Changeset 307 in ETALON for reconstruction


Ignore:
Timestamp:
Dec 4, 2015, 12:44:09 AM (9 years ago)
Author:
delerue
Message:

Version of the phase reconstruction paper submitted to ArXiV

Location:
reconstruction/long_paper3
Files:
2 deleted
3 edited
37 moved

Legend:

Unmodified
Added
Removed
  • reconstruction/long_paper3/phase_reconstruction_paper.log

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  • reconstruction/long_paper3/phase_reconstruction_paper.tex

    r306 r307  
    142142\begin{figure}[htbp]
    143143 \centering
    144   \includegraphics*[width=70mm]{plots/1.eps}
     144  \includegraphics*[width=70mm]{plots_1.eps}
    145145  \caption{Example of profiles giving very different $\chi^2$ despite being relatively similar. \\
    146146  $\chi^2_{\mbox{sine noise}}=3.8219\times 10^{-8}, \chi^2_{\mbox{offset}}=7.2661\times 10^{-8}$; For profile with sine noise: FW0.1M=0.0241, FW0.2M=0.044 FWHM=0.0621 FW0.8M=0.1849 FW0.9M=0.3619. As FWXM calculated from top of profile, for all profiles  FWXM=0. }% VH quetion 5
     
    154154\begin{figure}[htbp]
    155155 \centering
    156   \includegraphics*[width=70mm]{plot2210/21.eps}\\
    157   \includegraphics*[width=70mm]{plot2210/22.eps}\\
    158   \includegraphics*[width=70mm]{plot2210/23.eps}\\
    159   \includegraphics*[width=70mm]{plot2210/24.eps}\\
     156  \includegraphics*[width=70mm]{plot2210_21.eps}\\
     157  \includegraphics*[width=70mm]{plot2210_22.eps}\\
     158  \includegraphics*[width=70mm]{plot2210_23.eps}\\
     159  \includegraphics*[width=70mm]{plot2210_24.eps}\\
    160160  \caption{The constraints on the parameters $\sigma_i$ (top) and $\mu_i$ (bottom) due to effect of scaling in terms of the $\chi^2$ and $Delta$FWHM ratio. For each point 1000 simulations were made.}%VH question 8
    161161   \label{sigma_chi2}
     
    190190\begin{figure}[htbp]
    191191 \centering
    192   \includegraphics*[width=70mm]{plot1510/31.eps} \\
    193     \includegraphics*[width=70mm]{plot1510/32.eps}
     192  \includegraphics*[width=70mm]{plot1510_31.eps} \\
     193    \includegraphics*[width=70mm]{plot1510_32.eps}
    194194  %\includegraphics*[width=70mm]{newFig/lin27e203line203.eps}
    195195  \caption{Comparison of different samplings with $\chi^2$ criterium (top) and $\Delta_{FWHM}$ (bottom).}
     
    201201\begin{figure}[htbp]
    202202 \centering
    203   \includegraphics*[width=70mm]{plots/41.eps} \\
    204     \includegraphics*[width=70mm]{plots/42.eps}
     203  \includegraphics*[width=70mm]{plots_41.eps} \\
     204    \includegraphics*[width=70mm]{plots_42.eps}
    205205  %\includegraphics*[width=70mm]{newFig/lin27e203line203.eps}
    206206  \caption{Detector position for linear sampling for a minimal detector distance of $5^o$ (top) and $10^o$ (bottom) .}
     
    214214\begin{figure}[htbp]
    215215 \centering
    216   \includegraphics*[width=90mm]{plots/51.eps} \\
    217   \includegraphics*[width=90mm]{plots/52.eps}
     216  \includegraphics*[width=90mm]{plots_51.eps} \\
     217  \includegraphics*[width=90mm]{plots_52.eps}
    218218  \caption{Comparison of different sampling with number of MDD  with $\chi^2$ criterium (top) and $\Delta_{FWHM}$ (bottom). Ls is linear sampling with $1^o,5^o,10^0$ MDD and Ts is Triple sine sampling; mx mean the reconstruction use the maximum number of detectors (blue and red dots in figure \ref{lin12}).}
    219219   \label{biglin}
     
