mirror of
https://github.com/liberatedsystems/Sideband_CE.git
synced 2024-09-03 04:13:27 +02:00
565 lines
20 KiB
Python
565 lines
20 KiB
Python
import os
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import time
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import mmap
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import struct
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import RNS
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from math import pi, sin, cos, acos, asin, tan, atan, atan2
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from math import radians, degrees, sqrt
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# WGS84 Parameters
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# a = 6378137.0,
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# f = 0.0033528106647474805,
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# e2 = 0.0066943799901413165,
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# b = 6356752.314245179,
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# Planetary metrics
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equatorial_radius = 6378.137 *1e3
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polar_radius = 6356.7523142 *1e3
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ellipsoid_flattening = 1-(polar_radius/equatorial_radius)
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eccentricity_squared = 2*ellipsoid_flattening-pow(ellipsoid_flattening,2)
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###############################
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mean_earth_radius = (1/3)*(2*equatorial_radius+polar_radius)
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geoid_height = None
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def geocentric_latitude(geodetic_latitude):
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e2 = eccentricity_squared
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lat = radians(geodetic_latitude)
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return degrees(atan((1.0 - e2) * tan(lat)))
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def geodetic_latitude(geocentric_latitude):
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e2 = eccentricity_squared
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lat = radians(geocentric_latitude)
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return degrees(atan( (1/(1.0 - e2)) * tan(lat)))
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def ellipsoid_radius_at(latitude):
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lat = radians(latitude)
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a = equatorial_radius; b = polar_radius;
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a2 = pow(a,2); b2 = pow(b,2)
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r = sqrt(
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( pow(a2*cos(lat), 2) + pow(b2*sin(lat), 2) )
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/
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( pow(a*cos(lat), 2) + pow(b*sin(lat), 2) )
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)
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return r
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def euclidian_point(latitude, longitude, altitude=0, ellipsoid=True):
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# Convert latitude and longitude to radians
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# and get ellipsoid or sphere radius
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lat = radians(latitude); lon = radians(longitude)
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r = ellipsoid_radius_at(latitude) if ellipsoid else mean_earth_radius
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# Calculate euclidian coordinates from longitude
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# and geocentric latitude.
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gclat = radians(geocentric_latitude(latitude)) if ellipsoid else lat
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x = cos(lon)*cos(gclat)*r
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y = cos(gclat)*sin(lon)*r
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z = sin(gclat)*r
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# Calculate surface normal of ellipsoid at
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# coordinates to add altitude to point
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normal_x = cos(lat)*cos(lon)
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normal_y = cos(lat)*sin(lon)
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normal_z = sin(lat)
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if altitude != 0:
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x += altitude*normal_x
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y += altitude*normal_y
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z += altitude*normal_z
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return (x,y,z, normal_x, normal_y, normal_z)
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def distance(p1, p2):
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dx = p1[0]-p2[0]
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dy = p1[1]-p2[1]
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dz = p1[2]-p2[2]
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return sqrt(dx*dx + dy*dy + dz*dz)
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def euclidian_distance(c1, c2, ellipsoid=True):
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lat1 = c1[0]; lon1 = c1[1]; alt1 = c1[2]
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lat2 = c2[0]; lon2 = c2[1]; alt2 = c2[2]
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if len(c1) >= 2 and len(c2) >= 2:
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if len(c1) == 2: c1 += (0,)
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if len(c2) == 2: c2 += (0,)
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return distance(
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euclidian_point(lat1, lon1, alt1, ellipsoid=ellipsoid),
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euclidian_point(lat2, lon2, alt2, ellipsoid=ellipsoid)
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)
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else:
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return None
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def central_angle(c1, c2):
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lat1 = radians(c1[0]); lon1 = radians(c1[1])
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lat2 = radians(c2[0]); lon2 = radians(c2[1])
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d_lat = abs(lat1-lat2)
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d_lon = abs(lon1-lon2)
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ca = acos(
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sin(lat1) * sin(lat2) +
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cos(lat1) * cos(lat2) * cos(d_lon)
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)
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return ca
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def arc_length(central_angle, r=mean_earth_radius):
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return r*central_angle;
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def spherical_distance(c1, c2, altitude=0, r=mean_earth_radius):
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d = (r+altitude)*central_angle(c1, c2)
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return d
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def ellipsoid_distance(c1, c2):
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# TODO: Update this to the method described by Karney in 2013
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# instead of using Vincenty's algorithm.
