Changeset 515 in ETALON


Ignore:
Timestamp:
Apr 21, 2016, 7:14:29 PM (8 years ago)
Author:
delerue
Message:

Comparison paper updated

Location:
papers/2016_IPAC
Files:
8 edited

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  • papers/2016_IPAC/IPAC16_CLIO/MOPMB005.log

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     408. Defining document command \__siunitx_bookmark_numrange:w with arg. spec.
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  • papers/2016_IPAC/IPAC16_SP_CTR/MOPMB003.aux

    r502 r515  
    1919\@writefile{toc}{\contentsline {subsection}{Single Electron Yield}{1}}
    2020\@writefile{toc}{\contentsline {subsection}{Coherent Radiation}{1}}
    21 \newlabel{eq:pitch_wavelength}{{}{1}}
     21\newlabel{eq:pitch_pulselength}{{}{1}}
     22\citation{clio}
    2223\@writefile{lof}{\contentsline {figure}{\numberline {1}{\ignorespaces Signle electron yield for TR and SP. The screen diameter for TR is 40mm. SP SEY is presented for different beam-grating separation (3,6,9 mm). The grating used here is $40\unhbox \voidb@x \hbox {mm}\times 180\unhbox \voidb@x \hbox {mm}$ with 8 mm pitch and $30^o$ blaze angle. XXX Cut this plot at 15mm XXX \relax }}{2}}
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    2728\@writefile{lof}{\contentsline {figure}{\numberline {3}{\ignorespaces Maximum angle of emission for SP effect as function of pulsewidth and grating pitch. Grating $40\times 180$mm with $30^o$ blaze angle. The beam-grating separation is 3~mm.\relax }}{2}}
    2829\newlabel{mae}{{3}{2}}
    29 \@writefile{lof}{\contentsline {figure}{\numberline {4}{\ignorespaces Evolution of SP spectrum with constant pulselength and changing grating pitch. Grating $40\times 180$mm with $30^o$ blaze angle.\relax }}{2}}
    30 \newlabel{f13}{{4}{2}}
    31 \@writefile{lof}{\contentsline {figure}{\numberline {5}{\ignorespaces Evolution of SP spectrum with constant grating pitch and changing wavelength. Grating $40\times 180$mm with 7.9 mm pitch and $30^o$ blaze angle.\relax }}{2}}
     30\@writefile{lof}{\contentsline {figure}{\numberline {4}{\ignorespaces XXX Spelling XXX Tolat energy for SP effect as function of pulsewidth and grating pitch. Grating $40\times 180$mm with $30^o$ blaze angle. XXX Try to use a log for the vertical scale\relax }}{2}}
     31\newlabel{Epp}{{4}{2}}
     32\@writefile{lof}{\contentsline {figure}{\numberline {5}{\ignorespaces Evolution of SP spectrum with constant grating pitch and changing wavelength. Grating $40\times 180$mm with 7.9 mm pitch and $30^o$ blaze angle. XXX Can you prepare the same figure for TR?\relax }}{2}}
    3233\newlabel{f14}{{5}{2}}
    33 \citation{clio}
    3434\bibcite{GF}{1}
    3535\bibcite{GFa}{2}
     
    3737\bibcite{GD}{4}
    3838\bibcite{clio}{5}
    39 \@writefile{lof}{\contentsline {figure}{\numberline {6}{\ignorespaces Tolat energy for SP effect as function of pulsewidth and grating pitch. Grating $40\times 180$mm with $30^o$ blaze angle.\relax }}{3}}
    40 \newlabel{Epp}{{6}{3}}
    41 \@writefile{lof}{\contentsline {figure}{\numberline {7}{\ignorespaces TR distribution in angle and wavelength space. Screen diameter for TR is 40mm. \relax }}{3}}
    42 \newlabel{tr}{{7}{3}}
     39\@writefile{lof}{\contentsline {figure}{\numberline {6}{\ignorespaces Profile of the bunch at the exit of the CLIO accelerating section.\relax }}{3}}
     40\newlabel{Prof1}{{6}{3}}
     41\@writefile{lof}{\contentsline {figure}{\numberline {7}{\ignorespaces CSPR and CTR energy density as function of wavelength. SP spectrum is presented for different beam-grating separation (3,6,9 mm).Grating $40\times 180$mm with 8 mm pitch and $30^o$ blaze angle. Screen diameter for TR is 40mm. The signal is measured as integrated with a 50mm diameter parabolic mirror located 300~mm from the beam axis.\relax }}{3}}
     42\newlabel{spctr}{{7}{3}}
    4343\@writefile{toc}{\contentsline {section}{Conclusion}{3}}
    44 \@writefile{lof}{\contentsline {figure}{\numberline {8}{\ignorespaces Profile of the bunch at the exit of the CLIO accelerator.\relax }}{3}}
    45 \newlabel{Prof1}{{8}{3}}
    46 \@writefile{lof}{\contentsline {figure}{\numberline {9}{\ignorespaces SP and CTR energy density as function of wavelength. SP spectrum is presented for different beam-grating separation (3,6,9 mm).Grating $40\times 180$mm with 8 mm pitch and $30^o$ blaze angle. Screen diameter for TR is 40mm.\relax }}{3}}
    47 \newlabel{spctr}{{9}{3}}
  • papers/2016_IPAC/IPAC16_SP_CTR/MOPMB003.log

