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Added angle-to-horizon and radio horizon calculations
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@ -223,13 +223,49 @@ def orthodromic_distance(c1, c2, ellipsoid=True):
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else:
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return spherical_distance(c1, c2)
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# def tests():
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# import RNS
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# import numpy as np
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# from geographiclib.geodesic import Geodesic
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# geod = Geodesic.WGS84
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# coords = [
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# [(51.2308, 4.38703, 0.0), (47.699437, 9.268651, 0.0)],
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def distance_to_horizon(c, ellipsoid=False):
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if ellipsoid:
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raise NotImplementedError("Distance to horizon on the ellipsoid is not yet implemented")
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else:
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# TODO: This is a only barely functional simplification.
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# Need to calculate the geodesic distance to the horizon
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# instead.
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if len(c) >= 3:
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r = mean_earth_radius
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h = c[2]
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return sqrt(pow((h+r),2) - r*r)
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else:
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return None
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def angle_to_horizon(c, ellipsoid=False):
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if ellipsoid:
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raise NotImplementedError("Angle to horizon on the ellipsoid is not yet implemented")
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else:
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r = mean_earth_radius
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h = c[2]
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return degrees(-acos(r/(r+h)))
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def radio_horizon(c1, c2, ellipsoid=False):
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# dr = 4.12*(√h1 + √h2)
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if ellipsoid:
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raise NotImplementedError("Radio horizon on the ellipsoid is not yet implemented")
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else:
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h1 = c1[2]
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h2 = c2[2]
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ed = euclidian_distance(c1,c2)
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rh1 = 1e3*4.12*(sqrt(h1))
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rh2 = 1e3*4.12*(sqrt(h2))
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rhc = 1e3*4.12*(sqrt(h1) + sqrt(h2))
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return (rh1, rh2, rhc, rhc > ed)
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def tests():
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import RNS
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import numpy as np
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from geographiclib.geodesic import Geodesic
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geod = Geodesic.WGS84
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coords = [
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[(51.2308, 4.38703, 0.0), (47.699437, 9.268651, 0.0)],
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[(51.2308, 4.38703, 0.0), (47.699437, 9.268651, 30.0*1e3)],
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# [(51.230800, 4.38703, 0.0), (51.230801, 4.38703, 0.0)],
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# [(35.3524, 135.0302, 100), (35.3532,135.0305, 500)],
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# [(57.758793, 22.605194, 0.0), (43.048838, -9.241343, 0.0)],
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@ -238,27 +274,27 @@ def orthodromic_distance(c1, c2, ellipsoid=True):
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# [(-90.0, 0.0, 0.0), (78.0, 0.0, 0.0)],
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# [(0.0, 0.0, 0.0), (0.5, 179.5, 0.0)],
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# [(0.7, 0.0, 0.0), (0.0, -180.0, 0.0)],
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# ]
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# for cs in coords:
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# c1 = cs[0]; c2 = cs[1]
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# print("Testing: "+str(c1)+" -> "+str(c2))
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# us = time.time()
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# ld = c1+c2; g = geod.Inverse(c1[0], c1[1], c2[0], c2[1])
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# print("Lib computed in "+str(round((time.time()-us)*1e6, 3))+"us")
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# us = time.time()
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# eld = orthodromic_distance(c1,c2,ellipsoid=True)
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# if eld:
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# print("Own computed in "+str(round((time.time()-us)*1e6, 3))+"us")
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# else:
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# print("Own timed out in "+str(round((time.time()-us)*1e6, 3))+"us")
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# ed_own = euclidian_distance(c1,c2,ellipsoid=True)
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# sd_own = orthodromic_distance(c1,c2,ellipsoid=False)
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# aa = azalt(c1,c2,ellipsoid=True)
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# fac = 1
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# if eld: print("LibDiff = "+RNS.prettydistance(g['s12']-eld)+f" {fac*g['s12']-fac*eld}")
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# print("Spherical = "+RNS.prettydistance(sd_own)+f" {fac*sd_own}")
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# # print("EllipLib = "+RNS.prettydistance(g['s12'])+f" {fac*g['s12']}")
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# if eld: print("Ellipsoid = "+RNS.prettydistance(eld)+f" {fac*eld}")
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# print("Euclidian = "+RNS.prettydistance(ed_own)+f" {fac*ed_own}")
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# print("AzAlt = "+f" {aa[0]} / {aa[1]}")
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# print("")
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]
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for cs in coords:
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c1 = cs[0]; c2 = cs[1]
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print("Testing: "+str(c1)+" -> "+str(c2))
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us = time.time()
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ld = c1+c2; g = geod.Inverse(c1[0], c1[1], c2[0], c2[1])
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print("Lib computed in "+str(round((time.time()-us)*1e6, 3))+"us")
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us = time.time()
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eld = orthodromic_distance(c1,c2,ellipsoid=True)
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if eld:
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print("Own computed in "+str(round((time.time()-us)*1e6, 3))+"us")
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else:
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print("Own timed out in "+str(round((time.time()-us)*1e6, 3))+"us")
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ed_own = euclidian_distance(c1,c2,ellipsoid=True)
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sd_own = orthodromic_distance(c1,c2,ellipsoid=False)
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aa = azalt(c1,c2,ellipsoid=True)
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fac = 1
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if eld: print("LibDiff = "+RNS.prettydistance(g['s12']-eld)+f" {fac*g['s12']-fac*eld}")
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print("Spherical = "+RNS.prettydistance(sd_own)+f" {fac*sd_own}")
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# print("EllipLib = "+RNS.prettydistance(g['s12'])+f" {fac*g['s12']}")
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if eld: print("Ellipsoid = "+RNS.prettydistance(eld)+f" {fac*eld}")
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print("Euclidian = "+RNS.prettydistance(ed_own)+f" {fac*ed_own}")
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print("AzAlt = "+f" {aa[0]} / {aa[1]}")
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print("")
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