Changeset 541 in ETALON for CLIO

Timestamp:

Apr 22, 2016, 9:59:42 PM (8 years ago)

Author:

delerue

Message:

CLIO paper updated

Location:

CLIO

Files:

• CTR+gfw/CTR.m (modified) (1 diff)
• CTR+gfw/GFWnew/GFWnew.m (copied) (copied from CLIO/CTR+gfw/GFWnew/GFWnew.m) (9 diffs)
• IPAC16_1 (copied) (copied from CLIO/IPAC16_1)
• IPAC16_1/IPAC.aux (modified) (1 diff)
• IPAC16_1/IPAC.log (modified) (38 diffs)
• IPAC16_1/IPAC.pdf (modified) (previous)
• IPAC16_1/IPAC.synctex.gz (modified) (previous)
• IPAC16_1/IPAC.tex (modified) (3 diffs)
• IPAC16_2 (copied) (copied from CLIO/IPAC16_2)
• IPAC16_2/IPAC.aux (modified) (1 diff)
• IPAC16_2/IPAC.log (modified) (33 diffs)
• IPAC16_2/IPAC.pdf (modified) (previous)
• IPAC16_2/IPAC.synctex.gz (modified) (previous)
• IPAC16_2/IPAC.tex (modified) (1 diff)

CLIO/CTR+gfw/CTR.m

@@ -126 +126 @@
  title(['CTR spectrum'])
  grid on
+ xlim([0 5])
 %  xlim([min(c./nu*1e+3) 2])
 end

CLIO/CTR+gfw/GFWnew/GFWnew.m

@@ -63 +63 @@
     load([P_file]);
   else
-      disp('Set correct file name!')
+      error('Set correct file name!')
   end
 else
@@ -70 +70 @@
 sigma_t= pulse_len_ps/(sqrt(2*log(2))*(1+epsl))*1e-3;  %The sigma of the leading edge    ns
 
-nu=(1:1e+10:3e+13).*1e-9;%Ghz
+nu=(1:1e+10:3e+16).*1e-9;%Ghz
 
 sigma_L= sigma_t*epsl;
@@ -220 +220 @@
 FreqHalf=Frequency(1:round(length(Frequency)/2));%half of frequency range
 SpectrumHalf=SpectrumHalf./max(SpectrumHalf);%normalization of Spectrum
-Nmax=find(FreqHalf>=2.5,1);%2.5 THz is more than enoght
+Nmax=find(FreqHalf>=60,1);%2.5 THz is more than enoght
 % Interpolation is applyed to decrease error in calculation (freq step in FFT is to wide for this calculation ) 
 FreqInter=FreqHalf(1):((FreqHalf(2)-FreqHalf(1))*1e-3):FreqHalf(Nmax);%interpolation diapason
@@ -226 +226 @@
 if PlotFunc(1)==1
 figure(1)
+clf
 plot(FreqInter,SpecInter,'-k','linew',2)
 hold on
@@ -252 +253 @@
  if isempty(s_coh_long)
      s_coh_long=0;%ACHTUNG!!!
-     disp('fail to find Form Factro value')
+     error('fail to find Form Factor value')
  end
 else
@@ -367 +368 @@
 if PlotFunc(2)==1
  figure(2)
+ clf
  plot(thet,bin_single(:,phiDiv+2),'k','linew',2)
  set(gca,'fontsize',16)
@@ -376 +378 @@
 if PlotFunc(3)==1
 figure(3)
+clf
  plot(thet,sum_tr,'r','linew',2)
 % thet_rad=thet/180*pi;
@@ -391 +394 @@
 if PlotFunc(4)==1
 figure(4)
+clf
 plot(time,Profile,'r','linew',2)
  set(gca,'fontsize',16)
@@ -401 +405 @@
 if PlotFunc(5)==1
 figure(5)
+clf
 semilogy(nu_Hz*1e-12,SP_spec_1,'r','linew',2)
  hold on

CLIO/IPAC16_1/IPAC.aux

@@ -10 +10 @@
 \@writefile{lof}{\select@language{USenglish}}
 \@writefile{lot}{\select@language{USenglish}}
-\@writefile{toc}{\contentsline {section}{Intro}{1}}
+\@writefile{toc}{\contentsline {section}{Introduction}{1}}
 \newlabel{eq:eq2}{{1}{1}}
 \newlabel{eq:eq3}{{2}{1}}
 \newlabel{eq:eq1}{{3}{1}}
 \newlabel{eq:lmab}{{4}{1}}
-\@writefile{lof}{\contentsline {figure}{\numberline {1}{\ignorespaces Signle electron yield for TR and SP.\relax }}{1}}
+\@writefile{lof}{\contentsline {figure}{\numberline {1}{\ignorespaces Single electron yield for TR and SP.\relax }}{1}}
 \providecommand*\caption@xref[2]{\@setref\relax\@undefined{#1}}
 \newlabel{sey}{{1}{1}}

