battery: add replay file for internal resistance estimation

This commit is contained in:
chfriedrich98
2024-07-02 19:05:13 +02:00
committed by Silvan Fuhrer
parent 6d549811bc
commit 71029689e7
+181
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# Test internal resistance estimator on flight logs
# run with:
# python3 int_res_est_replay.py -f <pathToLogFile> -c <#batteryCells>
# -u <(optional)fullCellVoltage> -e <(optional)emptyCellVoltage> -l <(optional)forgettingFactor> -d <(optional)filterMeasurements>
# Note: Can lead to slightly different results than the online estimation due to the fact that
# the log frequency of the voltage and current are not the same as the online frequency.
from pyulog import ULog
import matplotlib.pyplot as plt
import numpy as np
import argparse
def getData(log, topic_name, variable_name, instance=0):
for elem in log.data_list:
if elem.name == topic_name and instance == elem.multi_id:
return elem.data[variable_name]
return np.array([])
def us2s(time_us):
return time_us * 1e-6
def rls_update(theta, P, x, V, I, lam):
gamma = P @ x / (lam + x.T @ P @ x)
error = V - x.T @ theta
data_cov = x.T @ P @ x
theta_temp = theta + gamma * error
P_temp = (P - gamma @ x.T @ P) / lam
if (abs(np.linalg.norm(P)) < abs(np.linalg.norm(P_temp))):
theta_corr = np.array([V + theta[1] * I, theta[1]]) # Correct OCV estimation
P_corr = P
return theta_corr, P_corr, error, data_cov, 0, 0
return theta_temp, P_temp, error, data_cov, gamma[0], gamma[1]
def main(log_name, n_cells, full_cell, empty_cell, lam, filtered):
log = ULog(log_name)
timestamps = us2s(getData(log, 'battery_status', 'timestamp'))
if (filtered):
I = getData(log, 'battery_status', 'current_filtered_a')
V = getData(log, 'battery_status', 'voltage_filtered_v')
else:
I = getData(log, 'battery_status', 'current_a')
V = getData(log, 'battery_status', 'voltage_v')
remaining = getData(log, 'battery_status', 'remaining')
if not timestamps.size or not I.size or not V.size or not remaining.size:
print("Error: Incomplete data.")
return
# Initializations
theta = np.array([[V[0] + 0.005 * n_cells * I[0]], [0.005 * n_cells]]) # Initial VOC and R
P = np.diag([1.2 * n_cells, 0.1 * n_cells]) # Initial covariance
error = 0
# For plotting
VOC_est = np.zeros_like(I)
R_est = np.zeros_like(I)
error_hist = np.zeros_like(I)
v_est = np.zeros_like(I)
internal_resistance_stable = np.zeros_like(I)
internal_resistance_stable[-1] = 0.005
cov_norm = np.zeros_like(I)
r_cov = np.zeros_like(I)
ocv_cov = np.zeros_like(I)
mixed_cov = np.zeros_like(I)
data_cov_hist = np.zeros_like(I)
gamma_voc_hist = np.zeros_like(I)
gamma_r_hist = np.zeros_like(I)
for index in range(len(I)):
# RLS algorithm
x = np.array([[1.0], [-I[index]]]) # Input vector
theta, P, error, data_cov, gamma_voc_hist[index], gamma_r_hist[index] = rls_update(theta, P, x, V[index], I[index], lam) # Run RLS
# For plotting
VOC_est[index] = theta[0][0]
R_est[index] = theta[1][0]
error_hist[index] = error
v_est[index] = x.T @ theta
cov_norm[index] = abs(np.linalg.norm(P))
ocv_cov[index] = P[0][0]
r_cov[index] = P[1][1]
mixed_cov[index] = P[0][1]
data_cov_hist[index] = data_cov
internal_resistance_stable[index] = max(R_est[index]/n_cells, 0.001)
## Plot data
print("Internal Resistance mean (per cell): ", np.mean(R_est) / n_cells)
# Summary plot
sumFig = plt.figure("Battery Estimation with RLS")
volt = plt.subplot(2, 3, 1)
volt.plot(timestamps, V, label='Measured voltage')
volt.plot(timestamps, v_est, label='Estimated voltage')
volt.plot(timestamps, np.array(V) + np.array(internal_resistance_stable) * np.array(I) * n_cells, label='OCV estimate')
ocv_smoothed = np.convolve(np.array(V) + np.array(internal_resistance_stable) * np.array(I) * n_cells, np.ones(30)/30, mode='full')[0:np.size(timestamps)]
ocv_smoothed[0:30] = ocv_smoothed[31]
volt.plot(timestamps, ocv_smoothed, label='OCV estimate smoothed')
volt.plot(timestamps, np.full_like(I, full_cell * n_cells), label='100% SOC')
