TY - JOUR
T1 - Improving measurements of H(z) and D A(z) by analysing clustering anisotropies
AU - Kazin, Eyal A.
AU - Sánchez, Ariel G.
AU - Blanton, Michael R.
N1 - Copyright:
Copyright 2012 Elsevier B.V., All rights reserved.
PY - 2012/2
Y1 - 2012/2
N2 - The baryonic acoustic feature in galaxy clustering is a promising tool for constraining the nature of the cosmic acceleration, through measurements of expansion rates H and angular diameter distances D A. Angle-averaged measurements of clustering yield constraints on the quantity However, to break the degeneracy between these two parameters one must measure the anisotropic clustering as a function of both line-of-sight (radial) and transverse separations. Here we investigate how to most effectively do so, using analytic techniques and mock catalogues. In particular, we examine multipole expansions of the correlation function and introduce 'clustering wedges'ξ(Δμ, s), where μ=s ∥/s and s ∥ is the radial component of separation s. Both techniques allow strong constraints on H and D A, as expected. The radial wedges strongly depend on H and the transverse wedges are sensitive to D A. When analysing the full shape of ξ, we find similar constraints when using the clustering wedges and the monopole-quadrupole pair. We find additional improvement when using the hexadecapole, as previously mentioned in the literature. Our findings here demonstrate that wedge statistics provide a practical alternative technique to multipoles, which should be useful to test systematics and will provide comparable constraints.
AB - The baryonic acoustic feature in galaxy clustering is a promising tool for constraining the nature of the cosmic acceleration, through measurements of expansion rates H and angular diameter distances D A. Angle-averaged measurements of clustering yield constraints on the quantity However, to break the degeneracy between these two parameters one must measure the anisotropic clustering as a function of both line-of-sight (radial) and transverse separations. Here we investigate how to most effectively do so, using analytic techniques and mock catalogues. In particular, we examine multipole expansions of the correlation function and introduce 'clustering wedges'ξ(Δμ, s), where μ=s ∥/s and s ∥ is the radial component of separation s. Both techniques allow strong constraints on H and D A, as expected. The radial wedges strongly depend on H and the transverse wedges are sensitive to D A. When analysing the full shape of ξ, we find similar constraints when using the clustering wedges and the monopole-quadrupole pair. We find additional improvement when using the hexadecapole, as previously mentioned in the literature. Our findings here demonstrate that wedge statistics provide a practical alternative technique to multipoles, which should be useful to test systematics and will provide comparable constraints.
KW - Cosmological parameters
KW - Distance scale
KW - Large-scale structure of Universe
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U2 - 10.1111/j.1365-2966.2011.19962.x
DO - 10.1111/j.1365-2966.2011.19962.x
M3 - Article
AN - SCOPUS:84855579004
SN - 0035-8711
VL - 419
SP - 3223
EP - 3243
JO - Monthly Notices of the Royal Astronomical Society
JF - Monthly Notices of the Royal Astronomical Society
IS - 4
ER -