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try:
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if c1[:2] == c2[:2]:
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return 0
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if c1[0] == 0.0: c1 = (1e-6, c1[1])
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a = equatorial_radius
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f = ellipsoid_flattening
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b = (1 - f)*a # polar radius
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tolerance = 1e-9 # to stop iteration
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phi1, phi2 = radians(c1[0]), radians(c2[0])
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U1 = atan((1-f)*tan(phi1))
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U2 = atan((1-f)*tan(phi2))
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L1, L2 = radians(c1[1]), radians(c2[1])
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L = L2 - L1
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lambda_old = L + 0
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max_iterations = 10000
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iteration = 0
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timeout = 1.0
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st = time.time()
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while True:
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iteration += 1
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t = (cos(U2)*sin(lambda_old))**2
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t += (cos(U1)*sin(U2) - sin(U1)*cos(U2)*cos(lambda_old))**2
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sin_sigma = t**0.5
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cos_sigma = sin(U1)*sin(U2) + cos(U1)*cos(U2)*cos(lambda_old)
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sigma = atan2(sin_sigma, cos_sigma)
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sin_alpha = cos(U1)*cos(U2)*sin(lambda_old) / sin_sigma
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cos_sq_alpha = 1 - sin_alpha**2
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cos_2sigma_m = cos_sigma - 2*sin(U1)*sin(U2)/cos_sq_alpha
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C = f*cos_sq_alpha*(4 + f*(4-3*cos_sq_alpha))/16
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t = sigma + C*sin_sigma*(cos_2sigma_m + C*cos_sigma*(-1 + 2*cos_2sigma_m**2))
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lambda_new = L + (1 - C)*f*sin_alpha*t
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if abs(lambda_new - lambda_old) <= tolerance:
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break
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else:
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lambda_old = lambda_new
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if iteration%1000 == 0:
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if iteration >= max_iterations:
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return None
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if time.time() > st+timeout:
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return None
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u2 = cos_sq_alpha*((a**2 - b**2)/b**2)
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A = 1 + (u2/16384)*(4096 + u2*(-768+u2*(320 - 175*u2)))
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B = (u2/1024)*(256 + u2*(-128 + u2*(74 - 47*u2)))
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t = cos_2sigma_m + 0.25*B*(cos_sigma*(-1 + 2*cos_2sigma_m**2))
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t -= (B/6)*cos_2sigma_m*(-3 + 4*sin_sigma**2)*(-3 + 4*cos_2sigma_m**2)
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delta_sigma = B * sin_sigma * t
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s = b*A*(sigma - delta_sigma)
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return s
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except Exception as e:
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return None
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def azalt(c1, c2, ellipsoid=True):
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c2rp = rotate_globe(c1, c2, ellipsoid=ellipsoid)
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altitude = None
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azimuth = None
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if (c2rp[2]*c2rp[2]) + (c2rp[1]*c2rp[1]) > 1e-6:
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theta = degrees(atan2(c2rp[2], c2rp[1]))
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azimuth = 90 - theta
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if azimuth < 0: azimuth += 360
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if azimuth > 360: azimuth -= 360
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azimuth = round(azimuth,4)
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c1p = euclidian_point(c1[0], c1[1], c1[2], ellipsoid=ellipsoid)
