Class LambertConformalConic

  • All Implemented Interfaces:
    Proj

    public class LambertConformalConic
    extends AbstractProj
    Lambert Conical Conformal Projection. Areas and shapes are deformed as one moves away from standard parallels. The angles are true in a limited area. This projection is used for the charts of North America, France and Belgium.

    This implementation provides transforms for two cases of the lambert conic conformal projection:

    • Lambert_Conformal_Conic_1SP (EPSG code 9801)
    • Lambert_Conformal_Conic_2SP (EPSG code 9802)

    For the 1SP case the latitude of origin is used as the standard parallel (SP). To use 1SP with a latitude of origin different from the SP, use the 2SP and set the SP1 to the single SP. The "standard_parallel_2" parameter is optional and will be given the same value as "standard_parallel_1" if not set (creating a 1 standard parallel projection).

    References:
    • John P. Snyder (Map Projections - A Working Manual,
      U.S. Geological Survey Professional Paper 1395, 1987)
    • "Coordinate Conversions and Transformations including Formulas",
      EPSG Guidence Note Number 7, Version 19.
    Since:
    13639 (align implementation with proj.4 / GeoTools), 4285 (reworked from Lambert / LambertCC9Zones), 2304 (initial implementation by Pieren)
    See Also:
    Lambert conformal conic projection on MathWorld, lambert_conic_conformal_1sp, lambert_conic_conformal_2sp
    • Method Detail

      • initialize2SP

        private void initialize2SP​(double lat0,
                                   double lat1,
                                   double lat2)
        Initialize for LCC with 2 standard parallels.
        Parameters:
        lat0 - latitude of false origin (in radians)
        lat1 - latitude of first standard parallel (in radians)
        lat2 - latitude of second standard parallel (in radians)
      • initialize1SP

        private void initialize1SP​(double lat0)
        Initialize for LCC with 1 standard parallel.
        Parameters:
        lat0 - latitude of natural origin (in radians)
      • getName

        public java.lang.String getName()
        Description copied from interface: Proj
        Replies a human readable name of this projection.
        Returns:
        The projection name. must not be null.
      • getProj4Id

        public java.lang.String getProj4Id()
        Description copied from interface: Proj
        Replies the Proj.4 identifier.
        Returns:
        The Proj.4 identifier (as reported by cs2cs -lp). If no id exists, return null.
      • project

        public double[] project​(double phi,
                                double lambda)
        Description copied from interface: Proj
        Convert lat/lon to east/north.
        Parameters:
        phi - the latitude in radians
        lambda - the longitude in radians
        Returns:
        array of length 2, containing east and north value in meters, divided by the semi major axis of the ellipsoid.
      • invproject

        public double[] invproject​(double east,
                                   double north)
        Description copied from interface: Proj
        Convert east/north to lat/lon.
        Parameters:
        east - east value in meters, divided by the semi major axis of the ellipsoid
        north - north value in meters, divided by the semi major axis of the ellipsoid
        Returns:
        array of length 2, containing lat and lon in radians.
      • getAlgorithmBounds

        public Bounds getAlgorithmBounds()
        Description copied from interface: Proj
        Return the bounds where this projection is applicable. This is a fallback for when the projection bounds are not specified explicitly. In this area, the round trip lat/lon → east/north → lat/lon should return the starting value with small error. In addition, regions with extreme distortions should be excluded, if possible. It need not be the absolute maximum, but rather an area that is safe to display in JOSM and contain everything that one would expect to use.
        Returns:
        the bounds where this projection is applicable, null if unknown