Particle Physics with the Cosmic Microwave Background with SPT-3G - - PowerPoint PPT Presentation

particle physics with the cosmic microwave background
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Particle Physics with the Cosmic Microwave Background with SPT-3G - - PowerPoint PPT Presentation

Particle Physics with the Cosmic Microwave Background with SPT-3G Jessica Avva on behalf of the SPT-3G collaboration UC Berkeley Photo: Jason Galliccio The Early Universe: a Particle Physics Laboratory Neutrinos Atoms < 1% 4.6% Today


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Particle Physics with the Cosmic Microwave Background with SPT-3G

Jessica Avva on behalf of the SPT-3G collaboration UC Berkeley

Photo: Jason Galliccio

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The Early Universe: a Particle Physics Laboratory

NASA/WMAP Science Team 2

  • Neutrinos account for < 1 percent
  • Dark Energy dominates the universe

Dark Matter 23% Dark Energy 72% Atoms 4.6% Neutrinos < 1%

Today

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SLIDE 3

The Early Universe: a Particle Physics Laboratory

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Neutrinos Photons Dark Matter + Atoms Dark Energy Redshift 109 105 1100 0

  • M. Millea

The universe is dark energy dominated

Today Energy Density (log scale)

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The Early Universe: a Particle Physics Laboratory

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Neutrinos Photons Dark Matter + Atoms Dark Energy Redshift 109 105 1100 0 Energy Density (log scale)

The universe is dark energy dominated The universe is matter dominated

  • M. Millea

Today

Early Universe (~380,000 yrs after the BIg Bang)

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SLIDE 5

The Early Universe: a Particle Physics Laboratory

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Neutrinos Photons Dark Matter + Atoms Dark Energy Redshift 109 105 1100 0

The universe is matter dominated The universe is radiation dominated

  • M. Millea

Early Universe (~380,000 yrs after the BIg Bang) Early Early Universe (~1 sec after the Big Bang

The universe is dark energy dominated

Today

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Energy Density (log scale)

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The Big Picture of the Universe

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Observable: [~380,000 yrs after the Big Bang] The Cosmic Microwave Background Observable: [now] Galaxy Surveys, tracers of large scale structure

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SLIDE 7

The Big Picture of the Universe

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Beginning: Neutrinos (CνB) were relativistic, dominant observable is their effect on the expansion history of the universe Now: CνB neutrinos are not relativistic, dominant

  • bservable is their effect on

structure growth Observable: [~380,000 yrs after the Big Bang] The Cosmic Microwave Background Observable: [now] Galaxy Surveys, tracers of large scale structure

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Effect of Neutrinos in the Early Universe: Neff

  • Z. Hou, L. Knox

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Matter underdensity Matter overdensity

Neff corresponds to number of relativistic species in early universe - sensitive to number of neutrinos, sterile neutrinos, light dark matter, axions, etc. Standard Model prediction for 3 neutrinos = 3.046

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Effect of Neutrinos in the Early Universe: Neff

  • Z. Hou, L. Knox

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Matter underdensity Matter overdensity

Neff corresponds to number of relativistic species in early universe - sensitive to number of neutrinos, sterile neutrinos, light dark matter, axions, etc. Standard Model prediction for 3 neutrinos = 3.046

  • θs - sound horizon

(typical overdensity / underdenisty size)

  • θd - photon diffusion

scale (map smoothed below this scale) More relativistic species and/or dark particles (larger Neff) = increased expansion rate = increased θs and θd

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Effect of Neutrinos in the Early Universe: Neff

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Matter underdensity Matter overdensity

Neff corresponds to number of relativistic species in early universe - sensitive to number of neutrinos, sterile neutrinos, light dark matter, axions, etc. Standard Model prediction for 3 neutrinos = 3.046

  • Z. Hou, L. Knox
  • θs - sound horizon

(typical overdensity / underdenisty size)