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c2p = euclidian_point(c2[0], c2[1], c2[2], ellipsoid=ellipsoid)
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nvd = normalised_vector_diff(c2p, c1p)
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if nvd != None:
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cax = nvd[0]; cay = nvd[1]; caz = nvd[2]
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cnx = c1p[3]; cny = c1p[4]; cnz = c1p[5]
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a = acos(cax*cnx + cay*cny + caz*cnz)
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altitude = round(90 - degrees(a),4)
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return (azimuth, altitude,4)
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def normalised_vector_diff(b, a):
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dx = b[0] - a[0]
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dy = b[1] - a[1]
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dz = b[2] - a[2]
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d_squared = dx*dx + dy*dy + dz*dz
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if d_squared == 0:
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return None
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d = sqrt(d_squared)
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return (dx/d, dy/d, dz/d)
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def rotate_globe(c1, c2, ellipsoid=True):
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if len(c1) >= 2 and len(c2) >= 2:
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if len(c1) == 2: c1 += (0,)
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if len(c2) == 2: c2 += (0,)
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c2r = (c2[0], c2[1]-c1[1], c2[2])
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c2rp = euclidian_point(c2r[0], c2r[1], c2r[2], ellipsoid=ellipsoid)
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lat1 = -1*radians(c1[0])
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if ellipsoid:
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lat1 = radians(geocentric_latitude(degrees(lat1)))
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lat1cos = cos(lat1)
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lat1sin = sin(lat1)
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c2x = (c2rp[0] * lat1cos) - (c2rp[2] * lat1sin)
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c2y = c2rp[1]
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c2z = (c2rp[0] * lat1sin) + (c2rp[2] * lat1cos)
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return (c2x, c2y, c2z)
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def orthodromic_distance(c1, c2, ellipsoid=True):
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if ellipsoid:
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return ellipsoid_distance(c1, c2)
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else:
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return spherical_distance(c1, c2)
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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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if h < 0: h = 0
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return degrees(-acos(r/(r+h)))
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def euclidian_horizon_distance(h):
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r = mean_earth_radius
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b = r
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c = r+h
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a = c**2 - b**2
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return sqrt(a)
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def euclidian_horizon_arc(h):
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r = mean_earth_radius
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d = euclidian_horizon_distance(h)
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a = d; b = r; c = r+h
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arc = acos( (b**2+c**2-a**2) / (2*b*c) )
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return arc
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def radio_horizon(h, rh=0, ellipsoid=False):
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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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geocentric_angle_to_horizon = euclidian_horizon_arc(h)
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geodesic_distance = arc_length(geocentric_angle_to_horizon, r=mean_earth_radius)
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return geodesic_distance
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def shared_radio_horizon(c1, c2,):
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lat1 = c1[0]; lon1 = c1[1]; h1 = c1[2]
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lat2 = c2[0]; lon2 = c2[1]; h2 = c2[2]
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geodesic_distance = orthodromic_distance((lat1, lon1, 0.0), (lat2, lon2, 0.0) , ellipsoid=False)
