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Published byGerard McKenzie Modified over 6 years ago
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Simulation of 200 MHz RF cavities. 11 cells preliminary results
Alexej Grudiev 20/04/2016
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HFSS setup: 3D model from Ton
Port 6 Port 5 Port 4 Port 3 Port 2 Port 1
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Comparison measurements vs CST MS vs HFSS
Very good agreement between CST MS and HFSS for S-parameters
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HFSS: Eigenmode. Mesh and E-field of f0=628.5 MHz mode
PML PML PML PML
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HFSS: Eigenmodes: Ez (red), Ey (blue)
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HFSS eigenmode: Modes parameters table, 2nd order tetr
HFSS eigenmode: Modes parameters table, 2nd order tetr., 12 iterations (~10% error in R/Q) f [MHz] Q R/Q [linacOhm] Z [Ohm] 1 620.2 160 3.2 256 2 622.3 5891 0.055 162 3 623.0 17351 13.85 120156 4 624.5 14359 0.91 6533 5 625.2 518 29.3 7589 6 626.9 6451 15.28 49286 7 628.6 473 29.43 6960 8 631.0 57 8.41 240 9 631.4 261 5.55 724 10 634.4 445 0.23 51 Definitions: R/Q = Vz2/ωU Circuit impedance Z=R/Q*Q/2
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Plane wave excitation setup: dYpw=1mm
CompMagE in log scale: f=630MHz
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E-field on axis with PW excitation: dYpw = 1mm; f=630MHz
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E-field on axis with PW excitation: dYpw = 1mm; f=622
E-field on axis with PW excitation: dYpw = 1mm; f=622.86MHz (Highest Q-factor) 10π/11-eigenmode f0=623.0MHz Q = 17400
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CST wake setup 3D model from Ton
Mesh is good but still might be not good enough to describe narrow band 200 MHz rejection filter. So 200 MHz impedance might be different from FEM codes or measurements
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CST wake, longer wake
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CST impedance (FFT, cos^2 filter)
df = 1/Tmax=c/s_max =3e8/300 = 1 MHz, better
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Comparison of Re{Zl} between HFSS eigenmode, HFSS plane wave and CST wakefield
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