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clip-path="url(#pa06247c33f)" style="fill: none; stroke: #9467bd; stroke-width: 6; stroke-linecap: square"/> </g> </g> <g id="legend_1"> @@ -3663,10 +3665,10 @@ L 1489.360312 31.495312 </g> </g> <defs> - <clipPath id="p593a6ebdc0"> + <clipPath id="p68e66ee67f"> <rect x="139.170312" y="160.16" width="775.634" height="603.88"/> </clipPath> - <clipPath id="pbbb6e76217"> + <clipPath id="pa06247c33f"> <rect x="1222.014313" y="160.16" width="775.634" height="603.88"/> </clipPath> </defs> diff --git a/examples/ReproducableCode/DoubleLayerCapacity/Compressibility.py b/examples/ReproducableCode/DoubleLayerCapacity/Compressibility.py index 153c3c35fd8af2ef65f0171a34ba591e83a4087b..88afaa1ab5b5181fc16627308e29d0433591df4e 100644 --- a/examples/ReproducableCode/DoubleLayerCapacity/Compressibility.py +++ b/examples/ReproducableCode/DoubleLayerCapacity/Compressibility.py @@ -16,7 +16,7 @@ src_path = os.path.join(os.path.dirname(os.path.abspath(__file__)), '../../..', sys.path.insert(0, src_path) from Eq02 import solve_System_2eq -from Helper_DoubleLayerCapacity import Phi_pot_center, dx, C_dl, n, Q_num_, Q_DL_dimless_ana, Q_DL_dim_ana +from Helper_DoubleLayerCapacity import Phi_pot_center, dx, C_dl, n, Q_num_, Q_DL_dimless_ana, Q_DL_dim_ana, C_DL_dimless_ana, C_DL_dim_ana # Remove the src directory from sys.path after import @@ -66,6 +66,7 @@ Phi_Pot_Diff_dimless = Phi_Pot_Diff_dim * e0/(k*T) # K K_vec = ['incompressible', 50_000, 40_000, 30_000, 20_000] +# Charge Q_DL_dim_ = [] Q_DL_dimless_ = [] for K in K_vec: @@ -75,11 +76,11 @@ for K in K_vec: Q_DL_dim_.append(Q_DL_dim_ana(y_A_R, y_C_R, y_N_R, z_A, z_C, Phi_Pot_Diff_dimless, phi_R, p_R, K, Lambda2, a2, nR_m, e0, LR, kappa)) # Double layer capacity -C_DL_dim = [C_dl(q_dl, Phi_Pot_Diff_dim) for q_dl in Q_DL_dim_] -C_DL_dimless = [C_dl(q_dl, Phi_Pot_Diff_dimless) for q_dl in Q_DL_dimless_] - -Phi_pot_center_array_dimless = Phi_pot_center(Phi_Pot_Diff_dimless) -Phi_pot_center_array_dim = Phi_pot_center(Phi_Pot_Diff_dim) +C_DL_dim_ = [] +C_DL_dimless_ = [] +for K in K_vec: + C_DL_dim_.append(C_DL_dim_ana(y_A_R, y_C_R, 1-y_A_R-y_C_R, z_A, z_C, Phi_Pot_Diff_dimless, phi_R, p_R, K, Lambda2, a2, nR_m, e0, LR, k, T, kappa)) + C_DL_dimless_.append(C_DL_dimless_ana(y_A_R, y_C_R, 1-y_A_R-y_C_R, z_A, z_C, Phi_Pot_Diff_dimless, phi_R, p_R, K, Lambda2, a2, kappa)) # Plotting @@ -117,8 +118,6 @@ fig.show() # Double Layer Capacity -Phi_pot_center_array_dimless = Phi_pot_center(Phi_Pot_Diff_dimless) -Phi_pot_center_array_dim = Phi_pot_center(Phi_Pot_Diff_dim) fig = plt.figure() color_dimless = 'tab:purple' color_dim = 'tab:red' @@ -126,16 +125,16 @@ ax = fig.add_subplot(111, label="1") ax2 = fig.add_subplot(111, label="2", frame_on=False) # Plot dimensional data -for i, c_dl in enumerate(C_DL_dim): - ax.plot(Phi_pot_center_array_dim, c_dl, color=colors[i], label=f'$K$: {K_vec[i]}') +for i, c_dl in enumerate(C_DL_dim_): + ax.plot(Phi_Pot_Diff_dim, c_dl, color=colors[i], label=f'$K$: {K_vec[i]}') ax.grid() ax.set_xlabel('$\delta \\varphi [nm]$', color=color_dim) ax.set_ylabel('$C_{dl}$ [\u03bc$F/cm^2]$', color=color_dim) ax.tick_params(axis='x', colors=color_dim) ax.tick_params(axis='y', colors=color_dim) -for i, c_dl in enumerate(C_DL_dimless): - ax2.plot(Phi_pot_center_array_dimless, c_dl, color=colors[i]) +for i, c_dl in enumerate(C_DL_dimless_): + ax2.plot(Phi_Pot_Diff_dimless, c_dl, color=colors[i]) # ax2.grid() ax2.xaxis.tick_top() ax2.yaxis.tick_right() @@ -150,49 +149,6 @@ fig.legend() fig.tight_layout() fig.show() -# # y_alpha_L -# y_A_np, y_C_np, y_S_np = np.array(y_A), np.array(y_C), np.array(y_S) -# markers = ['--', '-', ':'] -# colors = ['tab:blue', 'tab:orange', 'tab:green', 'tab:red', 'tab:purple'] -# plt.figure() -# for i in range(len(K_vec)): -# clr = colors[i] -# plt.plot(Phi_Pot_Diff_dimless, y_A_np[i,:,0], '--', color=clr) -# plt.plot(Phi_Pot_Diff_dimless, y_C_np[i,:,0], '-', color=clr) -# plt.plot(Phi_Pot_Diff_dimless, y_S_np[i,:,0], ':', color=clr) -# dummy, = plt.plot(0, 0, color='grey', linestyle='--', label='$y_A$') -# dummy, = plt.plot(0, 0, color='grey', linestyle='-', label='$y_C$') -# dummy, = plt.plot(0, 0, color='grey', linestyle=':', label='$y_S$') -# for index, K_ in enumerate(K_vec): -# dummy, = plt.plot(0, 0, color=colors[index], linestyle='-', label=f'K = {K_}') -# plt.grid() -# plt.legend() -# plt.xlabel('$\delta \\varphi$ [-]') -# plt.ylabel('$y_\\alpha^L$') -# plt.tight_layout() -# plt.show() - -# n_sol_np = np.array(n_sol) -# n_A_np, n_C_np, n_S_np = y_A_np * n_sol_np, y_C_np * n_sol_np, y_S_np * n_sol_np -# plt.figure() -# clr = colors[0] -# for i in range(len(K_vec)): -# clr = colors[i] -# plt.plot(Phi_Pot_Diff_dimless, n_A_np[i,:,0], '--', color=clr) -# plt.plot(Phi_Pot_Diff_dimless, n_C_np[i,:,0], '-', color=clr) -# plt.plot(Phi_Pot_Diff_dimless, n_S_np[i,:,0], ':', color=clr) -# dummy, = plt.plot(0, 0, color='grey', linestyle='--', label='$n_A$') -# dummy, = plt.plot(0, 0, color='grey', linestyle='-', label='$n_C$') -# dummy, = plt.plot(0, 0, color='grey', linestyle=':', label='$n_S$') -# for index, K_ in enumerate(K_vec): -# dummy, = plt.plot(0, 