Changeset 551 in ETALON

Timestamp:

Apr 26, 2016, 3:58:29 PM (8 years ago)

Author:

delerue

Message:

CTR+CSPR paper updated

Location:

papers/2016_IPAC

Files:

• IPAC16_CLIO/MOPMB005.aux (modified) (1 diff)
• IPAC16_CLIO/MOPMB005.log (modified) (32 diffs)
• IPAC16_CLIO/MOPMB005.pdf (modified) (previous)
• IPAC16_CLIO/MOPMB005.synctex.gz (modified) (previous)
• IPAC16_CLIO/MOPMB005.tex (modified) (3 diffs)
• IPAC16_SP_CTR/MOPMB003.aux (modified) (2 diffs)
• IPAC16_SP_CTR/MOPMB003.log (modified) (39 diffs)
• IPAC16_SP_CTR/MOPMB003.pdf (modified) (previous)
• IPAC16_SP_CTR/MOPMB003.synctex.gz (modified) (previous)
• IPAC16_SP_CTR/MOPMB003.tex (modified) (7 diffs)

papers/2016_IPAC/IPAC16_CLIO/MOPMB005.aux

@@ -55 +55 @@
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-\@writefile{lof}{\contentsline {figure}{\numberline {6}{\ignorespaces  Coherent Smith-Purcell spectrum as a function of the observation angle for different maximum field in the FB. The grating used for these simulations has a pitch of 8 mm and a blaze angle of $30^o$. The upper figure gives the energy distribution, the lower figure is normalized so that the maximum amplitude of each line is 1.\relax }}{3}}
+\@writefile{lof}{\contentsline {figure}{\numberline {6}{\ignorespaces  Coherent Smith-Purcell spectrum as a function of the observation angle for different maximum field in the FB. The grating used for these simulations has a pitch of 8~mm and a blaze angle of $30^o$. The upper figure gives the energy distribution, the lower figure is normalized so that the maximum amplitude of each line is 1.\relax }}{3}}
 \newlabel{sp}{{6}{3}}
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papers/2016_IPAC/IPAC16_CLIO/MOPMB005.log

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papers/2016_IPAC/IPAC16_CLIO/MOPMB005.tex

@@ -37 +37 @@
 Jean-Paul Berthet, Francois Glotin, Jean-Michel Ortega,  Rui Prazeres 
 \\ CLIO/ELISE/LCP, Univ. Paris-Sud, CNRS, Universit\'e Paris-Saclay, Orsay, France.\\
-         \textsuperscript{1}also at National Taras Shevchenko University of K2yiv, Kyiv, Ukraine\\
+         \textsuperscript{1}also at National Taras Shevchenko University of Kyiv, Kyiv, Ukraine\\
   }
 
@@ -50 +50 @@
 %
 \begin{abstract}
-CLIO is a Free Electron Laser based on a thermoionic electron gun. In its normal operating mode it delivers long electron 8 pulses but studies are ongoing to shorten the pulses to about 1 ps. We report on simulations showing how the pulse can be shortened and the expected signal yield from several bunch length diagnostics (Coherent Transition Radiation, Coherent Smith Purcell Radiation).
+CLIO is a Free Electron Laser based on a thermoionic electron gun. In its normal operating mode it delivers electron 8 pulses but studies are ongoing to shorten the pulses to about 1 ps. We report on simulations showing how the pulse can be shortened and the expected signal yield from several bunch length diagnostics (Coherent Transition Radiation, Coherent Smith Purcell Radiation).
 \end{abstract}
 
 
 \section{Introduction}
-Experimental comparison of Coherent Smith-Purcell Radiation (CSPR)  and Coherent Transition Radiation (CTR) will take place at CLIO accelerator~\cite{clio}. This accelerator can produce single electron bunches  with length of about 8~$\pm1$~ps~\cite{blm}  and energy up to 100~MeV.  To predict the spectrums of CTR and CSPR and optimise the CLIO parameters for the experiment, we have performed simulations of  of the accelerator using ASTRA~\cite{astra}. 
+Experimental comparison of Coherent Smith-Purcell Radiation (CSPR)  and Coherent Transition Radiation (CTR) will take place at CLIO accelerator~\cite{clio}. This accelerator can produce single electron bunches  with length of about 8~$\pm1$~ps~\cite{blm}  and energy up to 50~MeV.  To predict the spectrums of CTR and CSPR and optimise the CLIO parameters for the experiment, we have performed simulations of  of the accelerator using ASTRA~\cite{astra}. 
 