CLIO/IPAC16_1/IPAC.log

@@ -1 @@
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+This is pdfTeX, Version 3.1415926-2.5-1.40.14 (TeX Live 2013) (format=pdflatex 2014.5.30)  2 APR 2016 23:41
 entering extended mode
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+ %&-line parsing enabled.
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 Package epstopdf Info: Output file is already uptodate.
 
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CLIO/IPAC16_1/IPAC.tex

@@ -42 +42 @@
 
 
-\section{Intro}
+\section{Introduction}
+\subsection{Transition radiation}
 When a relativistic charged particle crosses the interface between two media of different dielectric properties, transition radiation (TR) is emitted. This process was calculated analytically by Ginzburg and Frank \cite{GF}.
 \begin{equation}
@@ -48 +49 @@
 \label{eq:eq2}
 \end{equation}
- We use their formula with virtual-quanta method to compute the backward TR from a finite screen\cite{GFa} 
+ We use their formula with the virtual-quanta method to compute the backward TR from a finite screen\cite{GFa}~:
  \begin{equation}
 \frac{d^2I_{disk}}{d\omega d\Theta}=\frac{d^2I_{GF}}{d\omega d\Theta}[1-T(\gamma,\omega a,\Theta)]^2
 \label{eq:eq3}
 \end{equation}
-where T is correction tern to finite size of the screen. This gives the single electron yield (SEY). For the SEY the  whole spectrum can be derived using the following formula:
+where T is a correction term due to the finite size of the screen. This gives the single electron yield (SEY). From the SEY the  whole spectrum can be derived using the following formula:
 \begin{equation}
 \frac{d^2I}{d\omega d\Theta}=\frac{d^2I_1}{d\omega d\Theta}[N+N(N-1)F(\omega)]
 \label{eq:eq1}
 \end{equation}
-Where N is the number of electrons in the bunch and $F(\omega)$ is the form factor of the time profile of the bunch. Using phase recovery methods, such as Kramers-Kronig or Hilbert~\cite{IPAC14}, it is possible to recover  the phase and then the time profile of the bunch.\par
+Where N is the number of electrons in the bunch and $F(\omega)$ is the form factor of the time profile of the bunch. 
+
+LATER XXX
+Using phase recovery methods, such as Kramers-Kronig or Hilbert~\cite{IPAC14}, it is possible to recover  the phase and then the time profile of the bunch.\par
 The same formula, but with a different SEY is used for calculation of Smith-Purcell (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:
 \begin{equation}
@@ -70 +74 @@
 \end{equation}
 where Z is grating length, e is electron charge and $R^2$ is grating efficiency factor.\par
-Calculation of single electron yield for SP and TR presented at figure \ref{sey}. Screen for TR is metalic disk with radius 20 mm and grating for SP have 180 mm length, 40 mm width,8 mm pitch period and 30 degrees blaze angle.Beam-grating distance (from center of  the beam to the top of the tooth) is 3 mm. Gamma for both cases is same and equal 118. Other parameters was taken from CLIO accelerator simulation in ASTRA \cite{clio}. \par
+Calculation of single electron yield for SP and TR presented at figure \ref{sey}. 
+The screen considered for TR is a metallic disk with a radius of 20 mm and grating for SP have 180 mm length, 40 mm width,8 mm pitch period and 30 degrees blaze angle. Beam-grating distance (from center of  the beam to the top of the tooth) is 3 mm. Gamma in both cases is the same and is equal to 118. Other parameters was taken from CLIO accelerator simulation in ASTRA \cite{clio}. \par
 \begin{figure}[htb]
   \centering
   \includegraphics[width=0.9\linewidth]{plots/sey.eps}
-  \caption{Signle electron yield for TR and SP.}
+  \caption{Single electron yield for TR and SP.}
   \label{sey}
 \end{figure}
-So, as both CTR and Smith-Purcell radiation depends from form factor of the time profile of the bunch (see eq. \ref{eq:eq1}),so they both  can be used to diagnose longitudinal beam profile. 
-
-
-\section{Comparison of SP\&CTR(TR)}
-Using profile shape information\cite{clio} and SEY, that was calculated previously, we could predict energy and space distribution for both effects. Let's start from SP effect. For SP SEY we calculate space distribution of energy per solid angle per grating length  in ($\phi, \Theta$) space as presented on fig. \ref{sey2d}
+So, as both CTR and Smith-Purcell radiation depends from form factor of the time profile of the bunch (see eq. \ref{eq:eq1}), so they both  can be used to diagnose longitudinal beam profile. 
+
+
+\section{Comparison of SP\&TR}
+Using the profile shape information from CLIO~\cite{clio} and the SEY that was calculated previously, we can predict the spatial energy distribution for both effects. Let's start from SP effect. For SP SEY we calculate space distribution of energy per solid angle per grating length  in ($\phi, \Theta$) space as presented on fig. \ref{sey2d}
 \begin{figure}[!htb]
   \centering

