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 <<O>>  Difference Topic TPTCSPNT_080408 (r1.14 - 29 Aug 2008 - ToddHunter)
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-- active surface, Zernickes on, FEM on; dynamic corrections on.

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-- active surface, Zernickes on, FEM on (femA59wM95bG.fef); dynamic corrections on.


 <<O>>  Difference Topic TPTCSPNT_080408 (r1.13 - 27 Aug 2008 - FrankGhigo)

 <<O>>  Difference Topic TPTCSPNT_080408 (r1.12 - 27 Aug 2008 - ToddHunter)
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It seems amusing to compare the 3 K-band gain curves. Using the fitted coefficients, and plotting the smoothed curves rather than the observed points, the gain curve comparison is shown in Figure 9 as the three curves. One can see that the March 2002 curve is strangely lumpy. Apparently the surface was improved between 2002 and 2005 and resulted in the much smoother gain curves of 2005 and 2008. The addition of the Zernicke terms in 2008 gives a much flatter gain curve.

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It seems amusing to compare the 3 K-band gain curves. Using the fitted coefficients, and plotting the smoothed curves rather than the observed points, the gain curve comparison is shown in Figure 9 as the three curves. One can see that the March 2002 curve is strangely lumpy. Apparently the FEM surface model was improved between 2002 and 2005 and resulted in the much smoother gain curves of 2005 and 2008. The addition of the Zernike terms in late 2006 gives the much flatter gain curve seen in the 2008 data.


 <<O>>  Difference Topic TPTCSPNT_080408 (r1.11 - 27 Aug 2008 - FrankGhigo)
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It seems amusing to compare the 3 K-band gain curves. Using the fitted coefficients, and plotting the smoothed curves rather than the observed points, the gain curve comparison is shown in Figure 10 as the three curves.

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It seems amusing to compare the 3 K-band gain curves. Using the fitted coefficients, and plotting the smoothed curves rather than the observed points, the gain curve comparison is shown in Figure 9 as the three curves.

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  • Fig 9: Comparison of K-band gain curves:
    gcurves.jpg
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Pointing Offsets and such

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%META:FILEATTACHMENT{name="gcurves.jpg" attr="" comment="Fig 9: Comparison of K-band gain curves" date="1219844350" path="gcurves.jpg" size="275553" user="FrankGhigo" version="1.1"}%


 <<O>>  Difference Topic TPTCSPNT_080408 (r1.10 - 26 Aug 2008 - FrankGhigo)
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Figure 5a shows the corrected data and the fitted curves versus elevation, and Figure 5B versus airmass.

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Figure 5 shows the corrected data and the fitted curves versus airmass.

  • Fig 5: Tsys vs Airmass, adjusted Tcals:
    tsys_amass_newtcals.gif
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The Gains are plotted in Figure 5 versus elevation, and also shown are fits of a quadratic function of the form:

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The Gains are plotted in Figure 6 versus elevation, and also shown are fits of a quadratic function of the form:

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The resulting gains are 1.87 and 2.02 K/Jy at LCP and RCP, respectively. But these values seem unreasonably high, as compared with earlier measurements.

  • Figure 5: Gains(K/Jy) and fitted curves:
    TPTCSPNT_080408_gains.jpg
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The resulting gains are 1.92 and 1.95 K/Jy at LCP and RCP, respectively, using the adjusted Tcals (5.376,4.201). But these values seem unreasonably high, as compared with earlier measurements.

  • Fig 6: Gains(K/Jy) and fitted curves:
    gains_newtcals.jpg
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  • or G = 1.74 K/Jy.
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  • or G = 1.745 K/Jy.
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Note that G=1.74 is about what was measured in the previous gain measurements of December 2005.

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Note that G=1.745 is about what was measured in the previous gain measurements of December 2005.

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Another contributor to the discrepancy is a possible error in the opacity. The

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If we assume the peak efficiency has not changed, then we can do a further adjustment of the Tcals as follows:

  • Tcal(LCP) = 4.965 K
  • Tcal(RCP) = 3.825 K
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Recalculate Tsys and Tant using the new Tcals.

Using the newly adjusted Tcals, and again requiring the Tatmos=272K, we recalculate Tsys, Tant, fit for opacity, etc, etc, and get the following results:
    Pol Trcvr (K) Tatm (K) τ rms (K) Tcal (K) max Gain(K/Jy rms gain (K/Jy)
    LCP 20.00 272.4 0.0892 1.34 4.965 1.745 0.036
    RCP 20.00 272.4 0.0871 1.35 3.825 1.745 0.048
    The new plot for Tsys vs airmass is Figure 7.

