Changeset 571 in ETALON
- Timestamp:
- Apr 28, 2016, 11:45:47 AM (8 years ago)
- Location:
- papers/2016_IPAC/2016_IPAC_ModelComparison_Poster
- Files:
-
- 1 added
- 5 edited
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papers/2016_IPAC/2016_IPAC_ModelComparison_Poster/2016_IPAC_ModelComparisonPoster.log
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papers/2016_IPAC/2016_IPAC_ModelComparison_Poster/2016_IPAC_ModelComparisonPoster.tex
r568 r571 109 109 { 110 110 \begin{center} 111 \footnotesize 111 112 Smith-Purcell radiation is a phenomenon observed, when a charged particle moves near a periodical grating\\[2pt] 112 113 \fbox{\includegraphics[width=0.9\linewidth]{WavelengthGrat}}\\ … … 116 117 } 117 118 118 \headerbox{Parameters}{name=parameters,column=0,row=0,below=introduction} 119 \headerbox{Smith-Purcell SEY}{name=polar,column=0,row=0,below=introduction} 120 { 121 {\scriptsize Prediction of the Smith-Purcell Radiation single electron yield for the SPESO parameters} 122 \begin{center} 123 \fbox{\includegraphics[width=0.9\linewidth]{Polar_SPESO_SEY.png}}\\ 124 \end{center} 125 } 126 127 \headerbox{Parameters}{name=parameters,column=0,row=0,below=polar} 119 128 { 120 129 \begin{center} … … 143 152 144 153 } 145 \headerbox{References}{name=reference,column=0,row=0,below=parameters} 146 { 147 \footnotesize 148 {[}1{]} D.~V.~Karlovets and A.~P.~Potylitsyn., 149 \emph{Phys. Rev. ST Accel. Beams}, vol. 9, 150 p. 080701, 2006. \\ 151 {[}2{]} J.~H.~Brownell, J.~Walsh, G.~Doucas, 152 \emph{Phys. Rev. E} vol.~57, 153 pp.~1075--1080, 1998.\\ 154 {[}3{]} D.~V.~Karlovets and A.~P.~Potylitsyn., 155 \emph{JETP Letters}, vol. 84, no. 9, 156 pp. 489-–493, 2006. \\ 157 } 154 158 155 %\headerbox{Contacts}{name=contacts,column=0,row=0,below=parameters} 159 156 %{ … … 165 162 %---------------------------------------------------------------------------------------- 166 163 167 \headerbox{Models}{name=results1,column=1,span=2,row=0} 168 { 169 \scriptsize 170 The models, that were used: 171 \textbf{R}esonance \textbf{D}iffraction \textbf{R}adiation (\textbf{\footnotesize RDR})~[1], 172 \textbf{S}urface \textbf{C}urrent (\textbf{\footnotesize SC, GFW})[1,2], 173 \textbf{R}esonance \textbf{R}eflection \textbf{R}adiation (\textbf{\footnotesize RRR}) [3].\\ 174 By SC we mean the Surface current model, with the assumption, that the width of the grating is infinite, whether the GFW model takes it into account. 175 \normalsize 176 %\larger 177 %Surface Current (SC,GFW)\\ 178 %\normalsize 179 %\begin{tabular}{l m{7cm}|} 180 % \begin{minipage}{5cm} 181 % \fbox{\includegraphics[width=1\linewidth]{SC_model.png}} 182 % \end{minipage} 183 % & {adasd}\\ 184 %\end{tabular} 185 %\\[0.3cm] 186 %\larger 187 %Resonance Diffraction Radiation (RDR)\\ 188 %\normalsize 189 %\begin{tabular}{l m{7cm}|} 190 % \begin{minipage}{5cm} 191 % \fbox{\includegraphics[width=1\linewidth]{RDR_model.png}} 192 % \end{minipage} 193 % & {adasd}\\ 194 %\end{tabular} 195 %\\[0.3cm] 196 %\larger 197 %Resonant Refraction Radiation (RRR) \\ 198 %\normalsize 199 %\begin{tabular}{l m{7cm}|} 200 % \begin{minipage}{5cm} 201 % \fbox{\includegraphics[width=1\linewidth]{RRR_model.png}} 202 % \end{minipage} 203 % & {adasd}\\ 204 %\end{tabular} 205 %\\ 206 } 164 207 165 %\headerbox{Pre-wave zone effect}{name=results2,column=1,span=2,below=results1} 208 166 %{ … … 220 178 % \end{center} 221 179 %} 222 \headerbox{Width dependance}{name=results3,column=1,span=2 ,below=results1}180 \headerbox{Width dependance}{name=results3,column=1,span=2} 223 181 { 224 182 \scriptsize 225 With the increase of the grating width, the RRR model tends to be like the SC and RDR models.\\183 With the increase of the grating width, the RRR model tends to have same distribution as the SC and RDR models. 