    228228\begin{figure}[htbp]
    229229 \centering
    230   \includegraphics*[width=70mm]{plot2210/61.eps}\\
    231    \includegraphics*[width=70mm]{plot2210/62.eps}
     230  \includegraphics*[width=70mm]{plots_61.eps}\\
     231   \includegraphics*[width=70mm]{plots_62.eps}
    232232  \caption{Effect of the sampling frequencies on the $\chi^2$ (top) and $\Delta_{FWHM}$ (bottom). }
    233233   \label{sampling_chi2}
     
    279279\begin{figure}[htbp]
    280280 \centering
    281   \includegraphics*[width=65mm]{plots/71.eps}\\
    282   \includegraphics*[width=65mm]{plots/72.eps}\\
     281  \includegraphics*[width=65mm]{plots_71.eps}\\
     282  \includegraphics*[width=65mm]{plots_72.eps}\\
    283283
    284284    \caption{Comparison of different LF extrapolation: example of spectrum (top) and  profile (bottom) and histogram with mean $\chi^2$ for each method (bottom). Gaussian and Taylorian methods are described in the text. "Real LF spectrum" means that the real LF spectrum is used. For this simulation the Hilbert method of phase recovery and $A\omega^B$ high frequency extrapolation were used.}
     
    289289 \centering
    290290
    291   \includegraphics*[width=65mm]{plots/81.eps}
    292     \includegraphics*[width=65mm]{plots/82.eps}
     291  \includegraphics*[width=65mm]{plots_81.eps}
     292    \includegraphics*[width=65mm]{plots_82.eps}
    293293    \caption{Comparison of different LF extrapolation: histogram with mean $\chi^2$ for each method (top) and $\Delta_{FWHM}$ (bottom).  }
    294294   \label{lf2}
     
    348348\begin{figure}[htbp]
    349349 \centering
    350   \includegraphics*[width=65mm]{plots/91.eps}\\
    351   \includegraphics*[width=65mm]{plots2/92.eps}\\
     350  \includegraphics*[width=65mm]{plots_91.eps}\\
     351  \includegraphics*[width=65mm]{plots2_92.eps}\\
    352352
    353353    \caption{Comparison of different HF extrapolations~: example of spectrum  (top) and profile (bottom). For these simulations the Hilbert reconstruction method of phase recovery and Gaussian LF extrapolations were used.}
     
    356356\begin{figure}[htbp]
    357357 \centering
    358     \includegraphics*[width=65mm]{plots/102.eps}\\
    359         \includegraphics*[width=65mm]{plots/101.eps}\\
     358    \includegraphics*[width=65mm]{plots_102.eps}\\
     359        \includegraphics*[width=65mm]{plots_101.eps}\\
    360360
    361361    \caption{Comparison of different HF extrapolation for Gaussian~: histogram with mean $\chi^2$ (top) and $\Delta_{FWHM}$ (bottom).}
     
    386386 \centering
    387387%  \includegraphics*[trim=0 0 275 0 ,clip,width=95mm]{plot1000700.png}
    388   \includegraphics*[width=65mm]{plots/11541.eps}\\
    389   \includegraphics*[width=65mm]{plots/11658.eps}\\
    390    \includegraphics*[width=65mm]{plots/11914.eps}
     388  \includegraphics*[width=65mm]{plots_11541.eps}\\
     389  \includegraphics*[width=65mm]{plots_11658.eps}\\
     390   \includegraphics*[width=65mm]{plots_11914.eps}
    391391  \caption{Examples of well reconstructed profile. The original profile is in blue and the profiles reconstructed with the Hilbert transform and the full Kramers-Kronig procedures are in red and black respectively.}
    392392   \label{good_profiles}
     
