defined as not containing the South Pole -- the South Pole is always outside. The polygon is formed of great circle segments if geodesic is true, and of rhumb (loxodromic) segments otherwise.

  Parameters:

  latLng - the LatLng to check if it is contained within this polygon

  geodesic - if this Polygon is geodesic or not

• simplify

   final static List<LatLng> simplify(List<LatLng> $self, Double tolerance)

  Simplifies this list of LatLng using the Douglas-Peucker decimation. Increasing the value of tolerance will result in fewer points.

  Parameters:

  tolerance - the tolerance in meters

• toLatLngList

   final static List<LatLng> toLatLngList(String $self)

  Decodes this encoded string into a LatLng list.

• latLngListEncode

   final static String latLngListEncode(List<LatLng> $self)

  Encodes this LatLng list in a String using the Polyline Algorithm Format.

• isClosedPolygon

   final static Boolean isClosedPolygon(List<LatLng> $self)

  Checks whether or not this LatLng list is a closed Polygon.

• sphericalPathLength

   final static Double sphericalPathLength(List<LatLng> $self)

  Computes the length of this path on Earth.

• sphericalPolygonArea

   final static Double sphericalPolygonArea(List<LatLng> $self)

  Computes the area under a closed path on Earth.

• sphericalPolygonSignedArea

   final static Double sphericalPolygonSignedArea(List<LatLng> $self)

  Computes the signed area under a closed path on Earth. The sign of the area may be used to determine the orientation of the path.

• sphericalHeading

   final static Double sphericalHeading(LatLng $self, LatLng toLatLng)

  Computes the heading from this LatLng to toLatLng.

  Parameters:

  toLatLng - the other LatLng to compute the heading to

• withSphericalOffset

   final static LatLng withSphericalOffset(LatLng $self, Double distance, Double heading)

  Offsets this LatLng from the provided distance and heading and returns the result.

  Parameters:

  distance - the distance to offset by in meters

  heading - the heading to offset by in degrees clockwise from north

• computeSphericalOffsetOrigin

   final static LatLng computeSphericalOffsetOrigin(LatLng $self, Double distance, Double heading)

  Attempts to compute the origin LatLng from this LatLng where distance meters have been traveled with heading value heading.

  Parameters:

  distance - the distance traveled from origin in meters

  heading - the heading from origin to this LatLng (measured in degrees clockwise from North)

• withSphericalLinearInterpolation

   final static LatLng withSphericalLinearInterpolation(LatLng $self, LatLng to, Double fraction)

  Returns an interpolated LatLng between this LatLng and to by the provided fractional value fraction.

  Parameters:

  to - the destination LatLng

  fraction - the fraction to interpolate by where the range is 0.0, 1.

• sphericalDistance

   final static Double sphericalDistance(LatLng $self, LatLng to)

  Computes the spherical distance between this LatLng and to.

  Parameters:

  to - the LatLng to compute the distance to