volt.set_title("Measured Voltage vs Estimated voltage vs Estimated Open circuit voltage [V]")
volt.legend()
intR = plt.subplot(2, 3, 2)
intR.plot(timestamps, np.array(R_est) * 1000 / n_cells, label='Internal resistance estimate')
intR.set_title("Internal resistance estimate (per cell) [mOhm]")
intR.legend()
soc = plt.subplot(2, 3, 3)
soc.plot(timestamps, remaining, label='SoC logged')
soc.plot(timestamps, np.interp((np.array(V) + np.array(internal_resistance_stable) * n_cells * np.array(I)) / n_cells, [empty_cell, full_cell], [0, 1]), label='SoC with estimator')
soc.plot(timestamps, np.interp(ocv_smoothed / n_cells, [empty_cell, full_cell], [0, 1]), label='SoC with estimator smoothed')
soc.set_title("State of charge")
soc.legend()
curr = plt.subplot(2, 3, 4)
curr.plot(timestamps, I, label='Measured current')
curr.set_title("Measured Current [A]")
curr.legend()
err = plt.subplot(2, 3, 5)
err.plot(timestamps, error_hist, label='$Error$')
err.set_title("Voltage estimation error [V]")
err.legend()
cov = plt.subplot(2, 3, 6)
cov.plot(timestamps, cov_norm, label = 'Covariance norm')
cov.set_title("Covariance norm")
cov.legend()
# # SoC estimation plots
# socFig = plt.figure("SoC estimation")
# plt.plot(timestamps, np.interp((np.array(V) + np.array(I) * 0.005 * n_cells) / n_cells, [empty_cell, full_cell], [0, 1]), label='SoC with default $R_{int}$')
# plt.plot(timestamps, remaining, label='SoC logged')
# plt.plot(timestamps, np.interp((np.array(V) + np.array(internal_resistance_stable) * n_cells * np.array(I)) / n_cells, [empty_cell, full_cell], [0, 1]), label='SoC with estimator')
# # plt.plot(timestamps, np.convolve(np.interp((np.array(V) + np.array(internal_resistance_stable) * n_cells * np.array(I)) / n_cells, [empty_cell, full_cell], [0, 1]), np.ones(500)/500, mode='full')[0:np.size(timestamps)], label='SoC with estimator smoothed')
# # plt.plot(timestamps, np.interp((np.array(V) + np.array(I) * 0.0009 * n_cells) / n_cells, [empty_cell, full_cell], [0, 1]), label='SoC with $R_{int}$ measured beforehand')
# # plt.plot(timestamps, np.interp(VOC_est/n_cells, [empty_cell, full_cell], [0, 1]), label='SoC with VOC estimate')
# plt.legend()
# # Covariance plots
# covFig = plt.figure("Covariance plots")
# covR = plt.subplot(2, 2, 1)
# covR.plot(timestamps, r_cov, label = 'r_cov')
# covR.set_title("Internal resistance covariance")
# covR.legend()
# covVOC = plt.subplot(2, 2, 2)
# covVOC.plot(timestamps, ocv_cov, label = 'ocv_cov')
# covVOC.set_title("Open circuit covariance")
# covVOC.legend()
# covM = plt.subplot(2, 2, 3)
# covM.plot(timestamps, mixed_cov, label = 'mixed_cov')
# covM.set_title("Mixed covariance")
# covM.legend()
# covM = plt.subplot(2, 2, 4)
# covM.plot(timestamps, cov_norm, label = 'cov_norm')
# covM.set_title("Covariance norm")
# covM.legend()
# # Gain plots
# gainFig = plt.figure("Gain plots")
# gainVoc = plt.subplot(1, 2, 1)
# gainVoc.plot(timestamps, gamma_voc_hist, label = 'gain_voc')
# gainVoc.set_title("Gain VOC")
# gainVoc.legend()
# gainR = plt.subplot(1, 2, 2)
# gainR.plot(timestamps, gamma_r_hist, label = 'gain_r')
# gainR.set_title("Gain R")
# gainR.legend()
plt.show()
if __name__ == "__main__":
parser = argparse.ArgumentParser(description='Estimate battery parameters from ulog file.')
parser.add_argument('-f', type = str, required = True, help = 'Full path to ulog file')
parser.add_argument('-c', type = float, required = True, help = 'Number of cells in battery')
parser.add_argument('-u', type = float, required = False, default = 4.05, help = 'Full cell voltage')
parser.add_argument('-e', type = float, required = False, default = 3.6, help = 'Empty cell voltage')
parser.add_argument('-l', type = float, required = False, default = 0.99, help = 'Forgetting factor')
parser.add_argument('-d', type = bool, required = False, default = False, help = 'Filter measurements')
args = parser.parse_args()
main(args.f, args.c, args.u, args.e, args.l, args.d)