Figure 5.
Analysis of energy-release history with $\mathcal {Q}(z)=5 \times 10^{-8}$ in the redshift interval 103 < z < 5 × 106 using signal eigenmode, ${{\bf S}}^{(1)}$ (Fig. 4). We assumed {νmin, νmax, Δνs} = {30, 1000, 15} GHz and channel sensitivity ΔIc = 5 × 10−26 W m−2 Hz−1 sr−1. The dashed blue lines and red crosses indicate the expected recovered values. Contours are for 68 per cent and 95 per cent confidence levels. All errors and recovered values agree with the Fisher estimates. We shifted ΔT by Δi = Δf + Δprim with Δf = 1.2 × 10−4 and Δprim ≃ −8.46 × 10−9, where Δprim is the primordial contribution.

Analysis of energy-release history with |$\mathcal {Q}(z)=5 \times 10^{-8}$| in the redshift interval 103 < z < 5 × 106 using signal eigenmode, |${{\bf S}}^{(1)}$| (Fig. 4). We assumed {νmin, νmax, Δνs} = {30, 1000, 15} GHz and channel sensitivity ΔIc = 5 × 10−26 W m−2 Hz−1 sr−1. The dashed blue lines and red crosses indicate the expected recovered values. Contours are for 68 per cent and 95 per cent confidence levels. All errors and recovered values agree with the Fisher estimates. We shifted ΔT by Δi = Δf + Δprim with Δf = 1.2 × 10−4 and Δprim ≃ −8.46 × 10−9, where Δprim is the primordial contribution.

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