IMPLEMENTATION OF SYNCHRONISED PS-SPS TRANSFER WITH BARRIER BUCKET M. Vadai H. Damerau M. Giovannozzi A. Huschauer A. Lasheen CERN Geneva Switzerland

2025-04-24 0 0 1.25MB 7 页 10玖币
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IMPLEMENTATION OF SYNCHRONISED PS-SPS TRANSFER WITH
BARRIER BUCKET
M. Vadai, H. Damerau, M. Giovannozzi, A. Huschauer, A. Lasheen, CERN, Geneva, Switzerland
Abstract
For the future intensity increase of the fixed-target beams
in the CERN accelerator complex, a barrier-bucket scheme
has been developed to reduce the beam loss during the 5-
turn extraction from the PS towards the SPS, the so-called
Multi-Turn Extraction. The low-level RF system must syn-
chronise the barrier phase with the PS extraction and SPS
injection kickers to minimise the number of particles lost
during the rise times of their fields. As the RF voltage of the
wide-band cavity generating the barrier bucket would be too
low for a conventional synchronisation, a combination of a
feedforward cogging manipulation and the real-time control
of the barrier phase has been developed and tested. A de-
terministic frequency bump has been added to compensate
for the imperfect circumference ratio between PS and SPS.
This contribution presents the concept and implementation
of the synchronised barrier-bucket transfer. Measurements
with high-intensity beam demonstrate the feasibility of the
proposed transfer scheme.
INTRODUCTION
The Multi-Turn Extraction (MTE) scheme [1] replaced the
previous Continuous Transfer (CT) extraction method [2
4]
in the CERN Proton Synchrotron (PS) to deliver the high-
intensity proton beams for the fixed-target physics at the
CERN Super Proton Synchrotron (SPS), and the operational
implementation of MTE allowed to significantly reduce ex-
traction losses in the PS ring (see, e.g. [5–7]).
The circumference difference between the PS and the
SPS, the latter eleven times longer than the first, suggests
extracting the beam from the PS over five turns to maximise
the duty factor for fixed-target experiments. This means two
transfers from the PS which fills 10/11th of the SPS and
leaves time for a gap for the injection kickers. MTE has
been designed to split the beam into five beamlets in the
horizontal plane by crossing adiabatically the fourth-order
resonance [1, 8]. Only losses due to the longitudinal beam
structure and the rise time of the extraction kickers remain.
The intense studies on the theory behind transverse beam
splitting [8] had ensured that the PS performance is close to
an optimum. Studies [9, 10] confirmed that no showstopper
is in sight when increasing intensity for fixed-target physics
at the SPS.
The remaining extraction beam losses are a consequence
of the SPS requirements for the beam transfer from the PS,
as a debunching is performed after transverse beam split-
ting and prior to extraction. While this is necessary for the
SPS, it is certainly a drawback for the PS, given that the
non-negligible rise time of the extraction kickers induces
mihaly.vadai@cern.ch
beam losses during beam extraction. A much more promis-
ing approach appears to be the implementation of a barrier
bucket [11
16] which has the potential to practically remove
the extraction losses in PS. The advantage of this approach
is that no new hardware is required, as a wideband RF cavity
is already present in the PS ring. It is loaded with Finemet
r
material, which makes it usable in the frequency range from
400
kHz to well above
10
MHz. This device was installed
in 2014 [17, 18] as a part of the longitudinal coupled-bunch
feedback system.
Initial beam tests pursued at the PS gave extremely encour-
aging results [19
21]. It has been possible to successfully
implement barrier-bucket manipulations in the PS, and even
combine it with the transverse beam splitting yielding a
substantial reduction of beam losses at PS extraction (see,
e.g. [22] for a review of this beam manipulation).
SYNCHRONISATION CONCEPT
Figure 1 shows the magnetic flux density during the accel-
eration cycle with and without the synchronisation process.
After injection, the beam is accelerated in
=8
buckets,
then longitudinally blown up, split into =16 buckets and
accelerated to the flat-top momentum of 14 GeV/
𝑐
. The
longitudinal blow-up is needed to stabilise the beam at tran-
sition crossing at high intensities. The bunches are then
transversely split and debunched at the end of the cycle prior
to extraction to the SPS.
Figure 1: A comparison of the magnetic field function of
the operational SFTPRO cycle without the synchronization
and the modified cycle with the longer flat-top needed for
synchronisation.
The transfer of the coasting beam from the PS to the SPS
is triggered by the SPS, which means that the extraction
kickers of the PS are synchronous with the injection kickers
of the SPS. In order to mitigate the losses caused by the
rise time of the PS extraction kickers, a longitudinal gap is
arXiv:2210.05416v2 [physics.acc-ph] 26 Oct 2022
made with the wide-band RF system of the PS. This new
requirement means that RF systems in PS and SPS that
were previously operated stand-alone must be synchronised.
