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RIS citation export for MOPGW064: On Wakefield in Dielectric Waveguide with Shallow Corrugation of Metallic Wall

TY  - CONF
AU  - Tyukhtin, A.V.
AU  - Akhmatova, E.R.
AU  - Alekhina, T.Yu.
AU  - Galyamin, S.N.
AU  - Vorobev, V.V.
ED  - Boland, Mark
ED  - Tanaka, Hitoshi
ED  - Button, David
ED  - Dowd, Rohan
ED  - Schaa, Volker RW
ED  - Tan, Eugene
TI  - On Wakefield in Dielectric Waveguide with Shallow Corrugation of Metallic Wall
J2  - Proc. of IPAC2019, Melbourne, Australia, 19-24 May 2019
CY  - Melbourne, Australia
T2  - International Particle Accelerator Conference
T3  - 10
LA  - english
AB  - Bunch radiation in periodical waveguides was mainly analyzed for situations when wavelengths are comparable to the structure period (Smith-Purcell emission). However, it is also of interest to study the "long-wave radiation" with wavelengths which are much larger than the structure period*,**. In such situation, the exact boundary conditions on the complicated periodic surface can be replaced with the equivalent boundary conditions (EBC) which must be fulfilled on the smooth surface. Earlier we considered with this approach radiation of the bunch moving along the axis of circular vacuum corrugated waveguide**. Comparison of analytical results with COMSOL simulations showed high accuracy of the EBC method. Here we analyze an analogous problem for the waveguide with corrugated wall and dielectric filling under condition that Cherenkov effect takes place in the dielectric. Due to this fact the radiation differs radically from that in the vacuum waveguide. At the same time, the radiation has essential differences from the one in the usual dielectric waveguide. The radiation properties in the waveguide under consideration and its differences from the radiation in the waveguide with smooth wall are analyzed.
PB  - JACoW Publishing
CP  - Geneva, Switzerland
SP  - 237
EP  - 239
KW  - GUI
KW  - radiation
KW  - ECR
KW  - wakefield
KW  - impedance
DA  - 2019/06
PY  - 2019
SN  - 978-3-95450-208-0
DO  - DOI: 10.18429/JACoW-IPAC2019-MOPGW064
UR  - http://jacow.org/ipac2019/papers/mopgw064.pdf
ER  -