    396396 \centering
    397397%  \includegraphics*[trim=0 0 275 0 ,clip,width=95mm]{plot1000183.eps}
    398   \includegraphics*[width=65mm]{plots/12227.eps}\\
    399    \includegraphics*[width=65mm]{plots/12231.eps}\\
    400     \includegraphics*[width=65mm]{plots/12667.eps}\\
     398  \includegraphics*[width=65mm]{plots_12227.eps}\\
     399   \includegraphics*[width=65mm]{plots_12231.eps}\\
     400    \includegraphics*[width=65mm]{plots_12667.eps}\\
    401401  \caption{Example of poorly reconstructed profile.  The original profile is in blue and the profiles reconstructed with the Hilbert transform and the full Kramers-Kronig procedures are in red and black respectively.}
    402402   \label{bad_profiles}
     
    410410\begin{figure}[htbp]
    411411 \centering
    412   \includegraphics*[width=70mm]{plot1510/131.eps} \\
    413   \includegraphics*[width=70mm]{plot1510/132.eps}
     412  \includegraphics*[width=70mm]{plot1510_131.eps} \\
     413  \includegraphics*[width=70mm]{plot1510_132.eps}
    414414  \caption{{$\Delta_{FWHM}$  (top)  and $\chi^2$ (bottom) distribution of 1000 simulations reconstructed using the Hilbert transform  method (black line) and Kramers-Kronig reconstruction method (red line).  }}% VH change name of picture and unite with other
    415415   \label{profiles_stats_hilbert}
     
    418418\begin{figure}[htbp]
    419419 \centering
    420   \includegraphics*[width=100mm]{plots/14.eps} 
     420  \includegraphics*[width=100mm]{plots_14.eps} 
    421421  \caption{Example of reconstructed profile with zooms on the peak and tails. One can see that the profile reconstructed using the Kramers-Kronig method has a negative component. This will dominate the final $\chi^2$ and explains why the $\chi^2$ obtained by this method is higher as shown in figure~\ref{profiles_stats_hilbert}.}% VH change name of picture and unite with other
    422422   \label{expKK}
     
    431431\begin{figure}[htbp]
    432432 \centering
    433   \includegraphics*[width=70mm]{plot1510/15.eps}
     433  \includegraphics*[width=70mm]{plot1510_15.eps}
    434434  \caption{$\Delta_{FWXM}$  for 1000 profiles with both methods.}%VH add  picture
    435435   \label{fwxm}
     
    438438\begin{figure}[htbp]
    439439 \centering
    440   \includegraphics*[width=65mm]{plots/161.eps}\\
    441     \includegraphics*[width=65mm]{plots/162.eps}
     440  \includegraphics*[width=65mm]{plots_161.eps}\\
     441    \includegraphics*[width=65mm]{plots_162.eps}
    442442    \caption{Original and reconstructed profile and their difference for bad profile (top) and good profile (bottom).}
    443443   \label{mod}
     
    450450\begin{figure}[htbp]
    451451 \centering
    452   \includegraphics*[width=70mm]{plot1510/171.eps} \\
    453   \includegraphics*[width=70mm]{plot1510/172.eps} \\
     452  \includegraphics*[width=70mm]{plot1510_171.eps} \\
     453  \includegraphics*[width=70mm]{plot1510_172.eps} \\
    454454%  \includegraphics*[width=75mm]{THPME088f10.eps}
    455455  \caption{Distribution of the $\chi^2$ in the case of a Lorenzian distribution. }
     
    468468\begin{figure}[htbp]
    469469 \centering
    470   \includegraphics*[width=70mm]{plot2210/181.eps}\\
    471   \includegraphics*[width=70mm]{plot2210/182.eps}\\
     470  \includegraphics*[width=70mm]{plot2210_181.eps}\\
     471  \includegraphics*[width=70mm]{plot2210_182.eps}\\
    472472  \caption{Mean $\chi^2$ and $\Delta_{FWXM}$  as function of noise amplitude.}
    473473   \label{noise}
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