2011
DOI: 10.1088/1475-7516/2011/03/025
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A note on calm excited states of inflation

Abstract: We identify a two-parameter family of excited states within slow-roll inflation for which either the corrections to the two-point function or the characteristic signatures of excited states in the three-point functioni.e. the enhancement for the flattened momenta configurations-are absent. These excited states may nonetheless violate the adiabaticity condition maximally. We dub these initial states of inflation calm excited states. We show that these two sets do not intersect, i.e., those that leave the power-… Show more

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Cited by 89 publications
(75 citation statements)
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“…(45). The usual Fisher analysis leads to σ 2 fNL = (F −1 ) 00 , where the (1 + 4N bases ) × (1 + 4N bases ) Fisher matrix F nm is now defined from the total scalar product (57). We find that using seventh-order instead of thirdorder polynomials degrades the SNR by no more than ∼ 20 %.…”
Section: Tomographymentioning
confidence: 90%
See 1 more Smart Citation
“…(45). The usual Fisher analysis leads to σ 2 fNL = (F −1 ) 00 , where the (1 + 4N bases ) × (1 + 4N bases ) Fisher matrix F nm is now defined from the total scalar product (57). We find that using seventh-order instead of thirdorder polynomials degrades the SNR by no more than ∼ 20 %.…”
Section: Tomographymentioning
confidence: 90%
“…Initial conditions different from the standard Bunch-Davies vacuum would give rise to this kind of PNG [57]. It can be expressed as a combination of the two above, as B folded = B equil − B ortho /2.…”
Section: Orthogonalmentioning
confidence: 99%
“…It is well known that if the initial vacuum state for inflation is excited and deviates from the standard Bunch-Davies vacuum, then measurable non-Gaussianities can be produced (Chen et al 2007b;Holman & Tolley 2008;Meerburg et al 2009;Ashoorioon & Shiu 2011). These models generically lead to non-Gaussianity that peaks in the flattened limit, where k 1 + k 2 ≈ k 3 , and also often has oscillatory behaviour.…”
Section: Non-gaussianity From Excited Initial Statesmentioning
confidence: 99%
“…Secondly, the generation of initial perturbations is a stochastic process, and quantities like the primordial curvature perturbation or the matter density fluctualxiv We should also highlight several works that further consider features and enhancements to the three point function of the adiabatic mode from modified initial states [308][309][310][311] that in certain contexts, can also be arranged to preserve the scale invariance of the two point function [312,313].…”
Section: Observables: Measuring Spatial Fluctuationsmentioning
confidence: 99%