  • θd - photon diffusion

scale (map smoothed below this scale) More relativistic species and/or dark particles (larger Neff) = increased expansion rate = increased θs and θd

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Effect of Neutrino Mass on Structure Over Time

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  • As the universe expands,

the CνB loses energy

  • Neutrino velocities drop

and they become bound to large structures

  • Given known neutrino

energy, time of transition for when neutrinos become non-relativistic determines Σmν

  • N. Whitehorn

Time

Now

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The SPT-3G camera on The South Pole Telescope

  • 16,000 TES bolometers
  • 90, 150, and 220 GHz
  • Polarization
  • 1.6, 1.2, 1.0 arcmin beams
  • Observing 1500 deg2 patch
  • 2017-2023

Anderson 2018

NASA Goddard 10m diameter

Huang 1907.09621

8 arcmin diameter circle

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Field maps from the SPT-3G Survey

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Observation Strategy: Observe the SPT-3G 1500 deg2 field every ~2 days for 6 years!

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Extracting Particle Physics from SPT-3g Field Maps

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Power Spectrum →Neff

Galaxy Clusters and Lensing Power Spectrum→Σmν

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Extracting Particle Physics from SPT-3g Field Maps

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Power Spectrum →Neff

Galaxy Clusters and Lensing Power Spectrum→Σmν

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SPT-3G Sensitivity Comparison - EE Power Spectrum

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Planck SPTpol SPT-3G forecast

Small angular scales Large angular scales

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SPT-3G 2018 EE Power Spectrum

Daniel Dutcher

P r e l i m i n a r y

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SPT-3G EE Data

Using 2018 150 GHz data, SPT-3G is the most sensitive measurement of the CMB EE polarization spectrum from 700 < ℓ < 1700!

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SLIDE 18

Daniel Dutcher

Neff

Characterize suppression

  • f structure at

small angular scales

P r e l i m i n a r y

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SPT-3G 2018 EE Power Spectrum

Planck best-fit model

SPT-3G EE Data

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SLIDE 19

Daniel Dutcher Characterize suppression

  • f structure at

small angular scales

P r e l i m i n a r y

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SPT-3G 2018 EE Power Spectrum

Characterize peak locations at larger angular scales

Planck best-fit model

SPT-3G EE Data

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SLIDE 20

SPT-3G EE Power Spectrum to Neff Constraint

https://arxiv.org/pdf/1907.04473.pdf

Standard Model Predicted value for 3 neutrino species: Neff = 3.046 Previous constraint from SPTpol + PlanckTT - 10 σ confirmation of CνB: Neff= 3.54 ± 0.54 (Henning et al, ΛCDM+Yp+Neff)

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Precision constraint of the energy density in relativistic and dark particles; search for deviations from Standard Model prediction

SPT-3G forecast ΔNeff = 0.1 (1𝜏) Planck constraint ΔNeff = 0.19 (1𝜏) Constraints and Forecasts for ΛCDM+Yp+Neff Cosmology

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Extracting Particle Physics from SPT-3g Field Maps

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Power Spectrum →Neff

Galaxy Clusters and Lensing Power Spectrum→Σmν

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The CMB probes the evolution of structure over time CMB Lensing: Measure the distortions to the CMB power spectrum by intervening matter between us and the surface of last scattering Galaxy Clusters: Measure the abundance of galaxy clusters as a function of mass and redshift

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Two independent measurements of Σmν with SPT-3G

ESA and the Planck Collaboration

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The CMB probes the evolution of structure over time CMB Lensing: Measure the distortions to the CMB power spectrum by intervening matter between us and the surface of last scattering Galaxy Clusters: Measure the abundance of galaxy clusters as a function of mass and redshift

Independent systematics

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Two independent measurements of Σmν with SPT-3G

ESA and the Planck Collaboration

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The CMB probes the evolution of structure over time Galaxy Clusters: Measure the abundance of galaxy clusters as a function of mass and redshift

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Two independent measurements of Σmν with SPT-3G

