DyLab_3D_MOT/Coil_geometry/HH/01_geometry_HH.py

# -*- coding: utf-8 -*-
"""
Created on Mon Aug 23 17:40:37 2021

@author: Joschka
"""


import matplotlib.pyplot as plt
import numpy as np
from src import B_field_calculation as bf

from src import coil_class as BC

from IPython import get_ipython
get_ipython().run_line_magic('matplotlib', 'qt')
#get_ipython().run_line_magic('matplotlib', 'inline')

#set up axis
x = np.linspace(-50, 50, 301)
z = np.linspace(-50, 50, 301)



I = 5
HH = 1
d_coils = 44
R_mid = 44


layers = 6
windings = 2
wire_width = 1.7
wire_height = 2.6


#reference coil
HH_Coil_44 = BC.BCoil(HH, 44 ,44, 6, 2, wire_width = 1.7, wire_height= 2.6)


#Coil from first sketch
HH_Coil_y = BC.BCoil(HH, 55.2 ,44, 6, 2, wire_width = 1.7, wire_height= 2.6)
B_z_y, B_x_y = HH_Coil_y.B_field(6.5, x, z)
B_z_y_curv = BC.BCoil.curv(B_z_y, z)

d_coils_2 = 55.2

#New coil
HH_Coil_54 = BC.BCoil(HH, 54 ,48.8, 4, 4, 1,1)

HH_Coil_54.cooling(5)

#Compensation Coil
HH_Coil_78 = BC.BCoil(1,54,37,4, 4, 1,1)

#HH_Coil_44.B_quick_plot(I,x,z)


#HH_Coil_44.Bz_plot_HH_comp(HH_Coil_54,I,x,z)

B_z, B_x = HH_Coil_44.B_field(I, x, z)
B_z_2, B_x_2 = HH_Coil_54.B_field(I, x, z)

B_z_3,B_x_3 = HH_Coil_78.B_field(-0.72, x, z)



B_z_curvature = np.gradient(np.gradient(B_z,z),z)*1e2
B_z_curvature_2 = BC.BCoil.curv(B_z_2, z)

B_z_curv_3 = BC.BCoil.curv(B_z_3, z)

B_tot = B_z_2 + B_z_3

B_tot_curv = BC.BCoil.curv(B_tot, z)
plt.figure(300)


plt.suptitle("Helmholtz coil field Bz along z-axis, comparison to field yesterday")


#Field plot
##########################
plt.subplot(2,1,1)
plt.plot(z,B_z_y,linestyle = "solid", label = r"$B_{sketch}$, B-field according to current solidworks sketch, d = 55.2 mm, R = 44 mm, 6 x 2")
plt.plot(z,B_z_2,linestyle = "solid", label = r"$B_{z,1}$, d = 54 mm, R = 48.8 mm, I = 5 A, 4 x 4")

#plt.xlim(-0.01,0.01)
plt.title("B-field" )

plt.ylabel(r"$Bz$ [G]")
plt.xlabel("z-axis [mm]")
plt.legend()

plt.subplot(2,1,2)
plt.plot(z,B_z_y_curv,linestyle = "solid", label = r"$\nabla_z^2 B_{sketch}$, d = 55.2 mm, R = 44 mm, 6 x 2")
plt.plot(z,B_z_curvature_2,linestyle = "solid", label = r"$\nabla_z^2 B_{z,1}$, d = 54 mm, R = 48.8 mm, I = 5 A")
#plt.plot(z,B_z_curv_3,linestyle = "solid", label = r"$\nabla_z^2 B_{z,2}$, d = 54 mm, R = 37 mm, I = -0.7 A")
#plt.plot(z,B_tot_curv,linestyle = "solid", label = r"$\nabla_z^2 B_{z,1} + B_{z,2}$")

plt.ylabel(r"$\nabla_z^2 Bz [G/cm^2]$")
plt.xlabel("z-axis [mm]")#plt.xlim(-10,10)
plt.title("Curvature of B-field")
plt.legend(loc='lower right')

plt.show()


plt.figure(200,figsize=(15,13))

plt.rcParams.update({'font.size': 15})
plt.suptitle("Helmholtz coil field Bz along z-axis")


#Field plot
##########################
plt.subplot(2,1,1)
plt.plot(z,B_z,linestyle = "solid", label = r"$B_{ref}$, reference, optimal HH-configuration d = 44 mm, R = 44 mm")
plt.plot(z,B_z_2,linestyle = "solid", label = r"$B_{z,1}$, d = 54 mm, R = 48.8 mm, I = 5 A, 4 x 4")
plt.plot(z,B_z_3,linestyle = "solid", label = r"$B_{z,2}$, d = 54 mm, R = 37 mm, I = -0.7 A, 4 x 4")
plt.plot(z,B_tot,linestyle = "solid", label = r"$B_{z,1} + B_{z,2}$")
#plt.xlim(-0.01,0.01)
plt.title("B-field" )

plt.ylabel(r"$Bz$ [G]")
plt.xlabel("z-axis [mm]")
plt.legend()#bbox_to_anchor=(1.05, 1), loc='upper left')

plt.subplot(2,1,2)
plt.plot(z,B_z_curvature,linestyle = "solid", label = r"$\nabla_z^2 B_{ref}$, d = 44 mm, R = 44 mm")
plt.plot(z,B_z_curvature_2,linestyle = "solid", label = r"$\nabla_z^2 B_{z,1}$, d = 54 mm, R = 48.8 mm, I = 5 A")
plt.plot(z,B_z_curv_3,linestyle = "solid", label = r"$\nabla_z^2 B_{z,2}$, d = 54 mm, R = 37 mm, I = -0.7 A")
plt.plot(z,B_tot_curv,linestyle = "solid", label = r"$\nabla_z^2 B_{z,1} + B_{z,2}$")

plt.ylabel(r"$\nabla_z^2 Bz [G/cm^2]$")
plt.xlabel("z-axis [mm]")#plt.xlim(-10,10)
plt.title("Curvature of B-field")
plt.legend()#bbox_to_anchor=(1.05, 1), loc='upper left')

#plt.savefig("output/first_compensation_idea.png")

plt.show()
plt.close()



"""
AHH ############################################################################
###############################################################################
###############################################################################
"""