2012
DOI: 10.1103/physrevstab.15.041001
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Impact of three-dimensional polarization profiles on spin-dependent measurements in colliding beam experiments

Abstract: We derive the effect of 3-dimensional polarization profiles on the measured polarization in polarimeters, as well as the observed polarization and the polarization-weighted luminosity (figure of merit) in single and double spin measurements in colliding beam experiments. Applications to RHIC are discussed.

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Cited by 9 publications
(9 citation statements)
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“…. This characteristic of colliding beams is defined as the product of the experiment's luminosity L and of the two particle polarizations P 1 and P 2 squared: FOM = LP 2 1 P 2 2 [16]. This parameter quantifies the overall performance of a polarized beam experiments involving collisions of two polarized particles, such as polarized beam collider experiments and experiments with a polarized beam on a polarized target.…”
Section: Figure Of Merit (Fom)mentioning
confidence: 99%
“…. This characteristic of colliding beams is defined as the product of the experiment's luminosity L and of the two particle polarizations P 1 and P 2 squared: FOM = LP 2 1 P 2 2 [16]. This parameter quantifies the overall performance of a polarized beam experiments involving collisions of two polarized particles, such as polarized beam collider experiments and experiments with a polarized beam on a polarized target.…”
Section: Figure Of Merit (Fom)mentioning
confidence: 99%
“…With dual partial snakes in the AGS, the residual small polarization loss is believed due to only intrinsic depolarizing resonances, which is reflected in the development of polarization profiles. Assuming the polarization profile is similar to beam as Gaussian distribution, the ratio R is given as R = (σ beam /σ pol ) 2 [7]. From the measurements done in AGS, the ratio R ∼ 0.1 at flattop for the typical running 2 × 10 11 bunch intensity.…”
Section: Ags Polarimetermentioning
confidence: 99%
“…Because H drift depends only on momenta, and H m only on coördinates, they each generate very simple motion. We then solve the total Hamiltonian, H mult , in a manner exactly analogous to our solution in (27) of the quadrupole Hamiltonian (21). For information about transfer maps for multipole fringe fields, consult [25].…”
Section: And (21c)mentioning
confidence: 99%