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antenna_distance = euclidian_distance(c1,c2,ellipsoid=False)
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rh1 = radio_horizon(h1)
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rh2 = radio_horizon(h2)
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rhc = rh1+rh2
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return {
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"horizon1":rh1, "horizon2":rh2, "shared":rhc,
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"within":rhc > geodesic_distance,
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"geodesic_distance": geodesic_distance,
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"antenna_distance": antenna_distance
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}
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def geoid_offset(lat, lon):
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global geoid_height
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if geoid_height == None:
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geoid_height = GeoidHeight()
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return geoid_height.get(lat, lon)
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def altitude_to_aamsl(alt, lat, lon):
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if alt == None or lat == None or lon == None:
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return None
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else:
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return alt-geoid_offset(lat, lon)
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######################################################
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# GeoidHeight class by Kim Vandry <vandry@TZoNE.ORG> #
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# Originally ported fromGeographicLib/src/Geoid.cpp #
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# LGPLv3 License #
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######################################################
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class GeoidHeight(object):
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c0 = 240
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c3 = (
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( 9, -18, -88, 0, 96, 90, 0, 0, -60, -20),
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( -9, 18, 8, 0, -96, 30, 0, 0, 60, -20),
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( 9, -88, -18, 90, 96, 0, -20, -60, 0, 0),
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(186, -42, -42, -150, -96, -150, 60, 60, 60, 60),
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( 54, 162, -78, 30, -24, -90, -60, 60, -60, 60),
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( -9, -32, 18, 30, 24, 0, 20, -60, 0, 0),
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( -9, 8, 18, 30, -96, 0, -20, 60, 0, 0),
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( 54, -78, 162, -90, -24, 30, 60, -60, 60, -60),
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(-54, 78, 78, 90, 144, 90, -60, -60, -60, -60),
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( 9, -8, -18, -30, -24, 0, 20, 60, 0, 0),
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( -9, 18, -32, 0, 24, 30, 0, 0, -60, 20),
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( 9, -18, -8, 0, -24, -30, 0, 0, 60, 20),
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)
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c0n = 372
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c3n = (
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( 0, 0, -131, 0, 138, 144, 0, 0, -102, -31),
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( 0, 0, 7, 0, -138, 42, 0, 0, 102, -31),
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( 62, 0, -31, 0, 0, -62, 0, 0, 0, 31),
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(124, 0, -62, 0, 0, -124, 0, 0, 0, 62),
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(124, 0, -62, 0, 0, -124, 0, 0, 0, 62),
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( 62, 0, -31, 0, 0, -62, 0, 0, 0, 31),
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( 0, 0, 45, 0, -183, -9, 0, 93, 18, 0),
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( 0, 0, 216, 0, 33, 87, 0, -93, 12, -93),
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( 0, 0, 156, 0, 153, 99, 0, -93, -12, -93),
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( 0, 0, -45, 0, -3, 9, 0, 93, -18, 0),
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( 0, 0, -55, 0, 48, 42, 0, 0, -84, 31),
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( 0, 0, -7, 0, -48, -42, 0, 0, 84, 31),
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)
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c0s = 372
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c3s = (
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( 18, -36, -122, 0, 120, 135, 0, 0, -84, -31),
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(-18, 36, -2, 0, -120, 51, 0, 0, 84, -31),
