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<strong>GSI</strong>-ACCELERATORS-16 <strong>GSI</strong> SCIENTIFIC REPORT 2009<br />

Transversal Beam Dynamics Calculations for HITRAP ∗<br />

J. Pfister † 1,2 , G. Clemente 2 , F. Herfurth 2 , O. Kester 3 , and U. Ratzinger 1<br />

1 IAP, University of Frankfurt, Germany; 2 <strong>GSI</strong>, Darmstadt, Germany; 3 NSCL, East Lansing, MI 48824, USA<br />

Until 2008 several transversal and longitudinal beam dynamics<br />

simulation codes have been used for the calculation<br />

of the transversal beam behavior in the HITRAP decelerator<br />

and its connected beamlines. Since simulations<br />

are an essential support during commissioning, the aim of<br />

this project was to be able to simulate at least the complete<br />

beam from the exit of the ESR through different optical elements<br />

including the transversal effect of the Double-drift<br />

buncher as well as the first deceleration stage (IH-structure)<br />

shown in fig. 1 using only one code. This should result in<br />

a fast code for transversal optimization down to the RFQ,<br />

which can be used online during commissioning.<br />

Elements taken into account are two big dipoles and<br />

ESR<br />

diaphragm<br />

IH<br />

RFQ<br />

beam<br />

Figure 1: Schematic of transversal optical elements:<br />

dipoles (green), quadrupoles (red,blue), buncher (circles)<br />

and IH-cavity (square).<br />

a strong quadrupole doublet already used in the old reinjection<br />

line. Furthermore new quadrupole triplets and<br />

doublets as well as the double-drift buncher and the IHstructure<br />

were installed in the linear deceleration beamline.<br />

The problem has been approached using the COSY Infinity<br />

software [1]. Algorithms for transversal influence of<br />

an acceleration gap have been developed and extensively<br />

tested and compared with LORASR calculations. A matrix<br />

routine together with the knowledge of accelerating<br />

fields and phase relations in each gap of bunchers and IHstructure<br />

has been implemented.<br />

Since the complete transversal beam dynamics can be<br />

calculated within this code without interchanging data to<br />

other codes an easy-to-use simulation tool including the deceleration<br />

from 4 MeV/u down to 500 keV/u and injection<br />

into the RFQ was achieved. It can be used for optimization<br />

of the transversal beam properties.<br />

An essential, but also critical part in the beamline is a<br />

diaphragm (see fig. 1, length 150 mm with inner diameter<br />

12 mm) inserted during and is staying there since the<br />

first beamtime in May 2007 in between the ESR extraction<br />

beamline and the HITRAP linear decelerator for vacuum<br />

decoupling. This was not foreseen in the TDR [2] and<br />

makes beam transport more difficult.<br />

Studies which were carried out in 2009 show that<br />

this makes an efficient transversal focusing into the IHstructure<br />

impossible and then causes beam losses in the in-<br />

144<br />

∗ Founded by BMBF06FY160I and HITRAP-IH-Struktur<br />

† j.pfister@gsi.de<br />

tertank section resp. at RFQ injection due to too big RF<br />

defocusing in the IH. At least 25% of the particles will be<br />

lost with the presently possible magnet gradients. Fig. 2(a)<br />

shows best possible beam transport from the IH to the RFQ<br />

using the current intertank setup including the permanently<br />

installed diaphragm in front of the first buncher. Phase<br />

space distributions and acceptance of the RFQ are compared<br />

in figs. 2(b) and (c).<br />

Simulated beam transport from the ESR to the IH has<br />

qudrupole rebuncher qudrupole<br />

doublet 4 doublet 5<br />

IH RFQ<br />

15mm<br />

(a) intertank beam transport<br />

(b) horizontal phase space (c) vertical phase space<br />

Figure 2: (a) Beam transport from IH to RFQ and injection<br />

with diaphragm and current setup, (b) and (c) Best possible<br />

phase space distributions and RFQ acceptance.<br />

been experimentally proven. It shows discrepancies of only<br />

up to a few percent, which is caused by the measurement<br />

error of the beam diameter.<br />

This problem could be solved by an adjusted intertank<br />

section. If the two doublets could be pulsed to higher gradients<br />

no physical adjustement would be necessary reaching<br />

a transversal transmission of ≈ 98%. The corresponding<br />

phase space is also shown in fig. 2 and compared to the<br />

RFQ acceptance.<br />

References<br />

[1] K. Makino and M. Berz, “COSY INFINITY version 8”, Nucl.<br />

Instrum. Methods A 427 (1999) 338-343.<br />

[2] T. Beier, L. Dahl, H.-J. Kluge, C. Kozhuharov und W. Quint,<br />

“HITRAP Technical Design Report”, Gesellschaft <strong>für</strong> <strong>Schwerionenforschung</strong><br />

mbH, Darmstadt (2003).

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