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1718014168.952} +{"unit": "b2b_q", "value": 3.462, "time": 1718014168.952} +{"unit": "battery_p", "value": -0.135, "time": 1718014169.094} +{"unit": "battery_q", "value": -0.02, "time": 1718014169.094} +{"unit": "pcc_p", "value": -35.538, "time": 1718014170.139} +{"unit": "pcc_q", "value": 5.296, "time": 1718014170.139} +{"unit": "pv319_p", "value": 12.472, "time": 1718014170.146} +{"unit": "pv319_q", "value": 0.16, "time": 1718014170.146} +{"unit": "dumpload_p", "value": 0.0, "time": 1718014170.045} +{"unit": "dumpload_q", "value": 0.0, "time": 1718014170.045} +{"unit": "gaia_p", "value": 5.687, "time": 1718014170.178} +{"unit": "gaia_q", "value": -8.879, "time": 1718014170.178} +{"unit": "pv330_p", "value": 18.293, "time": 1718014170.062} +{"unit": "pv330_q", "value": -0.214, "time": 1718014170.062} +{"unit": "b2b_p", "value": -0.913, "time": 1718014170.207} +{"unit": "b2b_q", "value": 3.475, "time": 1718014170.207} +{"unit": "battery_p", "value": -0.135, "time": 1718014169.909} +{"unit": "battery_q", "value": -0.022, "time": 1718014169.909} +{"unit": "pcc_p", "value": -33.095, "time": 1718014171.214} +{"unit": "pcc_q", "value": 4.642, "time": 1718014171.214} +{"unit": "pv319_p", "value": 12.456, "time": 1718014171.185} +{"unit": "pv319_q", "value": 0.155, "time": 1718014171.185} +{"unit": "dumpload_p", "value": 0.0, "time": 1718014171.125} +{"unit": "dumpload_q", "value": 0.0, "time": 1718014171.305} +{"unit": "gaia_p", "value": 4.616, "time": 1718014170.952} +{"unit": "gaia_q", "value": -8.422, "time": 1718014170.952} +{"unit": "pv330_p", "value": 16.962, "time": 1718014171.253} +{"unit": "pv330_q", "value": -0.204, "time": 1718014171.253} +{"unit": "b2b_p", "value": -0.912, "time": 1718014171.335} +{"unit": "b2b_q", "value": 3.465, "time": 1718014171.335} +{"unit": "battery_p", "value": -0.135, "time": 1718014171.114} +{"unit": "battery_q", "value": -0.02, "time": 1718014171.114} +{"unit": "pcc_p", "value": -34.521, "time": 1718014172.304} +{"unit": "pcc_q", "value": 5.163, "time": 1718014172.304} +{"unit": "pv319_p", "value": 12.426, "time": 1718014172.197} +{"unit": "pv319_q", "value": 0.154, "time": 1718014172.197} +{"unit": "dumpload_p", "value": 0.0, "time": 1718014172.385} +{"unit": "dumpload_q", "value": 0.0, "time": 1718014172.385} +{"unit": "gaia_p", "value": 5.965, "time": 1718014172.32} +{"unit": "gaia_q", "value": -8.993, "time": 1718014172.32} +{"unit": "pv330_p", "value": 17.065, "time": 1718014172.438} +{"unit": "pv330_q", "value": -0.202, "time": 1718014172.438} +{"unit": "b2b_p", "value": -0.912, "time": 1718014172.009} +{"unit": "b2b_q", "value": 3.463, "time": 1718014172.009} +{"unit": "battery_p", "value": -0.135, "time": 1718014172.339} +{"unit": "battery_q", "value": -0.016, "time": 1718014172.339} +{"unit": "pcc_p", "value": -34.447, "time": 1718014173.394} +{"unit": "pcc_q", "value": 5.165, "time": 1718014173.394} +{"unit": "pv319_p", "value": 12.407, "time": 1718014173.546} +{"unit": "pv319_q", "value": 0.151, "time": 1718014173.546} +{"unit": "dumpload_p", "value": 0.0, "time": 1718014173.45} +{"unit": "dumpload_q", "value": 0.0, "time": 1718014173.45} +{"unit": "gaia_p", "value": 5.044, "time": 1718014173.303} +{"unit": "gaia_q", "value": -9.044, "time": 1718014173.591} +{"unit": "pv330_p", "value": 17.079, "time": 1718014173.437} +{"unit": "pv330_q", "value": -0.205, "time": 1718014173.437} +{"unit": "b2b_p", "value": -0.912, "time": 1718014173.354} +{"unit": "b2b_q", "value": 3.463, "time": 1718014173.354} +{"unit": "battery_p", "value": -0.135, "time": 1718014173.559} +{"unit": "battery_q", "value": -0.017, "time": 1718014173.559} +{"unit": "pcc_p", "value": -34.651, "time": 1718014174.549} +{"unit": "pcc_q", "value": 5.275, "time": 1718014174.549} +{"unit": "pv319_p", "value": 12.355, "time": 1718014174.561} +{"unit": "pv319_q", "value": 0.153, "time": 1718014174.561} +{"unit": "dumpload_p", "value": 0.0, "time": 1718014174.52} +{"unit": "dumpload_q", "value": 0.0, "time": 1718014174.52} +{"unit": "gaia_p", "value": 5.175, "time": 1718014174.394} +{"unit": "gaia_q", "value": -8.656, "time": 1718014174.394} +{"unit": "pv330_p", "value": 17.065, "time": 1718014174.149} +{"unit": "pv330_q", "value": -0.203, "time": 1718014174.149} +{"unit": "b2b_p", "value": -0.913, "time": 1718014174.663} +{"unit": "b2b_q", "value": 3.467, "time": 1718014174.663} +{"unit": "battery_p", "value": -0.134, "time": 1718014174.369} +{"unit": "battery_q", "value": -0.023, "time": 1718014174.369} diff --git a/demo_plotter.py b/demo_plotter.py index 6f77e84..d8b419d 100755 --- a/demo_plotter.py +++ b/demo_plotter.py @@ -34,10 +34,12 @@ if use_setpoint_log: else: data = meas_data +################################################################################ +################## Part 2 ###################################################### +################################################################################ -################################################################################ -################## Question 4 ################################################## -################################################################################ +## The controller is reasonably fast at reacting to changes; the sum of in and +## out is at zero roughly 5-10 seconds after a change. # Construct a dataframe and pivot it to obtain a dataframe with a column per unit, and a row per timestamp. df = pd.DataFrame.from_records(data) @@ -46,15 +48,11 @@ df_pivot = df.pivot_table(values='value', columns='unit', index='time') df_resampled = df_pivot.resample('s').mean() df_resampled.interpolate(method='linear', inplace=True) df_resampled = pd.DataFrame(df_resampled) -df_resampled['common_p'] = df_resampled[[c for c in df_resampled if '_p' in c - and c != 'pcc_p']].sum(axis=1) * -1 # Plot the data. Note, that the data will mostly not be plotted with lines. plt.ion() # Turn interactive mode on plt.figure() -plt.plot(df_resampled['pcc_p']) -plt.plot(df_resampled['common_p']) +ax1, ax2 = plt.subplot(211), plt.subplot(212) +df_resampled[[c for c in df_resampled.columns if '_p' in c]].plot(marker='.', ax=ax1, linewidth=3) +df_resampled['pcc_p'].plot(marker='.', ax=ax2, linewidth=3) plt.show(block=True) - -## The controller seems to balance in and out from the grid. Differences are -## probably from interpolation and resampling.