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Updated documentation, descriptions for v1.0 release.
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#!/usr/bin/env Python3
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import numpy as np
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from scipy.optimize import fsolve
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class ADC:
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def __init__(self, wedge=(1.6554, 6.28927, -1.48306)):
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self.p1 = prism('S-LAH71', 15, wedge[0], wedge[1])
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self.p2 = prism('S-FPL51', 15, wedge[1], wedge[2])
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self.p3 = prism('S-FPL51', 15, wedge[2], wedge[1])
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self.p4 = prism('S-LAH71', 15, wedge[1], wedge[0])
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self.theta = 90
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def setOrientation(self, theta):
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self.p1.setPrismOrientation(theta)
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self.p2.setPrismOrientation(theta)
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self.p3.setPrismOrientation(180-1*theta)
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self.p4.setPrismOrientation(180-1*theta)
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self.theta = theta
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def setFieldRotation(self, FR):
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self.p1.setPrismOrientation(self.theta-FR)
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self.p2.setPrismOrientation(self.theta-FR)
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self.p3.setPrismOrientation(180-1*self.theta-FR)
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self.p4.setPrismOrientation(180-1*self.theta-FR)
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def calculateDispersion(self, l1, l2, hx=0, hy=0, refraction=False):
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'''
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Calculates the dispersion for the ADC using the current position,
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for a normalized on sky field angle (hx, hy). Default field position
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is in the center of the FoV.
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'''
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_prismList = [self.p1, self.p2, self.p3, self.p4]
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_d1x_list, _d1y_list = [], []
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_pupilRatio = 0.07943/38.542
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hx = hx * 7.5e-3
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hy = hy * 7.5e-3
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ix = hx * 1/_pupilRatio
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iy = hy * 1/_pupilRatio
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for l in [l1,l2]:
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_deltaListX = np.zeros(len(_prismList))
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_deltaListY = np.zeros(len(_prismList))
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for p in range(4):
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_n_g = _prismList[p].indexOfRefraction(l)
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_b1x = _prismList[p].tilt1x
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_b1y = _prismList[p].tilt1y
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_b2x = _prismList[p].tilt2x
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_b2y = _prismList[p].tilt2y
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if p==0:
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_t_iz_n_x = ix # Zero before first prism
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_t_iz_n_y = iy # Zero before first prism
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# X direction
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_t_i1_n_x = _t_iz_n_x
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_d1x = deviationCalculation3(_t_i1_n_x, _b1x, _b2x, _n_g)
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_t_tz_n_x = _t_iz_n_x - _d1x
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_t_iz_n_x = _t_tz_n_x # Set output to new input (for the next prism)
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# Y direction
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_t_i1_n_y = _t_iz_n_y
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_d1y = deviationCalculation3(_t_i1_n_y, _b1y, _b2y, _n_g)
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_t_tz_n_y = _t_iz_n_y - _d1y
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_t_iz_n_y = _t_tz_n_y # Set output to new input (for the next prism)
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# Adding the deviations to the list with delta terms
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_deltaListX[p] = _d1x
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_deltaListY[p] = _d1y
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_d1x_list.append(_deltaListX.sum())
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_d1y_list.append(_deltaListY.sum())
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self.dispX = ( _d1x_list[1] - _d1x_list[0] ) * 3600 * 1000 * _pupilRatio
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self.dispY = ( _d1y_list[1] - _d1y_list[0] ) * 3600 * 1000 * _pupilRatio
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if refraction:
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rx = ( _d1x_list[0] ) * 3600 * 1000 * _pupilRatio
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ry = ( _d1y_list[0] ) * 3600 * 1000 * _pupilRatio
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return rx, ry
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return self.dispX, self.dispY
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def optimize(self, inputDispersion, l1, l2, x0=50):
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_solver = fsolve(optimizeFunction, x0=x0, args=(self, inputDispersion, l1, l2))
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return _solver[0]
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class prism:
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def __init__(self, glass, thickness, tilt1, tilt2=None):
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self.glass = glass
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self.thickness = thickness
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self.tilt1x = tilt1
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self.tilt1y = 0