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  • papers/2016_IPAC/IPAC16_SP_CTR/MOPMB003.tex

    r502 r515  
    121121XXX Give explicit the formula: pitch = f(pulselength) (for maximum emission at 90 deg. \label{eq:pitch_pulselength} XXX
    122122
    123 The relation between the the grating pitch, the pulse length and the angle of maximum emission is given on figure~\ref{mae}. We can see that the green band ($90^\circ$ emission) follows the rule given in equation~\ref{eq:pitch_pulselength}.
     123The relation between the the grating pitch, the pulse length and the angle of maximum emission is given on figure~\ref{mae}. We can see that the green band ($90^\circ$ emission) follows the rule given in equation~\ref{eq:pitch_pulselength}. We can also look at the total energy emitted by the grating as a function of the pulse length and the grating energy. This is shown on figure~\ref{Epp}. On this figure the transition between the coherent and incoherent regime can clearly be seen.
    124124
    125125
     
    142142
    143143
    144 Evolution of  spectrum for cetain pulselength with pitch is presented on figure \ref{f13}. By changing pitch, we change sampling point in form factor and live region of interest (sampled amplitudes are almost zero) and in this case incoherent part start to dominate. Evolution of  spectrum for cetain grating pitch with pulselength is presented on figure \ref{f14}. This situation is similar to previous, except we change in formula \ref{eq:lmab} $\lambda$ instead grating pitch. So in this case for certain sampling points we change width of form factor.\par
    145 \begin{figure}[!htb]
    146   \centering
    147   \includegraphics[width=0.9\linewidth]{plots/constplen.eps}
    148   \caption{Evolution of SP spectrum with constant pulselength and changing grating pitch. Grating $40\times180$mm with  $30^o$ blaze angle.}
    149   \label{f13}
    150 \end{figure}
     144\begin{figure}[!htb]
     145  \centering
     146  \includegraphics[width=0.9\linewidth]{plots/TE.eps}
     147  \caption{XXX Spelling XXX Tolat energy for SP effect as function of pulsewidth and grating pitch. Grating $40\times180$mm with  $30^o$ blaze angle. XXX Try to use a log for the vertical scale}
     148  \label{Epp}
     149\end{figure}
     150%incoherence
     151
     152
     153In the case of CSPR as the pulse length change the angular distribution of the energy will also change. This is shown on figure~\ref{f14}.
     154
     155%Evolution of  spectrum for cetain pulselength with pitch is presented on figure \ref{f13}. By changing pitch, we change sampling point in form factor and live region of interest (sampled amplitudes are almost zero) and in this case incoherent part start to dominate. Evolution of  spectrum for cetain grating pitch with pulselength is presented on figure \ref{f14}. This situation is similar to previous, except we change in formula \ref{eq:lmab} $\lambda$ instead grating pitch. So in this case for certain sampling points we change width of form factor.\par
     156%\begin{figure}[!htb]
     157%  \centering
     158%  \includegraphics[width=0.9\linewidth]{plots/constplen.eps}
     159 % \caption{Evolution of SP spectrum with constant pulselength and changing grating pitch. Grating $40\times180$mm with  $30^o$ blaze angle.}
     160%  \label{f13}
     161%\end{figure}
    151162\begin{figure}[!htb]
    152163  \centering
    153164  \includegraphics[width=0.9\linewidth]{plots/constpitch.eps}
    154   \caption{Evolution of SP spectrum with constant grating pitch and changing wavelength. Grating $40\times180$mm with 7.9 mm pitch and $30^o$ blaze angle.}
     165  \caption{Evolution of SP spectrum with constant grating pitch and changing wavelength. Grating $40\times180$mm with 7.9 mm pitch and $30^o$ blaze angle. XXX Can you prepare the same figure for TR?}
    155166  \label{f14}
    156167\end{figure}
    157168
    158 As grating pitch and bunch length are interrelated in SP effect, so we discover dependence of total energy as function of two coordinates (pitch length and pulse width). Result of computation is presented at figure \ref{Epp}.\par