226 184 The parameters are from the SPESO experiment. 227 185 \normalsize 228 186 \begin{center} 229 \begin{minipage}{0.3 \linewidth}187 \begin{minipage}{0.32\linewidth} 230 188 \centering 231 189 \fbox … … 234 192 \end{minipage} 235 193 % \caption{SPESO parameters, M=20mm} 236 \begin{minipage}{0.3 \linewidth}194 \begin{minipage}{0.32\linewidth} 237 195 \centering 238 196 \fbox … … 241 199 \end{minipage} 242 200 % \caption{SPESO parameters, M=200mm} 243 \begin{minipage}{0.3 \linewidth}201 \begin{minipage}{0.32\linewidth} 244 202 \centering 245 203 \fbox … … 257 215 \normalsize 258 216 \begin{center} 259 \begin{minipage}{0.3 \linewidth}217 \begin{minipage}{0.32\linewidth} 260 218 \centering 261 219 \fbox … … 264 222 \end{minipage} 265 223 % \caption{E203 parameters, d=50$\mu m$, $\theta=40\deg$} 266 \begin{minipage}{0.3 \linewidth}224 \begin{minipage}{0.32\linewidth} 267 225 \centering 268 226 \fbox … … 271 229 \end{minipage} 272 230 % \caption{E203 parameters, d=50$\mu m$, $\theta=40\deg$} 273 \begin{minipage}{0.3 \linewidth}231 \begin{minipage}{0.32\linewidth} 274 232 \centering 275 233 \fbox … … 284 242 { 285 243 \begin{center} 286 \fbox 287 {\includegraphics[width=0.48\linewidth]{MOPMB004f2}} 288 % \caption{SPESO parameters} 289 \fbox 290 {\includegraphics[width=0.48\linewidth]{MOPMB004f3}} 291 % \caption{E203 parameters} 244 \begin{minipage}{0.48\linewidth} 245 \centering 246 \fbox 247 {\includegraphics[width=\linewidth]{MOPMB004f2}} 248 {\footnotesize SPESO experiment parameters, d=10mm} 249 \end{minipage} 250 \begin{minipage}{0.48\linewidth} 251 \centering 252 \fbox 253 {\includegraphics[width=\linewidth]{MOPMB004f3}} 254 {\footnotesize E203 experiment parameters, d=0.25~mm} 255 \end{minipage} 292 256 \end{center} 293 } 294 295 %\headerbox{Angle dependance}{name=results6,column=1,span=2,below=results5} 296 %{ 297 % \begin{center} 298 % \fbox 299 % {\includegraphics[width=0.3\linewidth]{d005_th40_M120.png}} 300 % \fbox 301 % {\includegraphics[width=0.3\linewidth]{d005_th90_M120.png}} 302 % \fbox 303 % {\includegraphics[width=0.3\linewidth]{d005_th140_M120.png}} 304 % \end{center} 305 %} 257 \footnotesize \textbf{Conclusions:} The simulation shows that the SC and RDR models are in agreement within experimental errors. The RRR model is also close to the RDR and SC, but more detailed explanation on the constant is required. More detailed consideration of the grating profile in the GFW simulation gives the intensity 10 times bigger. 258 The ratios between the models are not changing much with the parameters~(except the observation angle), which means that it is possible to introduce a parameter-independent model correction factor. 259 } 260 261 \headerbox{References}{name=reference,column=1,row=0,below=results5} 262 { 263 \footnotesize 264 {[}1{]} D.~V.~Karlovets and A.~P.~Potylitsyn., 265 \emph{Phys. Rev. ST Accel. Beams}, vol. 9, 266 p. 080701, 2006. \\ 267 {[}2{]} J.~H.~Brownell, J.~Walsh, G.~Doucas, 268 \emph{Phys. Rev. E} vol.~57, 269 pp.~1075--1080, 1998.\\ 270 {[}3{]} D.~V.~Karlovets and A.~P.~Potylitsyn., 271 \emph{JETP Letters}, vol. 84, no. 9, 272 pp. 489-–493, 2006. \\ 273 } 274 \headerbox{Models}{name=results1,column=2,span=1,row=0, below=results5} 275 { 276 \scriptsize 277 The models, that were used: 278 \textbf{R}esonance \textbf{D}iffraction \textbf{R}adiation (\textbf{\footnotesize RDR})~[1], 279 \textbf{S}urface \textbf{C}urrent (\textbf{\footnotesize SC, GFW})[1,2], 280 \textbf{R}esonance \textbf{R}eflection \textbf{R}adiation (\textbf{\footnotesize RRR}) [3].\\ 281 By SC we mean the Surface current model, with the assumption, that the width of the grating is infinite, whether the GFW model takes it into account. 282 \normalsize 283 } 306 284 \end{poster} 307 308 285 \end{document}
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