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Breaking degeneracies with the Sunyaev-Zeldovich full bispectrum
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Abstract
Non-Gaussian (NG) statistics of the thermal
Sunyaev-Zeldovich (tSZ) effect carry significant information which
is not contained in the power spectrum. Here, we perform a joint
Fisher analysis of the tSZ power spectrum and bispectrum to verify
how much the full bispectrum can contribute to improve parameter
constraints. We go beyond similar studies of this kind in several
respects: first of all, we include the complete power spectrum and
bispectrum (auto- and cross-) covariance in the analysis, computing
all NG contributions; furthermore we consider a multi-component
foreground scenario and model the effects of component separation in
the forecasts; finally, we consider an extended set of both
cosmological and intra-cluster medium parameters. We show that the
tSZ bispectrum is very efficient at breaking parameter degeneracies,
making it able to produce even stronger cosmological constraints
than the tSZ power spectrum: e.g. the standard deviation on
σ8 shrinks from σPS(σ8)=0.35 to
σBS(σ8)=0.065 when we consider a
multi-parameter analysis. We find that this is mostly due to the
different response of separate triangle types (e.g. equilateral and
squeezed) to changes in model parameters. While weak, this shape
dependence is clearly non-negligible for cosmological parameters,
and it is even stronger, as expected, for intra-cluster medium
parameters.
Title: Breaking degeneracies with the Sunyaev-Zeldovich full bispectrum
Description:
Abstract
Non-Gaussian (NG) statistics of the thermal
Sunyaev-Zeldovich (tSZ) effect carry significant information which
is not contained in the power spectrum.
Here, we perform a joint
Fisher analysis of the tSZ power spectrum and bispectrum to verify
how much the full bispectrum can contribute to improve parameter
constraints.
We go beyond similar studies of this kind in several
respects: first of all, we include the complete power spectrum and
bispectrum (auto- and cross-) covariance in the analysis, computing
all NG contributions; furthermore we consider a multi-component
foreground scenario and model the effects of component separation in
the forecasts; finally, we consider an extended set of both
cosmological and intra-cluster medium parameters.
We show that the
tSZ bispectrum is very efficient at breaking parameter degeneracies,
making it able to produce even stronger cosmological constraints
than the tSZ power spectrum: e.
g.
the standard deviation on
σ8 shrinks from σPS(σ8)=0.
35 to
σBS(σ8)=0.
065 when we consider a
multi-parameter analysis.
We find that this is mostly due to the
different response of separate triangle types (e.
g.
equilateral and
squeezed) to changes in model parameters.
While weak, this shape
dependence is clearly non-negligible for cosmological parameters,
and it is even stronger, as expected, for intra-cluster medium
parameters.
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