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New method for a continuous determination of the spin tune in storage rings and implications for precision experiments

Authors :
V. Hejny
H. Glückler
S. Chekmenev
Susanna Bertelli
Martin Berz
D. Mchedlishvili
Serge Andrianov
B. Lorentz
K. Grigoryev
Y. Semertzidis
G. Natour
B. Mariański
G.G. Macharashvili
K. Nowakowski
M. Zakrzewska
M. Contalbrigo
I. Keshelashvili
Paolo Lenisa
R. Talman
Frank Rathmann
E. Valetov
M. S. Nioradze
M. Statera
S. Dymov
A. Trzciński
D. Chiladze
Hans-Joachim Krause
J. Ritman
Andreas Lehrach
A. Saleev
Nikolai N. Nikolaev
H. Stockhorst
D. Hölscher
F. Hinder
V. Shmakova
S. Mey
C. Hanhart
C. Weidemann
J. Slim
A. Vassiliev
Ivan Koop
A. Khoukaz
Frank Goldenbaum
P. Zupranski
M. Bai
D. Eversmann
P. Maanen
M. D. Tabidze
M. Gaisser
N. Hempelmann
N.L. Lomidze
Alexander J. Silenko
A. Magiera
H. Straatmann
Dirk Heberling
R. Engels
D. Prasuhn
Andreas Nogga
W. Augustyniak
Z. Bagdasarian
J. Pretz
J. de Vries
A. Pesce
S. Krewald
D. Zyuzin
F. Trinkel
Ralf Gebel
A. Nass
Andrew Ivanov
G. Guidoboni
V. Kamerdzhiev
Kyoko Makino
Zbigniew Rudy
Colin Wilkin
Yu. Valdau
Ulf-G. Meißner
B. Kamys
P. Wüstner
Y. Senichev
Y. u. Uzikov
F.M. Esser
Andreas Wirzba
E. J. Stephenson
Aleksandra Wrońska
Olaf Felden
A.K. Kacharava
Rolf Stassen
G. Ciullo
P. Thörngren Engblom
R. Hipple
Rudolf Maier
J. Bsaisou
J. Hetzel
Achim Stahl
H. Soltner
H. Ströher
A. I. Kulikov
Werner Bernreuther
D. Grzonka
Martin Rosenthal
Source :
Physical review letters 115(9), 094801 (2015). doi:10.1103/PhysRevLett.115.094801
Publication Year :
2015

Abstract

A new method to determine the spin tune is described and tested. In an ideal planar magnetic ring, the spin tune - defined as the number of spin precessions per turn - is given by $\nu_s = \gamma G$ (gamma is the Lorentz factor, $G$ the magnetic anomaly). For 970 MeV/c deuterons coherently precessing with a frequency of ~120 kHz in the Cooler Synchrotron COSY, the spin tune is deduced from the up-down asymmetry of deuteron carbon scattering. In a time interval of 2.6 s, the spin tune was determined with a precision of the order $10^{-8}$, and to $1 \cdot 10^{-10}$ for a continuous 100 s accelerator cycle. This renders the presented method a new precision tool for accelerator physics: controlling the spin motion of particles to high precision is mandatory, in particular, for the measurement of electric dipole moments of charged particles in a storage ring.<br />Comment: 6 pages, 6 figures

Details

Language :
English
Database :
OpenAIRE
Journal :
Physical review letters 115(9), 094801 (2015). doi:10.1103/PhysRevLett.115.094801
Accession number :
edsair.doi.dedup.....34abffc2fc3b5c4dfc8c25bae697a346
Full Text :
https://doi.org/10.1103/PhysRevLett.115.094801