The beam energy has to be temporarily changed in the PS
to overlap the position of the longitudinal gap with the rise
time of the PS extraction kickers. This can only be done with
enough voltage available in the main RF system, especially
if the manipulation is to be performed on the order of ten
milliseconds.
Due to the low RF voltage requirements of the transverse
beam splitting,
𝑉RF
must be lowered well before the end
of the cycle. The Finemet system can only generate a low
RF voltage, too small to synchronise the beam. Hence the
synchronisation is proposed to take place at the beginning of
the magnetic flat-top, where the RF voltage is still sufficient
to re-phase the beam quickly. Due to the periodicity it only
requires at maximum a half of a
=16
bucket phase change
in either direction. This is also required because the barrier-
bucket transfer from
=16
is non-adiabatic, which means
that the barrier is most effective once the voltage is already
raised between two existing
=16
buckets, as shown in
Fig. 8.
The beam phase measurements for
=16
and then
=1
have to take place at the same frequency as the SPS. At a
fixed bending field in the PS this means that the mean radial
position at the time of the measurements must be the same as
the one at extraction. This poses a problem for the transverse
splitting process as its ideal radial position is centred. Hence,
in open loop, a constant frequency excursion is programmed
to centre the beam for the transverse splitting and then after
the process steer it to the extraction orbit with the RF systems.
This only introduces a fixed, repeatable phase offset that does
not affect the synchronisation.
Since the bunches after the cogging are
=16
syn-
chronous with the SPS, the final
=1
synchronisation is
only a bucket selection, which can be pre-calculated. There-
fore, no change in beam energy is needed for the
=1
part.
The steps of the proposed synchronisation sequence are
summarised in Table 1.
Table 1: Synchronisation sequence in PS
Cycle time [ms] Action
590-600 Loops off, =16 phase measurement
600 =1phase measurement
600-620 Cogging
620-650 Radial steering to central orbit
650-770 Constant offset for MTE
770-800 Radial steering to extraction orbit
800-815 Hand-over =16 to barrier bucket
800-815 Debunching
835 Extraction
Cogging
The principle of phase correction at a fixed magnetic
field,
𝐵
is to change the frequency of the beam such that the
integral of the frequency change equals the desired phase
difference. This requires a phase measurement at the refer-
ence frequency, a phase correction, and then returning to
the original frequency, thus implying that the beam has to
be accelerated and then decelerated.
Since the bending field is constant, the beam is also radi-
ally offset according to the relation [24,25]:
𝑑𝑓
𝑓
=
𝛾2
𝛾2
tr 𝛾2
𝑑𝑅
𝑅,(1)
where
𝑓
is the beam revolution frequency,
𝑅
the PS radius,
𝛾
the Lorentz factor, and
𝛾tr
the gamma at transition. The
frequency offset needs to be small enough due to aperture
limitation. Longitudinal macro-particle tracking simulations
have been performed to validate the phase curve [26]
𝜙(𝜙set, 𝑇, 𝑡)=
𝜙set
𝑇𝑡𝑇
2𝜋sin 2𝜋
𝑇𝑡(2)
𝑡∈ [0, 𝑇];𝜙set ∈ [2𝜋, 2𝜋],(3)
which corresponds to the programmed frequency curve of
𝑓(𝜙set, 𝑇, 𝑡)=
𝜙set
2𝜋𝑇 1cos 2𝜋
𝑇𝑡.(4)
It defines the set of frequency curves for the
=16
correc-
tion, which can be seen in Fig. 7 (middle). Note that the
phase range is set conservatively for a whole bucket move-
ment in either direction, which is useful for testing - half of
this phase change is sufficient in operation.
IMPLEMENTATION
Synchronisation can be tried with the current PS beam
control system if one acts on the master direct digital synthe-
sizer (DDS) frequency as depicted in Fig. 2. Phase slips and
frequency steering can be implemented for all RF systems in-
volved in the synchronisation simultaneously since the mas-
ter clock frequency drives the clock signal for the low-level
RF (LLRF) cavity controllers. Since this is an open-loop ma-
nipulation, the handover from closed-loop (see long latency
loops in Fig. 2) to open-loop has to be implemented. In
order to significantly reduce phase drift during flat-top, the
precision of the frequency word has to be increased from 23
bits to 32 bits in open loop.
To reduce development time and cost, a rapid proto-
typing solution was chosen, also taking into account the
challenge of electronic component availability. A custom
board was designed to interface an ARM
r
Cortex
r
M7 con-
troller (STM32H723ZG) on a development board with the
current beam control (see Fig. 3). The controllers digital
interface is compatible with the LVTTL/TTL signals of the
frequency distribution [28]. Hence, adding only a thin layer
of power management and IO interface was sufficient. The
摘要:

IMPLEMENTATIONOFSYNCHRONISEDPS-SPSTRANSFERWITHBARRIERBUCKETM.Vadai,H.Damerau,M.Giovannozzi,A.Huschauer,A.Lasheen,CERN,Geneva,SwitzerlandAbstractForthefutureintensityincreaseofthefixed-targetbeamsintheCERNacceleratorcomplex,abarrier-bucketschemehasbeendevelopedtoreducethebeamlossduringthe5-turnextra...

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