R1 = 1/((1/r_m)*cos(pi/2-theta_m)/2) rho1 = 1/((1/r_m)*1/(2*cos(pi/2-theta_m))) C1 = -1/R1 Cx1 = -1/rho1 asph1=None #paraboloid a1p = r_m*sin(2*theta_m)/(2*tan(theta_m)) - r_m*cos(2*theta_m) A1p = 1/(2*r_m*sin(2*theta_m)*tan(theta_m)) C1p=-A1p Cx1p=None asph1p=-1 E = 38.75 E2 = 35.63 wavel1 = float(wl(E))*1e-9 alt = radians(3.5) m = 1 ldensity = 1200.e3 theta = degrees(asin(m*wavel1*ldensity/(2*sin(radians(3.5))))) # Define a starting ray as optical axis, along Z direction r = phoray.Ray(Vector(0,0,0), Vector(0,0,1)) # A simple plane to serve as mirrors p = phoray.Plane() # -------------------- M1 d_m1 = 0.4 theta_m1 = radians(3) angle_m1 = pi/2 - theta_m1
s2 = beam4.gaussian_source((0, 0, 0), (fwhm/2.35, fwhm/2.35, 0.01),
(0, 0, 1), (4e-3/2.35, 4e-3/2.35, 0.01),
E2, 0.0,
n)
s1 = zip(s1[0], s1[1], s1[2])
s2 = zip(s2[0], s2[1], s2[2])
p1 = []
p2 = []
for a in s1:
line = []
line.extend(a[0])
line.extend(a[1])
line.extend(((float(wl(a[2][0]).rescale(m)), "r"), 1, None, None, None))
p1.append(line)
for a in s2:
line = []
line.extend(a[0])
line.extend(a[1])
line.extend(((float(wl(a[2][0]).rescale(m)), "b"), 1, None, None, None))
p2.append(line)
r = beam4.make_beam4_table(
("X0", "Y0", "Z0", "U0", "V0", "W0", "@wavel", "Order", "Xfinal", "Yfinal", "Notes"),
p1+p2, 15
)
#print p1