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( 36, -165, -27, 93, 147, -9, 0, -93, 18, 0),
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(210, 45, -111, -93, -57, -192, 0, 93, 12, 93),
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(162, 141, -75, -93, -129, -180, 0, 93, -12, 93),
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(-36, -21, 27, 93, 39, 9, 0, -93, -18, 0),
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( 0, 0, 62, 0, 0, 31, 0, 0, 0, -31),
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( 0, 0, 124, 0, 0, 62, 0, 0, 0, -62),
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( 0, 0, 124, 0, 0, 62, 0, 0, 0, -62),
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( 0, 0, 62, 0, 0, 31, 0, 0, 0, -31),
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(-18, 36, -64, 0, 66, 51, 0, 0, -102, 31),
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( 18, -36, 2, 0, -66, -51, 0, 0, 102, 31),
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)
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def __init__(self, name="egm2008-5.pgm"):
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self.offset = None
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self.scale = None
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if "TELEMETER_GEOID_PATH" in os.environ:
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geoid_dir = os.environ["TELEMETER_GEOID_PATH"]
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else:
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geoid_dir = "./"
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pgm_path = os.path.join(geoid_dir, name)
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RNS.log(f"Opening {pgm_path} as EGM for altitude correction", RNS.LOG_DEBUG)
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with open(pgm_path, "rb") as f:
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line = f.readline()
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if line != b"P5\012" and line != b"P5\015\012":
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raise Exception("No PGM header")
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headerlen = len(line)
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while True:
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line = f.readline()
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if len(line) == 0:
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raise Exception("EOF before end of file header")
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headerlen += len(line)
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if line.startswith(b'# Offset '):
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try:
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self.offset = int(line[9:])
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except ValueError as e:
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raise Exception("Error reading offset", e)
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elif line.startswith(b'# Scale '):
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try:
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self.scale = float(line[8:])
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except ValueError as e:
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raise Exception("Error reading scale", e)
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elif not line.startswith(b'#'):
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try:
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self.width, self.height = list(map(int, line.split()))
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except ValueError as e:
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raise Exception("Bad PGM width&height line", e)
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break
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line = f.readline()
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headerlen += len(line)
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levels = int(line)
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if levels != 65535:
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raise Exception("PGM file must have 65535 gray levels")
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if self.offset is None:
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raise Exception("PGM file does not contain offset")
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if self.scale is None:
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raise Exception("PGM file does not contain scale")
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if self.width < 2 or self.height < 2:
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raise Exception("Raster size too small")
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fd = f.fileno()
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fullsize = os.fstat(fd).st_size
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if fullsize - headerlen != self.width * self.height * 2:
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raise Exception("File has the wrong length")
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self.headerlen = headerlen