0, color=colors[index], linestyle='-', label=f'K = {K_}') -# plt.grid() -# plt.legend() -# plt.xlabel('$\delta \\varphi$ [-]') -# plt.ylabel('$n_\\alpha^L [-]$') -# plt.tight_layout() -# plt.show() - # Store data -np.savez('../../Data/DoubleLayerCapacity/DLKap_Compressibility.npz', Lambda2=Lambda2, a2=a2, K_vec=K_vec, kappa=kappa, Molarity=Molarity, y_A_R=y_A_R, y_C_R=y_C_R, z_A=z_A, z_C=z_C, p_R=p_R, phi_R=phi_R, Volt_start=Volt_start, Volt_end=Volt_end, n_Volts=n_Volts, Phi_Pot_Diff_dimless=Phi_Pot_Diff_dimless, Phi_Pot_Diff_dim=Phi_Pot_Diff_dim, Phi_pot_center_array_dim=Phi_pot_center_array_dim, Phi_pot_center_array_dimless=Phi_pot_center_array_dimless, Q_DL_dimless_=Q_DL_dimless_, Q_DL_dim_ =Q_DL_dim_, C_DL_dimless=C_DL_dimless, C_DL_dim=C_DL_dim) +np.savez('../../Data/DoubleLayerCapacity/DLKap_Compressibility.npz', Lambda2=Lambda2, a2=a2, K_vec=K_vec, kappa=kappa, Molarity=Molarity, y_A_R=y_A_R, y_C_R=y_C_R, z_A=z_A, z_C=z_C, p_R=p_R, phi_R=phi_R, Volt_start=Volt_start, Volt_end=Volt_end, n_Volts=n_Volts, Phi_Pot_Diff_dimless=Phi_Pot_Diff_dimless, Phi_Pot_Diff_dim=Phi_Pot_Diff_dim, Q_DL_dimless_=Q_DL_dimless_, Q_DL_dim_ =Q_DL_dim_, C_DL_dimless=C_DL_dimless_, C_DL_dim=C_DL_dim_) diff --git a/examples/ReproducableCode/DoubleLayerCapacity/CompressibleValidationAnalyticalMethod.py b/examples/ReproducableCode/DoubleLayerCapacity/CompressibleValidationAnalyticalMethod.py index 992b84d9b4db907449a8c256d29ef76bf5c30c97..75c7f6343dabb7182320753bde1c2a6d8467b508 100644 --- a/examples/ReproducableCode/DoubleLayerCapacity/CompressibleValidationAnalyticalMethod.py +++ b/examples/ReproducableCode/DoubleLayerCapacity/CompressibleValidationAnalyticalMethod.py @@ -17,7 +17,7 @@ sys.path.insert(0, src_path) from Eq04 import solve_System_4eq from Eq02 import solve_System_2eq -from Helper_DoubleLayerCapacity import Phi_pot_center, dx, C_dl, n, Q_num_, Q_DL_dimless_ana, Q_DL_dim_ana +from Helper_DoubleLayerCapacity import Phi_pot_center, dx, C_dl, n, Q_num_, Q_num_dim, Q_DL_dimless_ana, Q_DL_dim_ana, C_DL_dimless_ana, C_DL_dim_ana # Remove the src directory from sys.path after import @@ -27,42 +27,6 @@ del sys.path[0] import matplotlib.pyplot as plt import numpy as np -# # Define Parameter -# e0 = 1.602e-19 # [As] -# k = 1.381e-23 # [J/K] -# T = 293.75 # [K] - -# # Load numerical data -# data_numerical = np.load('../../Data/DoubleLayerCapacity/Compressibility.npz') -# Lambda2 = data_numerical['Lambda2'] -# a2 = data_numerical['a2'] -# K_vec = data_numerical['K_vec'] -# temp = K_vec[1:].astype(np.float64) -# K_vec_converted = [K_vec[0]] -# [K_vec_converted.append(temp_) for temp_ in temp] -# K_vec = K_vec_converted -# kappa = data_numerical['kappa'] -# Molarity = data_numerical['Molarity'] -# y_R = data_numerical['y_R'] -# z_A = data_numerical['z_A'] -# z_C = data_numerical['z_C'] -# p_right = data_numerical['p_right'] -# Volt_start = data_numerical['Volt_start'] -# Volt_end = data_numerical['Volt_end'] -# n_Volts = data_numerical['n_Volts'] -# phi_left_dim = data_numerical['phi_left_dim'] -# phi_left_dimless = data_numerical['phi_left_dimless'] -# phi_right = data_numerical['phi_right'] -# y_A_num = data_numerical['y_A'] -# y_C_num = data_numerical['y_C'] -# y_S_num = data_numerical['y_S'] -# phi_num = data_numerical['phi'] -# p_num = data_numerical['p'] -# x_num = data_numerical['x'] -# Q_num = data_numerical['Q'] -# C_DL_num = data_numerical['C_DL'] -# phi_left_center = data_numerical['phi_left_center'] - # Define Parameter e0 = 1.602e-19 # [As] k = 1.381e-23 # [J/K] @@ -97,9 +61,10 @@ p_right = 0 # phi^L domain Vol_start = 0 Volt_end = 0.75 -n_Volts = 10#0 +n_Volts = 25#0 -phi_left_dimless = np.linspace(Vol_start, Volt_end, n_Volts) * e0/(k*T) +phi_left_dim = np.linspace(Vol_start, Volt_end, n_Volts) +phi_left_dimless = phi_left_dim * e0/(k*T) # Numerical calculations @@ -116,46 +81,75 @@ for i, phi_bcs in enumerate(phi_left_dimless): x_num.append(x_) Q_num = [] +Q_num_dim_ = [] for j in range(len(phi_left_dimless)): Q_num.append(Q_num_(y_A_num[j], y_C_num[j], n(p_num[j], K), x_num[j])) + Q_num_dim_.append(Q_num_dim(y_A_num[j], y_C_num[j], n(p_num[j], K), x_num[j], z_A, z_C, nR_m, e0, LR)) Q_num = np.array(Q_num) +Q_num_dim_ = np.array(Q_num_dim_) dx_ = phi_left_dimless[1] - phi_left_dimless[0] # [1/V], Assumption: phi^L is uniformly distributed -C_DL_num = (Q_num[1:] - Q_num[:-1])/dx_ # [µAs/cm³] -C_DL_num = np.array(C_DL_num) C_dl_num = C_dl(Q_num, phi_left_dimless) +dx_dim = phi_left_dim[1] - phi_left_dim[0] +C_dl_num_dim_ = C_dl(Q_num_dim_, phi_left_dim) + # Analytical calculations -# K = K_vec[0] -# print(K) -# print(phi_left_dimless) Q_ana = Q_DL_dimless_ana(y_R, y_R, 1-2*y_R, z_A, z_C, phi_left_dimless, phi_right, p_right, K, Lambda2, a2, kappa) -C_DL_ana = C_dl(Q_ana, phi_left_dimless) +Q_ana_dim_ = Q_DL_dim_ana(y_R, y_R, 1-2*y_R, z_A, z_C, phi_left_dimless, phi_right, p_right, K, Lambda2, a2, nR_m, e0, LR, kappa) +C_dl_ana = C_DL_dimless_ana(y_R, y_R, 1-2*y_R, z_A, z_C, Phi_pot_center(phi_left_dimless), phi_right, p_right, K, Lambda2, a2, kappa) +C_dl_ana_dim = C_DL_dim_ana(y_R, y_R, 1-2*y_R, z_A, z_C, Phi_pot_center(phi_left_dimless), phi_right, p_right, K, Lambda2, a2, nR_m, e0, LR, k, T, kappa) # Plotting