 \section{The CLIO accelerator}
 
 The CLIO free electron laser is an accelerator built in 1992. It is described in details in~\cite{clio} and it is shown on figure~\ref{clio}.
-The CLIO accelerator consist of a thermionic gun, a subharmonic buncher (SHB), a fundamental buncher (FB) and an accelerating cavity (AC). The gun produce bunches about 1 ns long at an energy of 90 keV. These bunch are then compressed by the subharmonic buncher  to 200 ps or less  to make it suitable for further compression with the fundamental buncher. This fundamental buncher further compresses the beam to a few ps and accelerates bunch to several MeV, making the electrons relativistic. The bunches are then further accelerated in the accelerating cavity to the operation energy  (typically 40-50 MeV). \par
+The CLIO accelerator consist of a thermionic gun, a subharmonic buncher (SHB), a fundamental buncher (FB) and an accelerating cavity (AC). The gun produce bunches about 1 ns long at an energy of 90 keV. These bunch are then compressed by the subharmonic buncher  to 200 ps or less  to make it suitable for further compression with the fundamental buncher. This fundamental buncher further compresses the beam to a few ps and accelerates bunch to several MeV, making the electrons relativistic. The bunches are then further accelerated in the accelerating cavity to the operation energy  (typically 15-50 MeV). \par
 
 %\begin{figure}[!htb]
@@ -197 +197 @@
   \centering
     \vspace*{-0.8cm}
-    \includegraphics[width=0.9\linewidth]{MOPMB005f6.pdf}\\
+    \includegraphics[width=0.8\linewidth]{MOPMB005f6.pdf}\\
     \vspace*{-0.8cm}
-  \includegraphics[width=0.9\linewidth]{MOPMB005f7.pdf}
-  \caption{  Coherent Smith-Purcell spectrum as a function of the observation angle for different maximum field in the FB. The grating used for these simulations has a pitch of 8 mm and a blaze angle of $30^o$. The upper figure gives the energy distribution, the lower figure is normalized so that the maximum amplitude of each line is 1.}
+  \includegraphics[width=0.8\linewidth]{MOPMB005f7.pdf}
+  \caption{  Coherent Smith-Purcell spectrum as a function of the observation angle for different maximum field in the FB. The grating used for these simulations has a pitch of 8~mm and a blaze angle of $30^o$. The upper figure gives the energy distribution, the lower figure is normalized so that the maximum amplitude of each line is 1.}
   \label{sp}
   \label{sp-normalised}

papers/2016_IPAC/IPAC16_SP_CTR/MOPMB003.aux

@@ -33 +33 @@
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+\citation{clio}
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+\@writefile{lof}{\contentsline {figure}{\numberline {6}{\ignorespaces Evolution of the CSPR spectrum with a constant grating pitch and a wavelength changing with the angle. The grating dimensions are $40\times 180$~\si {mm^2} with \SI {7.9}{mm} pitch and \ang {30} blaze angle. \relax }}{3}}
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+\@writefile{lof}{\contentsline {figure}{\numberline {9}{\ignorespaces CSPR and CTR energy density as function of wavelength. The CSPR spectrum is presented for beam-grating separations of \SIlist {3;6;9}{mm}. The grating dimensions are $40\times 180$ \si {mm^2} with \SI {8}{mm} pitch and \ang {30} blaze angle. The screen diameter for TR is \SI {40}{mm}. The signal is measured as integrated with a \SI {50}{mm} diameter parabolic mirror located \SI {300}{mm} from the beam axis.\relax }}{3}}
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papers/2016_IPAC/IPAC16_SP_CTR/MOPMB003.tex

