2020
DOI: 10.1103/physrevaccelbeams.23.072002
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Implications of beam filling patterns on the design of recirculating energy recovery linacs

Abstract: Recirculating energy recovery linacs are a promising technology for delivering high power particle beams (∼GW) while only requiring low power (∼kW) rf sources. This is achieved by decelerating the used bunches and using the energy they deposit in the accelerating structures to accelerate new bunches. We present studies of the impact of the bunch packet filling pattern on the performance of the accelerating rf system. We perform rf beam loading simulations under various noise levels and beam loading phases with… Show more

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Cited by 6 publications
(6 citation statements)
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References 19 publications
(30 reference statements)
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“…As previously mentioned and also discussed in more detail in [33], SP schemes have the property that the sequence of bunch turn numbers in a packet does not change from one turn to the next. It can be shown that all filling patterns will have a unique recirculation scheme to form an SP scheme, but the converse is not necessarily true.…”
Section: A Worked Example: Sp Schemesmentioning
confidence: 89%
See 3 more Smart Citations
“…As previously mentioned and also discussed in more detail in [33], SP schemes have the property that the sequence of bunch turn numbers in a packet does not change from one turn to the next. It can be shown that all filling patterns will have a unique recirculation scheme to form an SP scheme, but the converse is not necessarily true.…”
Section: A Worked Example: Sp Schemesmentioning
confidence: 89%
“…From [33] it is known that for any choice of bunch filling pattern and recirculation scheme, the filling pattern will repeat every N turns, or in some cases an integer divisor of N . Additionally, in [33] the concept of a sequence preserving (SP) scheme is discussed, whereby for a given filling pattern, a recirculation scheme can be chosen such that the sequence of bunch turn numbers in a packet is the same on each turn. For SP schemes, we see that the bunch packets are equivalent for all turns and so we can also trivially see that this will indeed be periodic over N turns.…”
Section: Analytical Modelmentioning
confidence: 99%
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“…As such this methodology establishes the single bunch longitudinal dynamics in steady state. The consequences of relaxing the first two conditions are explored in [5,6], where we see that the ordering of bunches, or filling pattern, affects LLRF stability and the regenerative BBU threshold. Transient effects will be explored in a subsequent paper.…”
Section: Definitions and Assumptionsmentioning
confidence: 99%