    Quadratic function fit coefficients

    coefficient value 1 sigma error
    A0 0.9097 0.0111
    A1 4.345e-3 5.61e-4
    A2 -5.225e-5 6.38e-6
    The new plot for Gain vs elevation is Figure 8.

    • Fig 7: Tsys vs Airmass, using final adjusted Tcals:
      tsys_amass_newtcals2.jpg

    • Fig 8: Gains vs elevation for the final adjusted Tcals:
      gains_newtcals2.jpg


Gain Curve Comparisons

It seems amusing to compare the 3 K-band gain curves. Using the fitted coefficients, and plotting the smoothed curves rather than the observed points, the gain curve comparison is shown in Figure 10 as the three curves. One can see that the March 2002 curve is strangely lumpy. Apparently the surface was improved between 2002 and 2005 and resulted in the much smoother gain curves of 2005 and 2008. The addition of the Zernicke terms in 2008 gives a much flatter gain curve.


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%META:FILEATTACHMENT{name="TPTCSPNT_080408_gains.jpg" attr="" comment="Figure 5: Gains(K/Jy) and fitted curves" date="1208197295" path="TPTCSPNT_080408_gains.jpg" size="90052" user="FrankGhigo" version="1.1"}%

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%META:FILEATTACHMENT{name="TPTCSPNT_080408_gains.jpg" attr="h" comment="Figure 5: Gains(K/Jy) and fitted curves" date="1208197295" path="TPTCSPNT_080408_gains.jpg" size="90052" user="FrankGhigo" version="1.1"}% %META:FILEATTACHMENT{name="tsys_amass_newtcals.gif" attr="" comment="Fig 5: Tsys vs Airmass, adjusted Tcals" date="1219779751" path="tsys_amass_newtcals.gif" size="34277" user="FrankGhigo" version="1.1"}% %META:FILEATTACHMENT{name="gains_newtcals.jpg" attr="" comment="Fig 6: Gains(K/Jy) and fitted curves" date="1219780380" path="gains_newtcals.jpg" size="120860" user="FrankGhigo" version="1.1"}% %META:FILEATTACHMENT{name="tsys_amass_newtcals2.jpg" attr="" comment="Fig 7: Tsys vs Airmass, final adjusted Tcals" date="1219784493" path="tsys_amass_newtcals2.jpg" size="108031" user="FrankGhigo" version="1.1"}% %META:FILEATTACHMENT{name="gains_newtcals2.jpg" attr="" comment="Fig 8: Gains, final adjusted Tcals" date="1219784559" path="gains_newtcals2.jpg" size="116272" user="FrankGhigo" version="1.1"}%


 <<O>>  Difference Topic TPTCSPNT_080408 (r1.9 - 26 Aug 2008 - FrankGhigo)
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The resulting gains are 1.87 and 2.02 K/Jy at LCP and RCP, respectively. But these values seem unreasonably high.

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The resulting gains are 1.87 and 2.02 K/Jy at LCP and RCP, respectively. But these values seem unreasonably high, as compared with earlier measurements.


 <<O>>  Difference Topic TPTCSPNT_080408 (r1.8 - 15 Apr 2008 - FrankGhigo)
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Observing from about 00:45 to 12:00 UT.

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The results of the fitting, and the assumed Tcals, are listed in Table 1.

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  • The results of the fitting, and the assumed Tcals, are listed in Table 1.
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More Discussion of Tsys and Opacity.

Tatm is not expected to be different at different polarizations. We can use the Cleo prediction for Tatm instead of fitting for it. The Cleo prediction for atmospheric temperature, averaged over the time period of the observing, is 272.4 K. If we use that, then we get two different τs : 0.0964 and 0.1064. Of course there should be only one τ that applies equally to both polarizations. We can bring the LCP and RCP data into alignment by increasing the LCP Tcal by 3% and correspondingly decreasing the RCP Tcal. We thus correct our Tcals. The results of the fitting of an opacity curve are listed here in Table 2:
    Pol Trcvr (K) Tatm (K) τ rms (K) Tcal (K)
    LCP 20.01 272.4 0.1013 1.42 5.376
    RCP 20.01 272.4 0.1013 1.41 4.201
Figure 5a shows the corrected data and the fitted curves versus elevation, and Figure 5B versus airmass.