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The CMB probes the evolution of structure over time CMB Lensing: Measure the distortions to the CMB power spectrum by intervening matter between us and the surface of last scattering Galaxy Clusters: Measure the abundance of galaxy clusters as a function of mass and redshift

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Two independent measurements of Σmν with SPT-3G

ESA and the Planck Collaboration

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The CMB probes the evolution of structure over time CMB Lensing: Measure the distortions to the CMB power spectrum by intervening matter between us and the surface of last scattering

T: Gaussian random temperature field E (curl-free component): CMB has polarization follows gradient of temperature field. E modes should exist from primordial density fluctuations we see in T. B (curl component): Polarization that follows gradient of temperature

  • field. Should NOT exist

from just primordial density fluctuations we see in T.

Hu and Okamoto 2001 26

Two independent measurements of Σmν with SPT-3G

ESA and the Planck Collaboration

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SLIDE 27

The CMB probes the evolution of structure over time CMB Lensing: Measure the distortions to the CMB power spectrum by intervening matter between us and the surface of last scattering

Hu and Okamoto 2001

CMB lensing potential: 2-d projection of the full 3-d gravitational potential between us and surface of last scattering

Adds non-gaussianity and polarization curl component

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Two independent measurements of Σmν with SPT-3G

ESA and the Planck Collaboration

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SLIDE 28
  • K. Aylor

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Neutrino oscillation experiments : Σmν ≳ 0.058 eV Inverted Hierarchy: two neutrinos with mν ≳ 0.058 eV, so Σmν ≳ 0.116 eV Assuming normal hierarchy and minimum value Σmν = 0.058 eV, SPT-3G could provide evidence against the inverted hierarchy. Assuming the inverted hierarchy, SPT-3G could rule out Σmν = 0 at 2 sigma .

Cosmological constraint on neutrino mass at level comparable to known lower limit (~60 meV) from oscillation experiments!

Measuring Σmν with Galaxy Clusters and Lensing

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SLIDE 29
  • K. Aylor
  • SPT-3G cluster

constraint : 𝜏(Σmν) ≅ 0.055 eV

  • CMB lensing (SPT-3G

+ Planck) constraint : 𝜏(Σmν) ≅ 0.06 eV

  • SPT-3G + Planck CMB

lensing + DESI BAO constraint : 𝜏(Σmν) ≅ 0.038 eV

Forecasted 30 % improvement over previous measurements!

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Neutrino oscillation experiments : Σmν ≳ 0.058 eV Inverted Hierarchy: two neutrinos with mν ≳ 0.058 eV, so Σmν ≳ 0.116 eV Assuming normal hierarchy and minimum value Σmν = 0.058 eV, SPT-3G could provide evidence against the inverted hierarchy. Assuming the inverted hierarchy, SPT-3G could rule out Σmν = 0 at 2 sigma .

Cosmological constraint on neutrino mass at level comparable to known lower limit (~60 meV) from oscillation experiments!

Measuring Σmν with Galaxy Clusters and Lensing

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SPT-3G : A great experiment for doing particle physics!

𝜏(Σmν) ≅ 0.038 eV ΔNeff = 0.1

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𝜏(Σmν) ≅ 0.038 eV ΔNeff = 0.1

SPT-3G : A great experiment for doing particle physics!

And other things too!

Constrain the H0 tension between CMB and supernovae methods Primordial gravitational waves

Time-variable mm-wave sky (blazars, AGN, GRB afterglows)

Constrain the dark energy equation of state

Galaxy Cluster physics

Evolution of early galaxies

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Questions?

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Questions?

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Backup Slides

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CMB Lensing

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SZ effect

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Why do neutrinos affect expansion history?

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Distance between objects Radiation dominated, w = 1/3 Matter dominated, w = 0 Comes from the solution to the Freidman Equations

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Noise Limits for 1500 deg**2 Field

3.0, 2.2, and 8.8 µK-arcmin at 95, 150, and 220 GHz respectively

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