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self.tilt2x = tilt2
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self.tilt2y = 0
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# Remember original tilts for reset:
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self.tilt1x_OG = tilt1
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self.tilt1y_OG = 0
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self.tilt2x_OG = tilt2
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self.tilt2y_OG = 0
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def indexOfRefraction(self, l):
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if self.glass == 'S-FPL51':
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a = [1.170105050E+00, 4.757107830E-02, 7.638324450E-01]
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b = [6.162039240E-03, 2.633728760E-02, 1.418826420E+02]
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elif self.glass == 'S-LAH71':
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a = [1.982800310E+00, 3.167584500E-01, 2.444726460E+00]
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b = [1.189874560E-02, 5.271560010E-02, 2.132206970E+02]
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return dispersionFormula(l, a, b)
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def setPrismOrientation(self, theta):
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self.tilt1x, self.tilt1y = tiltRotation(self.tilt1x_OG, self.tilt1y_OG, theta)
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self.tilt2x, self.tilt2y = tiltRotation(self.tilt2x_OG, self.tilt2y_OG, theta)
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def tiltRotation(tx,ty, theta):
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theta = np.deg2rad(theta-90)
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tx_new = tx * np.cos(theta) - ty * np.sin(theta)
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ty_new = tx * np.sin(theta) + ty * np.cos(theta)
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return tx_new, ty_new
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def dispersionFormula(l, a, b):
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n = np.sqrt( (a[0]* l**2)/(l**2 - b[0]) + (a[1] * l**2) / (l**2 - b[1]) + (a[2] * l**2) / (l**2 - b[2]) + 1)
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return n
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# def deviationCalculation(t_i1, b1, b2, n):
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# Returns deviation of the ray after the prism with apex angle alpha
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# Units: degrees
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# DO NOT USE!
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# alpha = b2 - b1
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# delta = t_i1 + np.arcsin( np.sin(np.deg2rad(alpha)) * np.sqrt(n**2-(np.sin(np.deg2rad(t_i1)))**2) - np.sin(np.deg2rad(t_i1)) * np.cos(np.deg2rad(alpha)) )*180/np.pi - alpha
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# return delta
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def deviationCalculation2(t_i1, b1, b2, n):
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# Returns deviation of the ray after the prism with apex angle alpha
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# only now using Snell's law only
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# Units: degrees
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t_i1 = np.deg2rad(t_i1)
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b1 = np.deg2rad(b1)
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b2 = np.deg2rad(b2)
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t_i = b1 - t_i1
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t_f = np.arcsin( 1 / n * np.sin( t_i ) )
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t_f_z = b1 - t_f
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t_i = b2 - t_f_z
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t_f = np.arcsin( n / 1 * np.sin( t_i ) )
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t_f_z = b2 - t_f
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delta = t_i1 - t_f_z
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delta = np.degrees(delta)
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return delta
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def deviationCalculation3(t_i1, b1, b2, n):
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# Using the formula from Hagen & Tkazcyk (2011)
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# Gives exactly the same results as deviationCaclulation2(), above
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t_i1 = np.deg2rad(t_i1)
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b1 = np.deg2rad(b1)
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b2 = np.deg2rad(b2)
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alpha = b2 - b1
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delta = t_i1 - b2 - np.arcsin( n * np.sin( np.arcsin(1/n * np.sin(t_i1 - b1) ) - alpha ) )
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return np.degrees(delta)
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def optimizeFunction(theta, adcObject, inputDispersion, l1, l2, FR=None):
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if FR:
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FRdeg = np.deg2rad(FR) # 30 degrees field rotation
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inputDispersionX = np.cos(FRdeg) * inputDispersion
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inputDispersionY = np.sin(FRdeg) * inputDispersion
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adcObject.setOrientation(theta)
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ADCdisp = adcObject.calculateDispersion(l1,l2)
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return np.sqrt((ADCdisp[1] - inputDispersionY)**2 + (ADCdisp[0] - inputDispersionX)**2)
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else:
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adcObject.setOrientation(theta)
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ADCdisp = adcObject.calculateDispersion(l1,l2)
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ADCdisp = ADCdisp[1]
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return ADCdisp - inputDispersion
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def angleFunc(x, a):
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'''
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Function to fit the ideal angle on
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'''
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return np.arccos(a * np.tan(np.deg2rad(x))) * 180/np.pi
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