Abstract
This paper describes the design and simulation of a proof-of-concept octupole lattice at the University of Maryland Electron Ring (UMER). This experiment tests the feasibility of nonlinear integrable optics, a novel technique that is expected to mitigate resonant beam loss and enable low-loss high-intensity beam transport in rings. Integrable lattices with large amplitude-dependent tune spreads, created by nonlinear focusing elements, are proposed to damp beam response to resonant driving perturbations while maintaining large dynamic aperture. At UMER, a lattice with a single octupole insert is designed to test the predictions of this theory. The planned experiment employs a low-current high-emittance beam with low space charge tune shift (∼0.005) to probe the dynamics of a lattice with large externally-induced tune spread. Design studies show that a lattice composed of a 25-cm octupole insert and existing UMER optics can induce a tune spread of ∼0.13. Stable transport is observed in PIC simulation for many turns at space charge tune spread 0.008. A maximum spread of Δν=0.11 (rms 0.015) is observed for modest octupole strength (peak 50 T/m3). A simplified model of the system explores beam sensitivity to steering and focusing errors. Results suggest that control of orbit distortion to <0.2 mm within the insert region is essential. However, we see only weak dependence on deviations of lattice phase advance (≤0.1 rad.) from the invariant-conserving condition.
Original language | English |
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Article number | 041601 |
Journal | Physical Review Accelerators and Beams |
Volume | 22 |
Issue number | 4 |
DOIs | |
State | Published - Apr 3 2019 |
Funding
Thanks to Santiago Bernal for developing low-current beam capability at UMER, as well as a very careful proof-reading of this manuscript. Also many thanks to Levon Dovlatyan, Rami Kishek, Dave Sutter, Eric Montgomery for helpful discussions and technical expertise. This project has benefited greatly from communication with the IOTA program at FNAL. Funding for the work was provided through DOE-HEP (Award No. DESC0010301), NSF (Grant No. PHY1414681) and the NSF GRFP (Grant No. DGE1322106). This manuscript has been authored by UT-Battelle, LLC, under Contract No. DE-AC0500OR22725 with the U.S. Department of Energy.
Funders | Funder number |
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DOE-HEP | DESC0010301 |
National Science Foundation | DE-AC0500OR22725, PHY1414681, DGE1322106 |
U.S. Department of Energy | |
Directorate for Mathematical and Physical Sciences | 1414681 |