 <<O>>  Difference Topic TPTCSPNT_080408 (r1.7 - 14 Apr 2008 - FrankGhigo)
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  • Figure 5: Gains(K/Jy) and fitted curves:
    TPTCSPNT_080408_gains.jpg
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%META:FILEATTACHMENT{name="TPTCSPNT_080408_gains.jpg" attr="" comment="Figure 5: Gains(K/Jy) and fitted curves" date="1208197295" path="TPTCSPNT_080408_gains.jpg" size="90052" user="FrankGhigo" version="1.1"}%


 <<O>>  Difference Topic TPTCSPNT_080408 (r1.6 - 11 Apr 2008 - FrankGhigo)
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The gain, G, relates to aperture efficiency, η as follows:

  • G (K/Jy) = Ta'/S = Ag η / 2k = 2.845 η
  • Ag is the geometric area of the telescope,
  • Ta' = Tant * exp(τA) ; (where A is the airmass).

The main factors contributing to the aperture efficiency are the pattern illumination efficiency, ηpat, which is about 70% for the GBT feeds, and the surface efficiency, ηsurf, due to surface irregularities. The surface efficiency is given by the Ruze formula:

  • ηsurf = exp{ -(4*π s / λ)^2 }
  • s is the rms surface irregularity.

Earlier calibrations have yielded s=390 microns, which would imply that

  • ηsurf = 0.8762 at 22.236 GHz.
Thus the combined aperture efficiency would be
  • η = 0.61
  • or G = 1.74 K/Jy.

Note that G=1.74 is about what was measured in the previous gain measurements of December 2005. Since that time the surface model has improved due to the addition of the Zernicke polynomial terms. This would result in flattening out the gain curve, but is not expected to increase the peak in the gain curve by a significant amount. A measured G=2.0 implies that there are no surface errors, i.e., s=0.

Have the TCals changed??

A likely explanation of this paradox is that the TCals have changed since December 2005. Another contributor to the discrepancy is a possible error in the opacity. The

 <<O>>  Difference Topic TPTCSPNT_080408 (r1.5 - 11 Apr 2008 - FrankGhigo)
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Using the calibrator flux informatino from

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Using the calibrator flux information from

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Gaussian profiles were fitted to each cross scan. After each two azimuth scans, the pointing LPC is updated so that the elevation scans should go through the peak. Thus we used the peaks of the fits to the elevation scans to determine the antenna temperatures (Tant). The Tant is corrected for atmospheric absorption and divided by the source flux density to obtain the gain, G, in Kelvin/Jansky.

  • G = Tant * exp(τA) / S(Jy)

The Gains are plotted in Figure 5 versus elevation, and also shown are fits of a quadratic function of the form:

  • G(z) = Gmax * (A0 + A1*z + A2*z^2 )
    where z = the zenith distance = 90 - elevation.

The resulting gains are 1.87 and 2.02 K/Jy at LCP and RCP, respectively. But these values seem unreasonably high.

Predicted Gain

We can predict the gain from previous measurements and estimates of the RMS surface errors.

 <<O>>  Difference Topic TPTCSPNT_080408 (r1.4 - 11 Apr 2008 - FrankGhigo)
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Using the calibrator flux informatino from http://www.vla.nrao.edu/astro/calib/manual/baars.html we obtain the following for our observed calibrators:

Source Flux Density at 22.236 GHz
3C147 1.815 Jy
3C286 2.539
3C295 0.941

 <<O>>  Difference Topic TPTCSPNT_080408 (r1.3 - 09 Apr 2008 - FrankGhigo)
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Weather conditions were mostly clear, but becoming foggy or light overcast.

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Observing Log

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--config
22.236 GHz center with 320 MHz bandwidth, dual beam; tracking feed 1.
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-- quadrant detectors running, but QD temps files not updating.

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-- quadrant detectors etc running, but Inclinometer temperature files not updating?

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Results

  • AZ/EL coverage for this session:
    coverage_080408.gif


Summary


Tsys and Opacity

The system temperature Tsys, measured at each peak scan, was fit to a simple function of elevation:

Tsys = Trcvr + Tatm{ 1 - exp(-τA)}
where the airmass A = 1/sin(elevation)

The Tsys values were calculated by the program "prepoint" which uses the GFM utilities; the noise cal injection is used to convert units to Kelvin, using previously measured calibrations of the values of Tcal. The results of the fitting, and the assumed Tcals, are listed in Table 1.

Pol Trcvr Tatm τ rms Tcal
LCP 19.53 259.9 0.1031 1.37 5.213
RCP 20.60 279.0 0.1024 1.46 4.333
All values, except for τ, are in Kelvin. "rms" is the rms deviation of the data from the fitted curve.

Figure 2a shows the graph of Tsys vs elevation, and the fitted curves; Figure 2b shows Tsys plotted vs airmass.

