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examples of dual-mode (3 GHz + 6 GHz) cavities
Presentation at X-BAND RF STRUCTURSES, BEAM DYNAMICS AND SOURCES WORKSHOP – XB-10 Cockcroft Institute, Daresbury, UK, Nov. 30 – Dec. 3, Multi-mode, multi-harmonic cavities to increase RF breakdown threshold*,** Y. Jiang,1 S.V. Kuzikov,2,3 and J. L. Hirshfield1,2 1Beam Physics Laboratory, Yale University, 272 Whitney Ave., New Haven, CT 06511, USA 2Omega-P, Inc., 258 Bradley St., New Haven, CT 06510, USA 3Institute of Applied Physics, RAS, Nizhny Novgorod, Russia Contents of talk: motivation examples of dual-mode (3 GHz + 6 GHz) cavities dual frequency experimental test stand summary *Research supported in part by US DoE –Office of High Energy Physics. **Pertinant recent references: “Asymmetric bimodal accelerator cavity for raising RF breakdown thresholds,” by S.V. Kuzikov, S.Yu. Kazakov, Y. Jiang, and J.L. Hirshfield, Phys. Rev. Lett. 104, (2010). “High-gradient two-beam accelerator structure,” by S.Yu. Kazakov, S.V. Kuzikov, Y. Jiang, and J.L. Hirshfield, Phys. Rev. ST – Accel. Beams 13, (2010).
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Motivation: Why bother with more than one cavity mode?
Superimposing harmonically-related cavity modes can shorten the exposure times on metallic cavity surfaces to the peak RF electric fields during each RF cycle; 2. Superimposing harmonically-related cavity modes can yield RF electric fields that point into metallic cavity surfaces to be always smaller than fields that point away from the surfaces; and Superimposing harmonically-related modes can cause the exposed areas on the cavity surface where RF magnetic fields have peak values to shrink and sweep around the surface during each RF cycle; All these might contribute to raising RF breakdown thresholds. However, in general, these are not three isolated phenomena, but will probably occur together when more than one mode is used.
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Example of bimodal harmonic cavity
Parameters for bimodal harmonic cavity
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Example of bimodal harmonic cavity – field maps
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Example of bimodal harmonic cavity optimization of field ratio definition of coordinates
Following slides show distributions of E-field and square of H-field along the cavity periphery, at equal time intervals within an RF cycle.
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a b c d E S (mm)
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a b c d E S (mm)
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a b c d H S (mm) 2
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a b c d H S (mm) 2
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Two-frequency test stand at Yale Beam Physics Lab
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Second-harmonic frequency multiplier
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Computational predictions for second-harmonic frequency multiplier
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Design parameters for 2nd harmonic multiplier
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Demountable bimodal cavity test cell
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Coupling into bimodal cavity
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Acceleration structure comprising bimodal cavities
with double-helix waveguide feeds A double-helix waveguide structure is suggested for coupling along a structure composed of individual bimodal cavities, maintaining correct synchronization for each frequency: Idea: Fast wave in waveguides propagate on longer helical path to match the phase of the test beam passing along the structure axis.
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Phase advance in waveguide: 2π/3 Phase advance of particle: 2π/3
Multi-harmonic excitation and synchronization via double helical waveguide Bunch frequency: GHz Phase advance in waveguide: 2π/3 Phase advance of particle: π/3 External rf: 3 GHz Test beam 2010 Advanced Accelerator Concepts Workshop
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External rf: 6 GHz test beam
Multi-harmonic excitation and synchronization via double helical waveguide External rf: 6 GHz test beam 2010 Advanced Accelerator Concepts Workshop
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Summary Use of bimodal cavities may allow an increase in RF breakdown threshold, due to: a. Reduced exposure times to high fields; b. Cathode-like fields being weaker than anode-like fields; c. Migration of field patterns around cavity periphery. A two-frequency synchronous multi-MW RF source and a demountable test cavity are being built at Yale for breakdown studies of bimodal cavities, at 2.85 and 5.7 GHz. When/if bimodal cavities are proven to allow an increase in RF breakdown thresholds, inventive coupling schemes will be needed; a double-helix scheme has been illustrated.
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Bimodal cavity with beam tunnels
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Bimodal test cavity with beam tunnels
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