    159 \begin{figure}[!htb]
    160   \centering
    161   \includegraphics[width=0.9\linewidth]{plots/TE.eps}
    162   \caption{Tolat energy for SP effect as function of pulsewidth and grating pitch. Grating $40\times180$mm with  $30^o$ blaze angle.}
    163   \label{Epp}
    164 \end{figure}
    165 %incoherence
    166 Such behaviour can be explained by that, that in some cases we are in incoherent regime. In this case we have dramatically drop in energy in factor N (number of electrons in bunch, see eq. \ref{eq:eq1}). Also play role that fact, that with increase grating pitch we increase radiation diapason in bigger wavelength (lower energies), when spectral density changed as presented on figure \ref{f13}. Similar business with increasing in pulsewidth.\par
    167 
    168 
    169 So with same grating parameters and profile that we get from CLIO simulation \cite{clio} presented on fig. \ref{Prof1} we expect get spectrum like on fig. \ref{spctr}. CTR and SP spectrums is calculated for same profile. CTR have lower amplitude for this case, but it spread in small solid angle, so it will be easy to measure it. For SP radiation we expect signal  5.3e-7 J and for CTR 1.86e-06 J (in range 0.3-3 THz) with 50 mm parabolic mirror at distance 300mm from grating.\par
    170 \begin{figure}[!htb]
    171   \centering
    172   \includegraphics[width=0.9\linewidth]{plots/TR.eps}
    173   \caption{TR distribution in angle and wavelength space. Screen diameter for TR is 40mm. }
    174   \label{tr}
    175 \end{figure}%
     169
     170%\begin{figure}[!htb]
     171 % \centering
     172%  \includegraphics[width=0.9\linewidth]{plots/TR.eps}
     173%  \caption{TR distribution in angle and wavelength space. Screen diameter for TR is 40mm. }
     174%  \label{tr}
     175%\end{figure}%
     176
     177Using the bunch profile predicted for the CLIO Free Electron Laser~\cite{clio}, as shown on figure~\ref{Prof1} we can predict the spectrum for both CSPR and CTR as shown on figure~\ref{spctr}. We can see that the intensity of the CTR signal is  lower, but it is concentrated in a small solid angle. For CSPR the signal intensity depends on the beam-grating separation.
     178
    176179\begin{figure}[!htb]
    177180  \centering
    178181  \includegraphics[width=0.9\linewidth]{plots/Profile20deg.eps}
    179   \caption{Profile of the bunch at the exit of the CLIO accelerator.}
     182  \caption{Profile of the bunch at the exit of the CLIO accelerating section.}
    180183  \label{Prof1}
    181184\end{figure}%
     
    183186  \centering
    184187  \includegraphics[width=0.9\linewidth]{plots/SP.eps}
    185   \caption{SP and CTR energy density as function of wavelength. SP spectrum is presented for different beam-grating separation (3,6,9 mm).Grating $40\times180$mm with 8 mm pitch and $30^o$ blaze angle. Screen diameter for TR is 40mm.}
     188  \caption{CSPR and CTR energy density as function of wavelength. SP spectrum is presented for different beam-grating separation (3,6,9 mm).Grating $40\times180$mm with 8 mm pitch and $30^o$ blaze angle. Screen diameter for TR is 40mm. The signal is measured as integrated with a 50mm diameter parabolic mirror located 300~mm from the beam axis.}
    186189  \label{spctr}
    187190\end{figure}
    188191
    189192\section{Conclusion}
    190 So this simulation give the fundamental background for agjusting experimental parameters for efficiently measuring SP and CTR singal with pyrodetectrs  and estimation bunch width and finnaly longditudinal profile.
     193We have studied both CSPR and CTR and studied how to optimize the experimental parameters. Using the CLIO parameters we expect a signal (in the range 0.3-3 THz [ XXX give in wavelength]) of 5.3e-7 J for CSPR and 1.86e-06 J for CTR   with 50 mm parabolic mirror at distance 300mm from grating.\par
     194
     195
    191196
    192197\begin{thebibliography}{1}
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