CLIO/IPAC16_2/IPAC.aux

@@ -6 +6 @@
 \@writefile{lof}{\select@language{USenglish}}
 \@writefile{lot}{\select@language{USenglish}}
-\@writefile{toc}{\contentsline {section}{Intro}{1}}
+\@writefile{toc}{\contentsline {section}{Introduction}{1}}
 \@writefile{toc}{\contentsline {section}{CLIO accelerator simulation in ASTRA}{1}}
 \@writefile{lof}{\contentsline {figure}{\numberline {1}{\ignorespaces Profile of the bunch at the exit of the acceleration cavity (optimized).\relax }}{1}}

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CLIO/IPAC16_2/IPAC.tex

@@ -40 +40 @@
 %
 \begin{abstract}
-CLIO is a Free Electron Laser based on a thermoionic electron gun. In its normal operating mode it delivers long electron pulse 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, FEL yield) as well as on the first experimental measurements.
+CLIO is a Free Electron Laser based on a thermoionic electron gun. In its normal operating mode it delivers long electron pulse 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, FEL yield).
 \end{abstract}
 
 
-\section{Intro}
-Experimental comparison of coherent transition radiation (CTR) and Smith-Purcell (SP) radiation will take place at CLIO accelerator. This accelerator can produce single electron bunches  with length of several ps and energy up to 100 MV.  To predict measured spectrums of CTR and SP and optimise CLIO parameters for experiment, simulations of accelerator is done. To separate radiation at different wavelengths we desing and fabricate mesh filters \ref{filt}.
+\section{Introduction}
+Experimental comparison of coherent transition radiation (CTR) and Smith-Purcell (SP) radiation will take place at CLIO accelerator. This accelerator can produce single electron bunches  with length of several ps and energy up to 100 MV.  To predict measured spectrums of CTR and SP and optimise CLIO parameters for experiment, simulations of accelerator is done. To separate radiation at different wavelengths we designed and fabricated mesh filters XXX \ref{filt}.
 
 \section{CLIO accelerator simulation in ASTRA}
-We use ASTRA program for this simulations with taking in account space charge of the particle bunch. \par
-CLIO acceleration system consist from thermionic gun, subharmonic buncher, fundamental buncher and acceleration cavity. Gun produce bunches about 1 ns long and energy 90 keV. After it subharmotic buncher compress the bunch  to 200 ps and less to make it suitable for further compression with fundamental buncher. Last one except compression to few ps also accelerate bunch to several MeV to make them relativistic and convenient for acceleration in next cavity. Acceleration cavity accelerate bunch to tens of MeV. Working energy is 40-50 MeV. Using ASTRA code we simulate pass of electrons in all cavities and optimise phase for all of them to get smallest bunch spread  in time and energy. After all this procedures we get bunch profile presented at figure \ref{Prof1} with energy 60.34 MeV and $\Delta\gamma/\gamma$=0.5\%
+We use the ASTRA program for this simulations with taking in account space charge of the particle bunch. \par
+The CLIO accelerator system consist of a thermionic gun, a subharmonic buncher, a fundamental buncher and an acceleration cavity. The gun produce bunches about 1 ns long and with an energy of 90 keV. After that the subharmonic buncher compresses the bunch  to 200 ps and less to make it suitable for further compression with the fundamental buncher. Last one except compression to few ps also accelerate bunch to several MeV to make them relativistic and convenient for acceleration in next cavity. Acceleration cavity accelerate bunch to tens of MeV. Working energy is 40-50 MeV. Using the ASTRA code we simulate pass of electrons in all cavities and optimise phase for all of them to get smallest bunch spread  in time and energy. After all this procedures we get bunch profile presented at figure \ref{Prof1} with energy 60.34 MeV and $\Delta\gamma/\gamma$=0.5\%
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