plt.figure() -# plt.plot(phi_left, Q_num[1] - Q_ana, label='Difference') -# plt.plot(phi_left_dimless, Q_num - Q_ana, label='Difference') -# plt.plot(phi_left_dimless, Q_num[1], label='Numerical') +# plt.plot(phi_left, Q_num - Q_ana, label='Difference') +plt.title('Charge (dimensionless)') plt.plot(phi_left_dimless, Q_num, label='Numerical') plt.plot(phi_left_dimless, Q_ana, label='Analytical') plt.grid() plt.legend() plt.xlabel('$\delta \\varphi$ [-]') -plt.ylabel('$Q_{num} - Q_{ana} [-]$') +# plt.ylabel('$Q_{num} - Q_{ana} [-]$') +plt.ylabel('$Q[-]$') plt.tight_layout() plt.show() plt.figure() -# plt.plot(Phi_pot_center(phi_left), C_DL_num[1] - C_DL_ana, label='Difference') -# plt.plot(Phi_pot_center(phi_left_dimless), C_DL_num - C_DL_ana, label='Difference') -# plt.plot(Phi_pot_center(phi_left_dimless), C_DL_num[1], label='Numerical') -plt.plot(Phi_pot_center(phi_left_dimless), C_DL_num, label='Numerical') -plt.plot(Phi_pot_center(phi_left_dimless), C_DL_ana, label='Analytical') +# plt.plot(phi_left, Q_num - Q_ana, label='Difference') +plt.title('Charge (diomensions)') +plt.plot(phi_left_dim, Q_num_dim_, label='Numerical') +plt.plot(phi_left_dim, Q_ana_dim_, label='Analytical') +plt.grid() +plt.legend() +plt.xlabel('$\delta \\varphi$ [-]') +# plt.ylabel('$Q_{num} - Q_{ana} [-]$') +plt.ylabel('$Q[µAs/cm³]$') +plt.tight_layout() +plt.show() + +plt.figure() +# Use Center points to evaluate on same x-points +plt.title('Charge (dimensionless)') +plt.plot(Phi_pot_center(phi_left_dimless), C_dl_num, label='Numerical') +plt.plot(Phi_pot_center(phi_left_dimless), C_dl_ana, label='Analytical') +plt.grid() +plt.legend() +plt.xlabel('$\delta \\varphi$ [-]') +# plt.ylabel('$C_{dl,num} - C_{dl,ana} [-]$') +plt.ylabel('$C_{dl}[-]$') +plt.tight_layout() +plt.show() + +plt.figure() +# Use Center points to evaluate on same x-points +plt.title('Charge (dimensionless)') +plt.plot(Phi_pot_center(phi_left_dim), C_dl_num_dim_, label='Numerical') +plt.plot(Phi_pot_center(phi_left_dim), C_dl_ana_dim, label='Analytical') plt.grid() plt.legend() plt.xlabel('$\delta \\varphi$ [-]') -plt.ylabel('$C_{dl,num} - C_{dl,ana} [-]$') +# plt.ylabel('$C_{dl,num} - C_{dl,ana} [-]$') +plt.ylabel('$C_{dl}[µAs/cm²]$') plt.tight_layout() plt.show() \ No newline at end of file diff --git a/examples/ReproducableCode/DoubleLayerCapacity/IncompressibleValidationAnalyticalMethod.py b/examples/ReproducableCode/DoubleLayerCapacity/IncompressibleValidationAnalyticalMethod.py index cd0ec8a03b34e1bf99594e9e21812474160977a9..06f249e3b45b210fae0bd770dd78c41c07db5606 100644 --- a/examples/ReproducableCode/DoubleLayerCapacity/IncompressibleValidationAnalyticalMethod.py +++ b/examples/ReproducableCode/DoubleLayerCapacity/IncompressibleValidationAnalyticalMethod.py @@ -17,7 +17,7 @@ sys.path.insert(0, src_path) from Eq04 import solve_System_4eq from Eq02 import solve_System_2eq -from Helper_DoubleLayerCapacity import Phi_pot_center, dx, C_dl, n, Q_num_, Q_DL_dimless_ana, Q_DL_dim_ana +from Helper_DoubleLayerCapacity import Phi_pot_center, dx, C_dl, n, Q_num_, Q_num_dim, Q_DL_dimless_ana, Q_DL_dim_ana, C_DL_dimless_ana, C_DL_dim_ana # Remove the src directory from sys.path after import @@ -61,9 +61,10 @@ rtol = 1e-4 # ! Change back to 1e-8 # phi^L domain Vol_start = 0.1 # ! Change back to 0 Volt_end = 0.75 -n_Volts = 10#0 +n_Volts = 30#0 -phi_left = np.linspace(Vol_start, Volt_end, n_Volts) * e0/(k*T) +phi_left_dim = np.linspace(Vol_start, Volt_end, n_Volts) +phi_left = phi_left_dim * e0/(k*T) # Numerical calculations @@ -80,45 +81,75 @@ for i, phi_bcs in enumerate(phi_left): x_num.append(x_) Q_num = [] +Q_num_dim_ = [] for j in range(len(phi_left)): Q_num.append(Q_num_(y_A_num[j], y_C_num[j], n(p_num[j], K), x_num[j])) + Q_num_dim_.append(Q_num_dim(y_A_num[j], y_C_num[j], n(p_num[j], K), x_num[j], z_A, z_C, nR_m, e0, LR)) Q_num = np.array(Q_num) +Q_num_dim_ = np.array(Q_num_dim_) dx_ = phi_left[1] - phi_left[0] # [1/V], Assumption: phi^L is uniformly distributed -C_DL_num = (Q_num[1:] - Q_num[:-1])/dx_ # [µAs/cm³] -C_DL_num = np.array(C_DL_num) C_dl_num = C_dl(Q_num, phi_left) - +dx_dim = phi_left_dim[1] - phi_left_dim[0] +C_dl_num_dim_ = C_dl(Q_num_dim_, phi_left_dim) # Analytical calculations Q_ana = Q_DL_dimless_ana(y_R, y_R, 1-2*y_R, z_A, z_C, phi_left, phi_right, p_right, K, Lambda2, a2, kappa) -C_DL_ana = C_dl(Q_ana, phi_left) +Q_ana_dim_ = Q_DL_dim_ana(y_R, y_R, 1-2*y_R, z_A, z_C, phi_left, phi_right, p_right, K, Lambda2, a2, nR_m, e0, LR, kappa) +C_dl_ana = C_DL_dimless_ana(y_R, y_R, 1-2*y_R, z_A, z_C, Phi_pot_center(phi_left), phi_right, p_right, K, Lambda2, a2, kappa) +C_dl_ana_dim = C_DL_dim_ana(y_R, y_R, 1-2*y_R, z_A, z_C, Phi_pot_center(phi_left), phi_right, p_right, K, Lambda2, a2, nR_m, e0, LR, k, T, kappa) # Plotting plt.figure() # plt.plot(phi_left, Q_num - Q_ana, label='Difference') +plt.title('Charge (dimensionless)') plt.plot(phi_left, Q_num, label='Numerical') plt.plot(phi_left, Q_ana, label='Analytical') plt.grid() plt.legend() plt.xlabel('$\delta \\varphi$ [-]') -plt.ylabel('$Q_{num} - Q_{ana} [-]$') +# plt.ylabel('$Q_{num} - Q_{ana} [-]$') +plt.ylabel('$Q[-]$') plt.tight_layout() plt.show() plt.figure() -# plt.plot(Phi_pot_center(phi_left), C_DL_num - C_DL_ana, label='Difference') +# plt.plot(phi_left, Q_num - Q_ana, label='Difference') +plt.title('Charge (diomensions)') +plt.plot(phi_left_dim, Q_num_dim_, label='Numerical') +plt.plot(phi_left_dim, Q_ana_dim_, label='Analytical') +plt.grid() +plt.legend() +plt.xlabel('$\delta \\varphi$ [-]') +# plt.ylabel('$Q_{num} - Q_{ana} [-]$') +plt.ylabel('$Q[µAs/cm³]$') +plt.tight_layout() +plt.show() + +plt.figure() +# Use Center points to evaluate on same x-points +plt.title('Charge (dimensionless)') plt.plot(Phi_pot_center(phi_left), C_dl_num, label='Numerical') -plt.plot(Phi_pot_center(phi_left), C_DL_ana, label='Analytical') +plt.plot(Phi_pot_center(phi_left), C_dl_ana, label='Analytical') plt.grid() plt.legend() plt.xlabel('$\delta \\varphi$ [-]') -plt.ylabel('$C_{dl,num} - C_{dl,ana} [-]$') +# plt.ylabel('$C_{dl,num} - C_{dl,ana} [-]$') +plt.ylabel('$C_{dl}[-]$') plt.tight_layout() plt.show() -print('phi_left:', phi_left) -# print('Q_num:', Q_num) -print('Q_ana:', Q_ana) \ No newline at end of file +plt.figure() +# Use Center points to evaluate on same x-points +plt.title('Charge (dimensionless)') +plt.plot(Phi_pot_center(phi_left_dim), C_dl_num_dim_, label='Numerical') +plt.plot(Phi_pot_center(phi_left_dim), C_dl_ana_dim, label='Analytical') +plt.grid() +plt.legend() +plt.xlabel('$\delta \\varphi$ [-]') +# plt.ylabel('$C_{dl,num} - C_{dl,ana} [-]$') +plt.ylabel('$C_{dl}[µAs/cm²]$') +plt.tight_layout() +plt.show() diff --git a/examples/ReproducableCode/DoubleLayerCapacity/Lambda.py b/examples/ReproducableCode/DoubleLayerCapacity/Lambda.py index a3e06a941594cbc6c5a0d79cf81e31e68e3e2097..835c529d939628eb171e05a01f14c5c2f604b704 100644 --- a/examples/ReproducableCode/DoubleLayerCapacity/Lambda.py +++ b/examples/ReproducableCode/DoubleLayerCapacity/Lambda.py @@ -13,7 +13,7 @@ import os src_path = os.path.join(os.path.dirname(os.path.abspath(__file__)), '../../..', 'src') sys.path.insert(0, src_path) -from Helper_DoubleLayerCapacity import Phi_pot_center, dx, C_dl, n, Q_num_, Q_DL_dimless_ana, Q_DL_dim_ana +from Helper_DoubleLayerCapacity import Phi_pot_center, dx, C_dl, n, Q_num_, Q_DL_dimless_ana, Q_DL_dim_ana, C_DL_dimless_ana, C_DL_dim_ana # Remove the src directory from sys.path after import @@ -69,8 +69,12 @@ for Lambda2 in Lambda2_vec: Q_DL_dimless_.append(Q_DL_dimless_ana(y_A_R, y_C_R, y_N_R, z_A, z_C, Phi_Pot_Diff_dimless, phi_R, p_R, K, Lambda2, a2, kappa)) Q_DL_dim_.append(Q_DL_dim_ana(y_A_R, y_C_R, y_N_R, z_A, z_C, Phi_Pot_Diff_dimless, phi_R, p_R, K, Lambda2, a2, nR_m, e0, LR, kappa)) -C_DL_dim = [C_dl(q_dl, Phi_Pot_Diff_dim) for q_dl in Q_DL_dim_] -C_DL_dimless = [C_dl(q_dl, Phi_Pot_Diff_dimless) for q_dl in Q_DL_dimless_] +# Double layer capacity +C_DL_dim_ = [] +C_DL_dimless_ = [] +for Lambda2 in Lambda2_vec: + C_DL_dim_.append(C_DL_dim_ana(y_A_R, y_C_R, 1-y_A_R-y_C_R, z_A, z_C, Phi_Pot_Diff_dimless, phi_R, p_R, K, Lambda2, a2, nR_m, e0, LR, k, T, kappa)) + C_DL_dimless_.append(C_DL_dimless_ana(y_A_R, y_C_R, 1-y_A_R-y_C_R, z_A, z_C, Phi_Pot_Diff_dimless, phi_R, p_R, K, Lambda2, a2, kappa)) @@ -109,8 +113,6 @@ fig.show() # Double Layer Capacity -Phi_pot_center_array_dimless = Phi_pot_center(Phi_Pot_Diff_dimless) -Phi_pot_center_array_dim = Phi_pot_center(Phi_Pot_Diff_dim) fig = plt.figure() color_dimless = 'tab:purple' color_dim = 'tab:red' @@ -118,16 +120,16 @@ ax = fig.add_subplot(111, label="1") ax2 = fig.add_subplot(111, label="2", frame_on=False) # Plot dimensional data -for i, c_dl in enumerate(C_DL_dim): - ax.plot(Phi_pot_center_array_dim, c_dl, color=colors[i], label=f'$\lambda^2$: {Lambda2_vec[i]}') +for i, c_dl in enumerate(C_DL_dim_): + ax.plot(Phi_Pot_Diff_dim, c_dl, color=colors[i], label=f'$\lambda^2$: {Lambda2_vec[i]}') ax.grid() ax.set_xlabel('$\delta \\varphi [nm]$', color=color_dim) ax.set_ylabel('$C_{dl}$ [\u03bc$F/cm^2]$', color=color_dim) ax.tick_params(axis='x', colors=color_dim) ax.tick_params(axis='y', colors=color_dim) -for i, c_dl in enumerate(C_DL_dimless): - ax2.plot(Phi_pot_center_array_dimless, c_dl, color=colors[i]) +for i, c_dl in enumerate(C_DL_dimless_): + ax2.plot(Phi_Pot_Diff_dimless, c_dl, color=colors[i]) # ax2.grid() ax2.xaxis.tick_top() ax2.yaxis.tick_right() @@ -143,4 +145,4 @@ fig.tight_layout() fig.show() # Save the results -np.savez('../../Data/DoubleLayerCapacity/Lambda.npz', Lambda2_vec=Lambda2_vec, a2=a2, K=K, kappa=kappa, z_A=z_A, z_C=z_C, phi_R=phi_R, p_R=p_R, Vol_start=Vol_start, Volt_end=Volt_end, n_Volts=n_Volts, Phi_pot_center_array_dimless=Phi_pot_center_array_dimless, Phi_pot_center_array_dim=Phi_pot_center_array_dim, Phi_Pot_Diff_dim=Phi_Pot_Diff_dim, Phi_Pot_Diff_dimless=Phi_Pot_Diff_dimless, C_DL_dim=C_DL_dim, C_DL_dimless=C_DL_dimless, Q_DL_dim_=Q_DL_dim_, Q_DL_dimless_=Q_DL_dimless_, Molarity=Molarity) +np.savez('../../Data/DoubleLayerCapacity/Lambda.npz', Lambda2_vec=Lambda2_vec, a2=a2, K=K, kappa=kappa, z_A=z_A, z_C=z_C, phi_R=phi_R, p_R=p_R, Vol_start=Vol_start, Volt_end=Volt_end, n_Volts=n_Volts, Phi_Pot_Diff_dim=Phi_Pot_Diff_dim, Phi_Pot_Diff_dimless=Phi_Pot_Diff_dimless, C_DL_dim=C_DL_dim_, C_DL_dimless=C_DL_dimless_, Q_DL_dim_=Q_DL_dim_, Q_DL_dimless_=Q_DL_dimless_, Molarity=Molarity) diff --git a/examples/ReproducableCode/DoubleLayerCapacity/Molarity.py b/examples/ReproducableCode/DoubleLayerCapacity/Molarity.py index ab531e1bdd5f08a9b625b02f03cc41674987b4f7..20c453b107fe86d19ba66ae60e9fb9f5bdd9685b 100644 --- a/examples/ReproducableCode/DoubleLayerCapacity/Molarity.py +++ b/examples/ReproducableCode/DoubleLayerCapacity/Molarity.py @@ -13,7 +13,7 @@ import os src_path = os.path.join(os.path.dirname(os.path.abspath(__file__)), '../../..', 'src') sys.path.insert(0, src_path) -from Helper_DoubleLayerCapacity import Phi_pot_center, dx, C_dl, n, Q_num_, Q_DL_dimless_ana, Q_DL_dim_ana +from Helper_DoubleLayerCapacity import Phi_pot_center, dx, C_dl, n, Q_num_, Q_DL_dimless_ana, Q_DL_dim_ana, C_DL_dimless_ana, C_DL_dim_ana # Remove the src directory from sys.path after import del sys.path[0] @@ -66,8 +66,14 @@ for mol in Molarity: Q_DL_dimless_.append(Q_DL_dimless_ana(y_A_R, y_C_R, y_N_R, z_A, z_C, Phi_Pot_Diff_dimless, phi_R, p_R, K, Lambda2, a2, kappa)) Q_DL_dim_.append(Q_DL_dim_ana(y_A_R, y_C_R, y_N_R, z_A, z_C, Phi_Pot_Diff_dimless, phi_R, p_R, K, Lambda2, a2, nR_m, e0, LR, kappa)) -C_DL_dim = [C_dl(q_dl, Phi_Pot_Diff_dim) for q_dl in Q_DL_dim_] -C_DL_dimless = [C_dl(q_dl, Phi_Pot_Diff_dimless) for q_dl in Q_DL_dimless_] +# Double layer capacity +C_DL_dim_ = [] +C_DL_dimless_ = [] +for mol in Molarity: + y_A_R, y_C_R = mol / nR_mol, mol / nR_mol + y_N_R = 1 - y_A_R - y_C_R + C_DL_dim_.append(C_DL_dim_ana(y_A_R, y_C_R, 1-y_A_R-y_C_R, z_A, z_C, Phi_Pot_Diff_dimless, phi_R, p_R, K, Lambda2, a2, nR_m, e0, LR, k, T, kappa)) + C_DL_dimless_.append(C_DL_dimless_ana(y_A_R, y_C_R, 1-y_A_R-y_C_R, z_A, z_C, Phi_Pot_Diff_dimless, phi_R, p_R, K, Lambda2, a2, kappa)) @@ -106,8 +112,6 @@ fig.show() # Double Layer Capacity -Phi_pot_center_array_dimless = Phi_pot_center(Phi_Pot_Diff_dimless) -Phi_pot_center_array_dim = Phi_pot_center(Phi_Pot_Diff_dim) fig = plt.figure() color_dimless = 'tab:purple' color_dim = 'tab:red' @@ -115,16 +119,16 @@ ax = fig.add_subplot(111, label="1") ax2 = fig.add_subplot(111, label="2", frame_on=False) # Plot dimensional data -for i, c_dl in enumerate(C_DL_dim): - ax.plot(Phi_pot_center_array_dim, c_dl, color=colors[i], label=f'M: {Molarity[i]}') +for i, c_dl in enumerate(C_DL_dim_): + ax.plot(Phi_Pot_Diff_dim, c_dl, color=colors[i], label=f'M: {Molarity[i]}') ax.grid() ax.set_xlabel('$\delta \\varphi [nm]$', color=color_dim) ax.set_ylabel('$C_{dl}$ [\u03bc$F/cm^2]$', color=color_dim) ax.tick_params(axis='x', colors=color_dim) ax.tick_params(axis='y', colors=color_dim) -for i, c_dl in enumerate(C_DL_dimless): - ax2.plot(Phi_pot_center_array_dimless, c_dl, color=colors[i]) +for i, c_dl in enumerate(C_DL_dimless_): + ax2.plot(Phi_Pot_Diff_dimless, c_dl, color=colors[i]) # ax2.grid() ax2.xaxis.tick_top() ax2.yaxis.tick_right() @@ -140,4 +144,4 @@ fig.tight_layout() fig.show() # Save the results -np.savez('../../Data/DoubleLayerCapacity/Molarity.npz', Lambda2=Lambda2, a2=a2, K=K, kappa=kappa, z_A=z_A, z_C=z_C, phi_R=phi_R, p_R=p_R, Vol_start=Vol_start, Phi_pot_center_array_dimless=Phi_pot_center_array_dimless, Phi_pot_center_array_dim=Phi_pot_center_array_dim, Volt_end=Volt_end, n_Volts=n_Volts, Phi_Pot_Diff_dim=Phi_Pot_Diff_dim, Phi_Pot_Diff_dimless=Phi_Pot_Diff_dimless, C_DL_dim=C_DL_dim, C_DL_dimless=C_DL_dimless, Q_DL_dim_=Q_DL_dim_, Q_DL_dimless_=Q_DL_dimless_, Molarity=Molarity) +np.savez('../../Data/DoubleLayerCapacity/Molarity.npz', Lambda2=Lambda2, a2=a2, K=K, kappa=kappa, z_A=z_A, z_C=z_C, phi_R=phi_R, p_R=p_R, Vol_start=Vol_start, Volt_end=Volt_end, n_Volts=n_Volts, Phi_Pot_Diff_dim=Phi_Pot_Diff_dim, Phi_Pot_Diff_dimless=Phi_Pot_Diff_dimless, C_DL_dim=C_DL_dim_, C_DL_dimless=C_DL_dimless_, Q_DL_dim_=Q_DL_dim_, Q_DL_dimless_=Q_DL_dimless_, Molarity=Molarity) diff --git a/examples/Visualizations/DoubleLayerCapacity.py/VisCompressibility.py b/examples/Visualizations/DoubleLayerCapacity.py/VisCompressibility.py index 1849af8c96e7c06af81b0c76167b040213691829..998a8d226b2dea813e6e74df4b420913646d5afd 100644 --- a/examples/Visualizations/DoubleLayerCapacity.py/VisCompressibility.py +++ b/examples/Visualizations/DoubleLayerCapacity.py/VisCompressibility.py @@ -20,8 +20,6 @@ C_DL_dim = data['C_DL_dim'] C_DL_dimless = data['C_DL_dimless'] Phi_Pot_Diff_dim = data['Phi_Pot_Diff_dim'] Phi_Pot_Diff_dimless = data['Phi_Pot_Diff_dimless'] -Phi_pot_center_array_dim = data['Phi_pot_center_array_dim'] -Phi_pot_center_array_dimless = data['Phi_pot_center_array_dimless'] K_vec = data['K_vec'] @@ -57,7 +55,7 @@ for i, q_dl in enumerate(Q_DL_dim_): ax1_dim.xaxis.tick_top() ax1_dim.yaxis.tick_right() ax1_dim.set_xlabel('$\delta \\varphi [V]$', color=color_dim, fontsize=labelsize) -ax1_dim.set_ylabel('$Q$ [\u03bc$F/cm^3]$', color=color_dim, fontsize=labelsize) +ax1_dim.set_ylabel('$Q$ [\u03bc$C/cm^3]$', color=color_dim, fontsize=labelsize) ax1_dim.xaxis.set_label_position('top') ax1_dim.yaxis.set_label_position('right') ax1_dim.tick_params(axis='x', colors=color_dim, labelsize=labelsize) @@ -66,7 +64,7 @@ ax1_dim.tick_params(axis='y', colors=color_dim, labelsize=labelsize) # Double