Exemplo n.º 1
0
func translate(point *Point, horizontalDisplacement float64, verticalDisplacement float64) *Point {
	latDisplacementRad := verticalDisplacement / R["m"]
	longDisplacementRad := horizontalDisplacement / (R["m"] * math.Cos(turfgoMath.DegreeToRad(point.Lat)))

	latDisplacement := turfgoMath.RadToDegree(latDisplacementRad)
	longDisplacement := turfgoMath.RadToDegree(longDisplacementRad)

	translatedPoint := NewPoint(point.Lat+latDisplacement, point.Lng+longDisplacement)

	return translatedPoint
}
Exemplo n.º 2
0
// Destination takes a Point and calculates the location of a destination point
// given a distance in degrees, radians, miles, or kilometers; and bearing in
// degrees. This uses the Haversine formula to account for global curvature.
func Destination(startingPoint *Point, distance float64, bearing float64, unit string) (*Point, error) {
	radius, ok := R[unit]
	if !ok {
		return nil, fmt.Errorf(unitError, unit)
	}

	lat := turfgoMath.DegreeToRad(startingPoint.Lat)
	lon := turfgoMath.DegreeToRad(startingPoint.Lng)
	bearingRad := turfgoMath.DegreeToRad(bearing)

	destLat := math.Asin(math.Sin(lat)*math.Cos(distance/radius) +
		math.Cos(lat)*math.Sin(distance/radius)*math.Cos(bearingRad))
	destLon := lon + math.Atan2(math.Sin(bearingRad)*math.Sin(distance/radius)*math.Cos(lat),
		math.Cos(distance/radius)-math.Sin(lat)*math.Sin(destLat))

	return &Point{turfgoMath.RadToDegree(destLat), turfgoMath.RadToDegree(destLon)}, nil
}
Exemplo n.º 3
0
// Bearing takes two points and finds the geographic bearing between them.
func Bearing(point1, point2 *Point) float64 {
	lat1 := turfgoMath.DegreeToRad(point1.Lat)
	lat2 := turfgoMath.DegreeToRad(point2.Lat)
	lon1 := turfgoMath.DegreeToRad(point1.Lng)
	lon2 := turfgoMath.DegreeToRad(point2.Lng)
	a := math.Sin(lon2-lon1) * math.Cos(lat2)
	b := math.Cos(lat1)*math.Sin(lat2) -
		math.Sin(lat1)*math.Cos(lat2)*math.Cos(lon2-lon1)
	return turfgoMath.RadToDegree(math.Atan2(a, b))
}