Move mlat test data to mlat-test.py instead of mlat.py
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@ -2,12 +2,22 @@
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import mlat
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import numpy
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replies = []
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for i in range(0, len(mlat.teststations)):
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replies.append((mlat.teststations[i], mlat.teststamps[i]))
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#here's some test data to validate the algorithm
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teststations = [[37.76225, -122.44254, 100], [37.409044, -122.077748, 100], [37.585085, -121.986395, 100]]
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testalt = 8000
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testplane = numpy.array(mlat.llh2ecef([37.617175,-122.380843, testalt]))
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testme = mlat.llh2geoid(teststations[0])
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teststamps = [10,
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10 + numpy.linalg.norm(testplane-numpy.array(mlat.llh2geoid(teststations[1]))) / mlat.c,
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10 + numpy.linalg.norm(testplane-numpy.array(mlat.llh2geoid(teststations[2]))) / mlat.c,
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]
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ans = mlat.mlat(replies, mlat.testalt)
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error = numpy.linalg.norm(numpy.array(mlat.llh2ecef(ans))-numpy.array(mlat.testplane))
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range = numpy.linalg.norm(mlat.llh2geoid(ans)-numpy.array(mlat.llh2geoid(mlat.teststations[0])))
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replies = []
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for i in range(0, len(teststations)):
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replies.append((teststations[i], teststamps[i]))
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ans = mlat.mlat(replies, testalt)
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error = numpy.linalg.norm(numpy.array(mlat.llh2ecef(ans))-numpy.array(testplane))
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range = numpy.linalg.norm(mlat.llh2geoid(ans)-numpy.array(mlat.llh2geoid(teststations[0])))
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print "Error: %.2fm" % (error)
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print "Range: %.2fkm (from first station in list)" % (range/1000)
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@ -147,16 +147,6 @@ def llh2geoid((lat, lon, alt)):
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c = 299792458 / 1.0003 #modified for refractive index of air, why not
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#here's some test data to validate the algorithm
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teststations = [[37.76225, -122.44254, 100], [37.409044, -122.077748, 100], [37.585085, -121.986395, 100]]
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testalt = 8000
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testplane = numpy.array(llh2ecef([37.617175,-122.380843, testalt]))
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testme = llh2geoid(teststations[0])
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teststamps = [10,
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10 + numpy.linalg.norm(testplane-numpy.array(llh2geoid(teststations[1]))) / c,
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10 + numpy.linalg.norm(testplane-numpy.array(llh2geoid(teststations[2]))) / c,
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]
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#this function is the iterative solver core of the mlat function below
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#we use limit as a goal to stop solving when we get "close enough" (error magnitude in meters for that iteration)
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#basically 20 meters is way less than the anticipated error of the system so it doesn't make sense to continue
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@ -174,7 +164,6 @@ def mlat_iter(rel_stations, prange_obs, xguess = [0,0,0], limit = 20, maxrounds
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H.append((numpy.array(-rel_stations[row,:])-xguess) / prange_est[row])
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H = numpy.array(H)
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#now we have H, the Jacobian, and can solve for residual error
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#xerr = numpy.dot(numpy.linalg.solve(numpy.dot(H.T,H), H.T), dphat).flatten()
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xerr = numpy.linalg.lstsq(H, dphat)[0].flatten() #let's not get crazy here
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xguess += xerr
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rounds += 1
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