Layer Capacity # Plot dimensional data for i, c_dl in enumerate(C_DL_dimless): - ax2_dimless.plot(Phi_pot_center_array_dimless, c_dl, color=colors[i], lw=lw) + ax2_dimless.plot(Phi_Pot_Diff_dimless, c_dl, color=colors[i], lw=lw) ax2_dimless.grid() ax2_dimless.set_xlabel('$\delta \\varphi [-]$', color=color_dimless, fontsize=labelsize) ax2_dimless.set_ylabel('$C_{dl} [-]$', color=color_dimless, fontsize=labelsize) @@ -74,7 +72,7 @@ ax2_dimless.tick_params(axis='x', colors=color_dimless, labelsize=labelsize) ax2_dimless.tick_params(axis='y', colors=color_dimless, labelsize=labelsize) for i, c_dl in enumerate(C_DL_dim): - ax2_dim.plot(Phi_pot_center_array_dim, c_dl, color=colors[i], lw=lw) + ax2_dim.plot(Phi_Pot_Diff_dim, c_dl, color=colors[i], lw=lw) ax2_dim.xaxis.tick_top() ax2_dim.yaxis.tick_right() ax2_dim.set_xlabel('$\delta \\varphi [V]$', color=color_dim, fontsize=labelsize) diff --git a/examples/Visualizations/DoubleLayerCapacity.py/VisIncompressible.py b/examples/Visualizations/DoubleLayerCapacity.py/VisIncompressible.py index 1ce5786f8a7524c0c634aa2e9780ddc6cb66afdd..f003af58f34b45cb973aea4adc241b1ec3365157 100644 --- a/examples/Visualizations/DoubleLayerCapacity.py/VisIncompressible.py +++ b/examples/Visualizations/DoubleLayerCapacity.py/VisIncompressible.py @@ -20,8 +20,6 @@ Molarity = data_Molarity['Molarity'] Q_DL_dimless_ = data_Molarity['Q_DL_dimless_'] Phi_Pot_Diff_dimless = data_Molarity['Phi_Pot_Diff_dimless'] C_DL_dim = data_Molarity['C_DL_dim'] -Phi_pot_center_array_dimless = data_Molarity['Phi_pot_center_array_dimless'] -Phi_pot_center_array_dim = data_Molarity['Phi_pot_center_array_dim'] C_DL_dimless = data_Molarity['C_DL_dimless'] data_PB = np.load('../../Data/DoubleLayerCapacity/PB.npz') @@ -68,7 +66,7 @@ for i, q_dl in enumerate(Q_DL_dim_): ax1_dim.xaxis.tick_top() ax1_dim.yaxis.tick_right() ax1_dim.set_xlabel('$\delta \\varphi [V]$', color=color_dim, fontsize=labelsize) -ax1_dim.set_ylabel('$Q$ [\u03bc$F/cm^3]$', color=color_dim, fontsize=labelsize) +ax1_dim.set_ylabel('$Q$ [\u03bc$C/cm^3]$', color=color_dim, fontsize=labelsize) ax1_dim.xaxis.set_label_position('top') ax1_dim.yaxis.set_label_position('right') ax1_dim.tick_params(axis='x', colors=color_dim, labelsize=labelsize) @@ -79,7 +77,7 @@ ax1_dim.set_ylim(np.min(Q_DL_dim_)*10/9, np.max(Q_DL_dim_)*10/9) # Double Layer Capacity ax2_dimless.plot(Phi_pot_center_array_dimless_PB, C_DL_dimless_PB, '--', color=color_PB, lw=lw, alpha=0.5) for i, c_dl in enumerate(C_DL_dimless): - ax2_dimless.plot(Phi_pot_center_array_dimless, c_dl, color=colors[i], lw=lw) + ax2_dimless.plot(Phi_Pot_Diff_dimless, c_dl, color=colors[i], lw=lw) ax2_dimless.grid() ax2_dimless.set_xlabel('$\delta \\varphi [-]$', color=color_dimless, fontsize=labelsize) ax2_dimless.set_ylabel('$C_{dl} [-]$', color=color_dimless, fontsize=labelsize) @@ -88,7 +86,7 @@ ax2_dimless.tick_params(axis='y', colors=color_dimless, labelsize=labelsize) ax2_dimless.set_ylim(np.min(C_DL_dimless)*(-10/9), np.max(C_DL_dimless)*10/9) for i, c_dl in enumerate(C_DL_dim): - ax2_dim.plot(Phi_pot_center_array_dim, c_dl, color=colors[i], lw=lw) + ax2_dim.plot(Phi_Pot_Diff_dim, c_dl, color=colors[i], lw=lw) ax2_dim.xaxis.tick_top() ax2_dim.yaxis.tick_right() ax2_dim.set_xlabel('$\delta \\varphi [V]$', color=color_dim, fontsize=labelsize) @@ -101,7 +99,7 @@ ax2_dim.set_ylim(np.min(C_DL_dim)*(-10/9), np.max(C_DL_dim)*10/9) lines_labels = [ax.get_legend_handles_labels() for ax in fig.axes] lines, labels = [sum(lol, []) for lol in zip(*lines_labels)] -fig.legend(lines, labels, bbox_to_anchor=(0.735,1.03), ncol=6, fontsize=labelsize) +fig.legend(lines, labels, bbox_to_anchor=(0.81,1.03), ncol=6, fontsize=labelsize) fig.tight_layout() fig.savefig('../../Figures/DoubleLayerCapacity/DLKap_Molarity.svg', bbox_inches='tight') fig.show() @@ -163,7 +161,7 @@ for i, q_dl in enumerate(Q_DL_dim_): ax1_dim.xaxis.tick_top() ax1_dim.yaxis.tick_right() ax1_dim.set_xlabel('$\delta \\varphi [V]$', color=color_dim, fontsize=labelsize) -ax1_dim.set_ylabel('$Q$ [\u03bc$F/cm^3]$', color=color_dim, fontsize=labelsize) +ax1_dim.set_ylabel('$Q$ [\u03bc$C/cm^3]$', color=color_dim, fontsize=labelsize) ax1_dim.xaxis.set_label_position('top') ax1_dim.yaxis.set_label_position('right') ax1_dim.tick_params(axis='x', colors=color_dim, labelsize=labelsize) @@ -216,8 +214,6 @@ Lambda2_vec = data_Lambda['Lambda2_vec'] Q_DL_dimless_ = data_Lambda['Q_DL_dimless_'] Phi_Pot_Diff_dimless = data_Lambda['Phi_Pot_Diff_dimless'] C_DL_dim = data_Lambda['C_DL_dim'] -Phi_pot_center_array_dim = data_Lambda['Phi_pot_center_array_dim'] -Phi_pot_center_array_dimless = data_Lambda['Phi_pot_center_array_dimless'] C_DL_dimless = data_Lambda['C_DL_dimless'] # Plotting @@ -249,7 +245,7 @@ for i, q_dl in enumerate(Q_DL_dim_): ax1_dim.xaxis.tick_top() ax1_dim.yaxis.tick_right() ax1_dim.set_xlabel('$\delta \\varphi [V]$', color=color_dim, fontsize=labelsize) -ax1_dim.set_ylabel('$Q$ [\u03bc$F/cm^3]$', color=color_dim, fontsize=labelsize) +ax1_dim.set_ylabel('$Q$ [\u03bc$C/cm^3]$', color=color_dim, fontsize=labelsize) ax1_dim.xaxis.set_label_position('top') ax1_dim.yaxis.set_label_position('right') ax1_dim.tick_params(axis='x', colors=color_dim, labelsize=labelsize) @@ -257,7 +253,7 @@ ax1_dim.tick_params(axis='y', colors=color_dim, labelsize=labelsize) # Double Layer Capacity for i, c_dl in enumerate(C_DL_dimless): - ax2_dimless.plot(Phi_pot_center_array_dimless, c_dl, color=colors[i], lw=lw) + ax2_dimless.plot(Phi_Pot_Diff_dimless, c_dl, color=colors[i], lw=lw) ax2_dimless.grid() ax2_dimless.set_xlabel('$\delta \\varphi [-]$', color=color_dimless, fontsize=labelsize) ax2_dimless.set_ylabel('$C_{dl} [-]$', color=color_dimless, fontsize=labelsize) @@ -265,7 +261,7 @@ ax2_dimless.tick_params(axis='x', colors=color_dimless, labelsize=labelsize) ax2_dimless.tick_params(axis='y', colors=color_dimless, labelsize=labelsize) for i, c_dl in enumerate(C_DL_dim): - ax2_dim.plot(Phi_pot_center_array_dim, c_dl, color=colors[i], lw=lw) + ax2_dim.plot(Phi_Pot_Diff_dim, c_dl, color=colors[i], lw=lw) ax2_dim.xaxis.tick_top() ax2_dim.yaxis.tick_right() ax2_dim.set_xlabel('$\delta \\varphi [V]$', color=color_dim, fontsize=labelsize) diff --git a/examples/Visualizations/VisElectrolyticDiode.py b/examples/Visualizations/VisElectrolyticDiode.py index c078eedd6fa3b1bc641605225fa201803f18b3f0..708d8da4477ce71e4b0b3a8a9e5437f4356bb5a5 100644 --- a/examples/Visualizations/VisElectrolyticDiode.py +++ b/examples/Visualizations/VisElectrolyticDiode.py @@ -87,7 +87,7 @@ for bias, (y_A, y_C, y_S, phi, p, x, y) in enumerate(zip(y_A_packed, y_C_packed, axs[bias,2].set_title(f'$y_C \in ({round(np.min(y_C),2)},{round(np.max(y_C), 2)})$', fontsize=titlesize) c = axs[bias,3].tricontourf(x, y, y_S, cmap=color_theme_solvent, levels=vmap_solvent) - c.set_clim(0, 1) + # c.set_clim(0, 1) cbar = fig.colorbar(c, ax=axs[bias,3]) cbar.ax.tick_params(labelsize=labelsize) axs[bias,3].tricontour(x, y, y_S, colors='black', levels=levels_contour) diff --git a/src/Helper_DoubleLayerCapacity.py b/src/Helper_DoubleLayerCapacity.py index bcc81905999e85a716c49b5e7d2241a3369afa87..e47b37efa121e9c1b5ae89707ed25366f1a01fcc 100644 --- a/src/Helper_DoubleLayerCapacity.py +++ b/src/Helper_DoubleLayerCapacity.py @@ -153,10 +153,7 @@ def Q_DL_dimless_ana(y_A_R:float, y_C_R:float, y_N_R:float, z_A:float, z_C:float ''' Calculates charge of the system using the analytical method in dimensionless units - Q = sgn(φᴸ −φᴿ)λ√(2/(κ+1))(√(Λᴸ)−√(Λᴿ)) - - with - Λ = ln(∑_α D_α exp(−z_α φ + Eₚ a²) + Q = λ^2(∂ₓ φᴸ − ∂ₓ φᴿ) Parameters ---------- @@ -190,48 +187,22 @@ def Q_DL_dimless_ana(y_A_R:float, y_C_R:float, y_N_R:float, z_A:float, z_C:float float Charge of the system in dimensionless units ''' + if solvation != 0: + raise ValueError('Solvation number must be 0 for the analytical method') z_N = 0 E_p = p_R if K == 'incompressible': # Assume E_p = p_R = 0 - D_A = y_A_R / (np.exp(-(solvation+1)*a2*p_R-z_A*phi_R)) - D_C = y_C_R / (np.exp(-(solvation+1)*a2*p_R-z_C*phi_R)) + D_A = y_A_R / (np.exp(-a2*p_R-z_A*phi_R)) + D_C = y_C_R / (np.exp(-a2*p_R-z_C*phi_R)) D_N = y_N_R / (np.exp(-a2*p_R)) - # fsolve method - # Q_DL = [] - # dx_phi_L = 0 - # for phi_L_ in phi_L: - # def func(p_L): - # # A_Term = D_A * np.exp(-z_A*phi_L) - # A_Term = D_A * np.exp(-(solvation+1)*a2*p_L-z_A*phi_L_) - # C_Term = D_C * np.exp(-(solvation+1)*a2*p_L-z_C*phi_L_) - # N_Term = D_N * np.exp(-a2*p_L) - - # return (A_Term + C_Term + N_Term) - 1 - # p_L = fsolve(func, dx_phi_L) - # dx_phi_L = np.sqrt(p_L - E_p) * np.sqrt(2*a2/Lambda2) - # Q_DL_ = Lambda2 * dx_phi_L - # Q_DL.append(Q_DL_) - # Q_DL = np.array(Q_DL) - - # Fixed Point Iteration - # def func_L(p_L): - # CLambda = D_A * np.exp(-z_A * phi_L - solvation*a2*p_L) + D_C * np.exp(-z_C * phi_L - solvation*a2*p_L) + D_N - # return np.log(CLambda)/a2 - - # p_L = fixed_point(func_L, 0, maxiter=5_000) - # Lambda = np.sqrt(Lambda2) - # a = np.sqrt(a2) - # Q_DL = np.sqrt(2) * Lambda * a * np.sqrt(p_L - E_p) - - # ! ToDo: Implement full analytical for solvation == 0 # Analytical method E_p = p_R - CLambda_L = np.log(D_A * np.exp(-z_A * phi_L - (solvation+1) * E_p) + D_C * np.exp(-z_C * phi_L - (solvation+1) * E_p) + D_N * np.exp(-z_N * phi_L - (solvation+1) * E_p)) - # CLambda_R = np.log(D_A * np.exp(-z_A * phi_R + E_p * a2) + D_C * np.exp(-z_C * phi_R + E_p * a2) + D_N * np.exp(-z_N * phi_R + E_p * a2)) + CLambda_L = np.log(D_A * np.exp(-z_A * phi_L - E_p) + D_C * np.exp(-z_C * phi_L - E_p) + D_N * np.exp(-z_N * phi_L - E_p)) + Lambda = np.sqrt(Lambda2) - Q_DL = (phi_L-phi_R) / np.abs(phi_L-phi_R) * Lambda * np.sqrt(2/(solvation+1)) * (np.sqrt(CLambda_L))# - np.sqrt(CLambda_R)) # dx_phi_R -> 0 + Q_DL = (phi_L-phi_R) / np.abs(phi_L-phi_R) * Lambda * np.sqrt(2) * (np.sqrt(CLambda_L)) return Q_DL else: C_A = y_A_R / ((K + p_R - 1)**(-1*a2*K)*np.exp(-z_A*phi_R)) @@ -239,10 +210,8 @@ def Q_DL_dimless_ana(y_A_R:float, y_C_R:float, y_N_R:float, z_A:float, z_C:float C_N = y_N_R / ((K + p_R - 1)**(-1*a2*K)*np.exp(-z_N*phi_R)) CLambda_L = C_A * np.exp(-z_A*phi_L) + C_C * np.exp(-z_C*phi_L) + C_N - # CLambda_R = C_A * np.exp(-z_A*phi_R) + C_C * np.exp(-z_C*phi_R) + C_N Left = np.sqrt((1/CLambda_L)**(-1/(a2*K)) + 1 - K - E_p) - # Right = np.sqrt((1/CLambda_R)**(-1/(a2*K)) + 1 - K - E_p) Lambda = np.sqrt(Lambda2) a = np.sqrt(a2) @@ -255,10 +224,7 @@ def Q_DL_dim_ana(y_A_R:float, y_C_R:float, y_N_R:float, z_A:float, z_C:float, ph ''' Calculates charge of the system using the analytical method in dimensionless units - Q = sgn(φᴸ −φᴿ)λ√(2/(κ+1))(√(Λᴸ)−√(Λᴿ)) - - with - Λ = ln(∑_α D_α exp(−z_α φ + Eₚ a²) + Q = λ^2(∂ₓ φᴸ − ∂ₓ φᴿ) Parameters ---------- @@ -273,7 +239,7 @@ def Q_DL_dim_ana(y_A_R:float, y_C_R:float, y_N_R:float, z_A:float, z_C:float, ph z_C : float Charge number of cations phi_L : float - Value of electric potential at the left boundary + Value of electric potential at the left boundary (dimensionless units) phi_R : float Value of electric potential at the right p_R : float @@ -302,4 +268,144 @@ def Q_DL_dim_ana(y_A_R:float, y_C_R:float, y_N_R:float, z_A:float, z_C:float, ph Q_DL *= nR_m * e0 * LR Q_DL *= 1e+6 Q_DL *= 1/(1e+4) - return Q_DL \ No newline at end of file + return Q_DL + + + +def C_DL_dimless_ana(y_A_R:float, y_C_R:float, y_N_R:float, z_A:float, z_C:float, phi_L:float, phi_R:float, p_R:float, K:str|float, Lambda2:float, a2:float, solvation:float) -> float: + ''' + Calculates the double layer capacity of the system using the analytical method in dimensionless units + + C_dl = ∂Q/∂ φᴸ + + Parameters + ---------- + y_A_R : float + Value of anion fraction at the right boundary + y_C_R : float + Value of cation fraction at the right boundary + y_N_R : float + Value of neutral fraction at the right boundary + z_A : float + Charge number of anions + z_C : float + Charge number of cations + phi_L : float + Electric potential at the left boundary [V] + phi_R : float + Electric potential at the right boundary + p_R : float + Pressure at the right boundary + K : str | float + Bulk modulus, use 'incompressible' for an incompressible mixture + Lambda2 : float + Dimensionless parameter + a2 : float + Dimensionless parameter + solvation : float + Solvation number + + Returns + ------- + float + Double layer capacity of the system in dimensionless units + ''' + if solvation != 0: + raise ValueError('Solvation number must be 0 for the analytical method') + z_N = 0 + E_p = p_R + if K == 'incompressible': + # Assume E_p = p_R = 0 + D_A = y_A_R / (np.exp(-a2*p_R-z_A*phi_R)) + D_C = y_C_R / (np.exp(-a2*p_R-z_C*phi_R)) + D_N = y_N_R / (np.exp(-a2*p_R)) + + CLambda_L = np.log(D_A * np.exp(-z_A * phi_L - E_p * a2) + D_C * np.exp(-z_C * phi_L - E_p * a2) + D_N * np.exp(-z_N * phi_L - E_p * a2)) + + xi_CLambda_L = D_A * np.exp(-z_A * phi_L - E_p * a2) + D_C * np.exp(-z_C * phi_L - E_p * a2) + D_N * np.exp(-z_N * phi_L - E_p * a2) + dxi_CLambda_L = - D_A * z_A * np.exp(-z_A * phi_L - E_p * a2) - D_C * z_C * np.exp(-z_C * phi_L - E_p * a2) - D_N * z_N * np.exp(-z_N * phi_L - E_p * a2) + + Lambda = np.sqrt(Lambda2) + + PreTerm = (phi_L-phi_R) / np.abs(phi_L-phi_R) * Lambda * np.sqrt(2) + DerivedTerm = dxi_CLambda_L / (2 * xi_CLambda_L * np.sqrt(np.log(xi_CLambda_L))) + + return PreTerm * DerivedTerm + else: + C_A = y_A_R / ((K + p_R - 1)**(-1*a2*K)*np.exp(-z_A*phi_R)) + C_C = y_C_R / ((K + p_R - 1)**(-1*a2*K)*np.exp(-z_C*phi_R)) + C_N = y_N_R / ((K + p_R - 1)**(-1*a2*K)*np.exp(-z_N*phi_R)) + + z = 1 - K - E_p + y = 1/(a2*K) + + CLambda = C_A * np.exp(-z_A*phi_L) + C_C * np.exp(-z_C*phi_L) + C_N * np.exp(-z_N*phi_L) + dClambda = -C_A * z_A * np.exp(-z_A*phi_L) - C_C * z_C * np.exp(-z_C*phi_L) - C_N * z_N * np.exp(-z_N*phi_L) + + Lambda = np.sqrt(Lambda2) + a = np.sqrt(a2) + + DerivedTerm = y * CLambda**(y-1) * dClambda / (2 * np.sqrt(CLambda**y + z)) + + PreTerm = (phi_L-phi_R) / np.abs(phi_L-phi_R) * Lambda * a * np.sqrt(2) + + return PreTerm * DerivedTerm + raise ValueError('Invalid input for K') + + + +def C_DL_dim_ana(y_A_R:float, y_C_R:float, y_N_R:float, z_A:float, z_C:float, phi_L:float, phi_R:float, p_R:float, K:str|float, Lambda2:float, a2:float, nR_m:float, e0:float, LR:float, k:float, T:float, solvation:float) -> float: + ''' + Calculates the double layer capacity of the system using the analytical method in dimensionless units + + C_dl = ∂Q/∂ φᴸ + + Parameters + ---------- + y_A_R : float + Value of anion fraction at the right boundary + y_C_R : float + Value of cation fraction at the right boundary + y_N_R : float + Value of neutral fraction at the right boundary + z_A : float + Charge number of anions + z_C : float + Charge number of cations + phi_L : float + Value of electric potential at the left boundary (dimensionless units) + phi_R : float + Value of electric potential at the right + p_R : float + Value of pressure at the right boundary + K : str | float + Bulk modulus, use 'incompressible' for an incompress + Lambda2 : float + Dimensionless parameter + a2 : float + Dimensionless parameter + nR_m : float + Reference number density in 1/m^3 + e0 : float + Dielectric constant + LR : float + Reference length in m + k : float + Boltzmann constant + T : float + Temperature + solvation : float + Solvation number + + Returns + ------- + float + Double layer capacity of the system in µAs/cm² + ''' + C_DL = C_DL_dimless_ana(y_A_R, y_C_R, y_N_R, z_A, z_C, phi_L, phi_R, p_R, K, Lambda2, a2, solvation) + C_DL *= nR_m * e0 * LR + # ! 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