clouddrift.sphere.position_from_distance_and_bearing#
- clouddrift.sphere.position_from_distance_and_bearing(lon: float, lat: float, distance: float, bearing: float) tuple[float, float][source]#
- Return elementwise new position in degrees from arrays of latitude and longitude in degrees, distance in meters, and bearing in radians, based on the spherical law of cosines. - The formula is: - φ2 = asin( sin φ1 ⋅ cos δ + cos φ1 ⋅ sin δ ⋅ cos θ ) λ2 = λ1 + atan2( sin θ ⋅ sin δ ⋅ cos φ1, cos δ − sin φ1 ⋅ sin φ2 ) - where (φ, λ) is (lat, lon) and θ is bearing, all in radians. Bearing is defined as zero toward East and positive counterclockwise. - Parameters#- lonfloat
- Longitude of the first set of points, in degrees 
- latfloat
- Latitude of the first set of points, in degrees 
- distancearray_like
- Distance in meters 
- bearingarray_like
- Bearing angles in radians 
 - Returns#- lon2array_like
- Latitudes of the second set of points, in degrees, in the range [-90, 90] 
- lat2array_like
- Longitudes of the second set of points, in degrees, in the range [-180, 180] 
 - Examples#- Calculate the position of one degree longitude distance on the equator: - >>> position_from_distance_and_bearing(0, 0, 111318.84502145034, 0) (1.0, 0.0) - Calculate the position of one degree latitude distance from 45 degrees North latitude: - >>> position_from_distance_and_bearing(0, 45, 111318.84502145034, np.pi / 2) (8.81429402840006e-17, 45.99999999999999) 