@@ -65 +65 @@
 
 \subsection{Coherent Smith-Purcell Radiation (CSPR)}
-The same formula, but with a different SEY is used for calculation of the Smith-Purcell radiation (SP) spectrum. SP radiation occurs when a charged particle move above a metallic periodic structure. Unlike TR, SP has the advantage  that the emmited radiation is not concentrated in a small observation angle ($\Theta_{max}      \simeq1/\gamma$), but spread in angle. The wavelength of the radiation for SP depends on the observing angle according to the following:
+The same formula, but with a different SEY is used for calculation of the Smith-Purcell radiation (SP) spectrum. SP radiation occurs when a charged particle move above a metallic periodic structure. Unlike TR, SP has the advantage  that the emitted radiation is not concentrated in a small observation angle ($\Theta_{max}      \simeq1/\gamma$), but spread in angle. The wavelength of the radiation for SP depends on the observing angle according to the following:
 \begin{equation}
 \lambda=\frac{l}{n}(\frac{1}{\beta}-cos\Theta)
@@ -89 +89 @@
 \end{figure}
 
-The SEY spatial energy distribution for SP and TR are also significantly different. The spatial distribution of the energy per solid angle and per grating length  is presented on fig.~\ref{sey2d}.
+The SEY spatial energy distribution for SP and TR are also significantly different. The spatial distribution of the energy per solid angle and per grating length  is presented on figure~\ref{sey2d}.
 \begin{figure}[!htb]
   \centering
@@ -120 +120 @@
 
 
-This calculation was done with same parameters as for SEY. For others grating this distribution will be different, but it give us approximate space distribution of SP radiation. At this point, we can conclude,  that most of radiation is confined in  approx. $\pm 6^\circ$ in azimuthal ($\phi$)  angle. So a standard 50~mm parabolic mirror at a distance of 300~mm  from the grating will collect most of the radiation.\par
+The calculation of coherent radiation was done with the same parameters than for the SEY. For others grating this distribution would be different, but this gives us an approximate space distribution of the CSPR. From these simulations, we can conclude  that most of the radiation is confined in  approximatively $\pm$\ang{6} in azimuthal ($\phi$)  angle. So a standard 50~mm parabolic mirror at a distance of 300~mm  from the grating will collect most of the radiation.\par
 To choose the most appropriate grating pitch, one should use Smith-Purcell condition given in equation~\ref{eq:lmab}.  For maximum emission at 90 deg. formula \label{eq:pitch_pulselength} is applicable.
 \begin{equation}
@@ -170 +170 @@
   \centering
   \includegraphics[width=0.9\linewidth]{plots/constpitch.eps}
-  \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. }
+  \caption{Evolution of  the CSPR spectrum with a constant grating pitch and a wavelength changing with the angle. The grating dimensions are $40\times180$~\si{mm^2} with \SI{7.9}{mm} pitch and \ang{30} blaze angle. }
   \label{f14}
 \end{figure}
@@ -176 +176 @@
   \centering
   \includegraphics[width=0.9\linewidth]{plots/CTRPP.eps}
-  \caption{Evolution of CTR spectrum with  changing wavelength. Screen is 40mm in diameter.}
+  \caption{Evolution of CTR spectrum with  changing wavelength. The screen has a diameter of \SI{40}{mm}.}
   \label{f15}
 \end{figure}
@@ -192 +192 @@
   \centering
   \includegraphics[width=0.9\linewidth]{plots/Profile20deg.eps}
-  \caption{Profile of the bunch at the exit of the CLIO accelerating section.}
+  \caption{Profile of the bunch at the exit of the CLIO accelerating section (see~\cite{clio}).}
   \label{Prof1}
 \end{figure}%
@@ -198 +198 @@
   \centering
   \includegraphics[width=0.9\linewidth]{plots/SP.eps}
-  \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.}
+  \caption{CSPR and CTR energy density as function of wavelength. The CSPR spectrum is presented for  beam-grating separations of \SIlist{3;6;9}{mm}. The grating dimensions are $40\times180$ \si{mm^2} with \SI{8}{mm} pitch and \ang{30} blaze angle. The screen diameter for TR is \SI{40}{mm}. The signal is measured as integrated with a \SI{50}{mm} diameter parabolic mirror located \SI{300}{mm} from the beam axis.}
   \label{spctr}
 \end{figure}
 
 \section{Conclusion}
-We 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 0.03-3 THz [ 0.1 - 10 mm]) of 8.37e-7 J for CSPR and 7.35e-08 J for CTR.\par
+We 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 0.03-3 THz [ 0.1 - 10 mm]) of \SI{8.37e-7}{J} for CSPR and \SI{7.35e-08}{J} for CTR.\par