We can compare the opacity, τ, derived from this dataset, which is sort of an average over the 11 hour observing session, with the Cleo predictions, which are shown in Figure 3. The predictions show the average τ varying from about 0.08 to 0.11 over the observing period. So the τ of 0.103 derived from the Tsys data is in reasonably good agreement.

We can also compare with Cleo's prediction of the atmospheric temperature, Tatm. Figure 4 shows the Cleo predictions, in which Tatm ranges between 270 and 274K, again in not too bad agreement with the fits to the Tsys.

  • Fig 2A: Tsys vs Elevation and fitted curves.:
    tsyss_080408.jpg

  • Fig 2B: Tsys vs Airmass and fitted curves.:
    tsyss_amass_080408.jpg

  • Fig 3: Predicted Opacity, April 7-8.: The horizontal bar shows the duration of the experiment.
    zopacity2_080408.gif

  • Fig 4: Predicted atmospheric temperatures.: The horizontal bar shows the duration of the experiment.
    atmostemp_080408.jpg


Gain Curve and Efficiency


Pointing Offsets and such


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%META:FILEATTACHMENT{name="coverage_080408.gif" attr="" comment="AZ/EL coverage" date="1207760675" path="coverage_080408.gif" size="57008" user="FrankGhigo" version="1.1"}% %META:FILEATTACHMENT{name="tsyss_080408.jpg" attr="" comment="Fig 2A: Tsys vs Elevation and fitted curves." date="1207771036" path="tsyss_080408.jpg" size="62370" user="FrankGhigo" version="1.1"}% %META:FILEATTACHMENT{name="tsyss_amass_080408.jpg" attr="" comment="Fig 2B: Tsys vs Airmass and fitted curves." date="1207771079" path="tsyss_amass_080408.jpg" size="56962" user="FrankGhigo" version="1.1"}% %META:FILEATTACHMENT{name="zopacity2_080408.gif" attr="" comment="Fig 3: Predicted Opacity, April 7-8." date="1207771345" path="zopacity2_080408.gif" size="15838" user="FrankGhigo" version="1.1"}% %META:FILEATTACHMENT{name="atmostemp_080408.jpg" attr="" comment="Fig 4: Predicted atmospheric temperatures." date="1207771612" path="atmostemp_080408.jpg" size="63966" user="FrankGhigo" version="1.1"}%


 <<O>>  Difference Topic TPTCSPNT_080408 (r1.2 - 08 Apr 2008 - FrankGhigo)
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Start observing about 8:50 EDT; scan 1 on 3C147

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Start observing about 8:50 EDT; scan 1 on 3C147 -- antenna not in scan coordinator! Start again with scan number 2.

Using scheduling block "Kgaincal_2"

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Scans 2 - 301 peak/focuses on Mars and 3C147

02:01 AM -- switch to scheduling block "Kgaincal_1" (3C286 and 3C295) Scans 301 to 628. End of observing at 08:02 EDT (12:02 UT)

Altogether, 125 good peak/focus sequences.


 <<O>>  Difference Topic TPTCSPNT_080408 (r1.1 - 08 Apr 2008 - FrankGhigo)
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%META:TOPICINFO{author="FrankGhigo" date="1207618320" format="1.0" version="1.1"}% %META:TOPICPARENT{name="CommissioningHistory"}%

TPTCSPNT_080408 K-band gain calibrations, April 8, 2008

The plan is to do peak/focus on 3C147 and Mars until they set, Then switch to 3C286 and 3C295 until they set about 8am tomorrow morning.

First, Galen and I went up to the receiver room to flip a switch that enabled MCB control of the KA-band receiver cals.

Start observing about 8:50 EDT;  scan 1 on 3C147

-- Tsys about 46 K; winds calm < 5 MPH at start; clear skies.; Tambient=8.5C
-- active surface, Zernickes on, FEM on; dynamic corrections on.
-- quadrant detectors running, but QD temps files not updating.
-- Cleo predicted opacity about 0.08 at start, a bump up to 0.12 sometime during the run.
-- MARS diameter April 8 is 6.66x6.62".  Tant about 3.5K

10:15 pm -- leave it with Dave

-- FrankGhigo - 08 Apr 2008


Topic TPTCSPNT_080408 . { View | Diffs | r1.14 | > | r1.13 | > | r1.12 | More }
Revision r1.1 - 08 Apr 2008 - 01:32 GMT - FrankGhigo
Revision r1.14 - 29 Aug 2008 - 13:03 GMT - ToddHunter
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