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self.raw = mmap.mmap(fd, fullsize, mmap.MAP_SHARED, mmap.PROT_READ)
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self.rlonres = self.width / 360.0
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self.rlatres = (self.height - 1) / 180.0
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self.ix = None
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self.iy = None
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def _rawval(self, ix, iy):
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if iy < 0:
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iy = -iy
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ix += self.width/2
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elif iy >= self.height:
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iy = 2 * (self.height - 1) - iy
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ix += self.width/2
|
|
if ix < 0:
|
|
ix += self.width
|
|
elif ix >= self.width:
|
|
ix -= self.width
|
|
|
|
return struct.unpack_from('>H', self.raw,
|
|
(iy * self.width + ix) * 2 + self.headerlen
|
|
)[0]
|
|
|
|
def get(self, lat, lon, cubic=True):
|
|
if lon < 0:
|
|
lon += 360
|
|
fy = (90 - lat) * self.rlatres
|
|
fx = lon * self.rlonres
|
|
iy = int(fy)
|
|
ix = int(fx)
|
|
fx -= ix
|
|
fy -= iy
|
|
if iy == self.height - 1:
|
|
iy -= 1
|
|
|
|
if ix != self.ix or iy != self.iy:
|
|
self.ix = ix
|
|
self.iy = iy
|
|
if not cubic:
|
|
self.v00 = self._rawval(ix, iy)
|
|
self.v01 = self._rawval(ix+1, iy)
|
|
self.v10 = self._rawval(ix, iy+1)
|
|
self.v11 = self._rawval(ix+1, iy+1)
|
|
else:
|
|
v = (
|
|
self._rawval(ix , iy - 1),
|
|
self._rawval(ix + 1, iy - 1),
|
|
self._rawval(ix - 1, iy ),
|
|
self._rawval(ix , iy ),
|
|
self._rawval(ix + 1, iy ),
|
|
self._rawval(ix + 2, iy ),
|
|
self._rawval(ix - 1, iy + 1),
|
|
self._rawval(ix , iy + 1),
|
|
self._rawval(ix + 1, iy + 1),
|
|
self._rawval(ix + 2, iy + 1),
|
|
self._rawval(ix , iy + 2),
|
|
self._rawval(ix + 1, iy + 2)
|
|
)
|
|
if iy == 0:
|
|
c3x = GeoidHeight.c3n
|
|
c0x = GeoidHeight.c0n
|
|
elif iy == self.height - 2:
|
|
c3x = GeoidHeight.c3s
|
|
c0x = GeoidHeight.c0s
|
|
else:
|
|
c3x = GeoidHeight.c3
|
|
c0x = GeoidHeight.c0
|
|
self.t = [
|
|
sum([ v[j] * c3x[j][i] for j in range(12) ]) / float(c0x)
|
|
for i in range(10)
|
|
]
|
|
if not cubic:
|
|
a = (1 - fx) * self.v00 + fx * self.v01
|
|
b = (1 - fx) * self.v10 + fx * self.v11
|
|
h = (1 - fy) * a + fy * b
|
|
else:
|
|
h = (
|
|
self.t[0] +
|
|
fx * (self.t[1] + fx * (self.t[3] + fx * self.t[6])) +
|
|
fy * (
|
|
self.t[2] + fx * (self.t[4] + fx * self.t[7]) +
|
|
fy * (self.t[5] + fx * self.t[8] + fy * self.t[9])
|
|
)
|
|
)
|
|
return self.offset + self.scale * h
|
|
|
|
|
|
# def tests():
|
|
# import RNS
|
|
# import numpy as np
|
|
# from geographiclib.geodesic import Geodesic
|
|
# geod = Geodesic.WGS84
|
|
# coords = [
|
|
# [(51.2308, 4.38703, 0.0), (47.699437, 9.268651, 0.0)],
|
|
# [(51.2308, 4.38703, 0.0), (47.699437, 9.268651, 30.0*1e3)],
|
|
# [(0.0, 0.0, 0.0), (0.0, 1.0/60/60, 30.0)],
|
|
# # [(51.230800, 4.38703, 0.0), (51.230801, 4.38703, 0.0)],
|
|
# # [(35.3524, 135.0302, 100), (35.3532,135.0305, 500)],
|
|
# # [(57.758793, 22.605194, 0.0), (43.048838, -9.241343, 0.0)],
|
|
# # [(0.0, 0.0, 0.0), (0.0, 0.0, 0.0)],
|
|
# # [(-90.0, 0.0, 0.0), (90.0, 0.0, 0.0)],
|
|
# # [(-90.0, 0.0, 0.0), (78.0, 0.0, 0.0)],
|
|
# # [(0.0, 0.0, 0.0), (0.5, 179.5, 0.0)],
|
|
# # [(0.7, 0.0, 0.0), (0.0, -180.0, 0.0)],
|
|
# ]
|
|
# for cs in coords:
|
|
# c1 = cs[0]; c2 = cs[1]
|
|
# print("Testing: "+str(c1)+" -> "+str(c2))
|
|
# us = time.time()
|
|
# ld = c1+c2; g = geod.Inverse(c1[0], c1[1], c2[0], c2[1])
|
|
# print("Lib computed in "+str(round((time.time()-us)*1e6, 3))+"us")
|
|
# us = time.time()
|
|
# eld = orthodromic_distance(c1,c2,ellipsoid=True)
|
|
# if eld:
|
|
# print("Own computed in "+str(round((time.time()-us)*1e6, 3))+"us")
|
|
# else:
|
|
# print("Own timed out in "+str(round((time.time()-us)*1e6, 3))+"us")
|
|
# ed_own = euclidian_distance(c1,c2,ellipsoid=True)
|
|
# sd_own = orthodromic_distance(c1,c2,ellipsoid=False)
|
|
# aa = azalt(c1,c2,ellipsoid=True)
|
|
# fac = 1
|
|
# if eld: print("LibDiff = "+RNS.prettydistance(g['s12']-eld)+f" {fac*g['s12']-fac*eld}")
|
|
# print("Spherical = "+RNS.prettydistance(sd_own)+f" {fac*sd_own}")
|
|
# # print("EllipLib = "+RNS.prettydistance(g['s12'])+f" {fac*g['s12']}")
|
|
# if eld: print("Ellipsoid = "+RNS.prettydistance(eld)+f" {fac*eld}")
|
|
# print("Euclidian = "+RNS.prettydistance(ed_own)+f" {fac*ed_own}")
|
|
# print("AzAlt = "+f" {aa[0]} / {aa[1]}")
|
|
# print("")
|
|
|
|
# def ghtest():
|
|
# import pygeodesy
|
|
# from pygeodesy.ellipsoidalKarney import LatLon
|
|
# ginterpolator = pygeodesy.GeoidKarney("./assets/geoids/egm2008-5.pgm")
|
|
# # Make an example location
|
|
# lat=51.416422
|
|
# lon=-116.217151
|
|
# if geoid_height == None:
|
|
# geoid_height = GeoidHeight()
|
|
# h2 = geoid_height.get(lat, lon)
|
|
# # Get the geoid height
|
|
# single_position=LatLon(lat, lon)
|
|
# h1 = ginterpolator(single_position)
|
|
# print(h1)
|
|
# print(h2)
|