Deprojecting astronomical surveys Brice Mnard Johns Hopkins - - PowerPoint PPT Presentation

deprojecting astronomical surveys
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Deprojecting astronomical surveys Brice Mnard Johns Hopkins - - PowerPoint PPT Presentation

Deprojecting astronomical surveys Brice Mnard Johns Hopkins University Kavli IPMU, Tokyo University photometry 10 10 10 9 spectroscopy Number of 10 8 sources 10 7 10 6 10 5 10 4 time 2000 2005 2017 2025 2MASS SDSS Sumire Euclid


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Deprojecting astronomical surveys

Brice Ménard

Johns Hopkins University Kavli IPMU, Tokyo University

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105 106 107 108 109 1010 104

Number of sources time

2000 2MASS 2005 SDSS 2017 Sumire 2025 Euclid

photometry spectroscopy

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F wavelength wavelength Spectroscopic redshift Photometric redshift

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flux

wavelength

spectroscopy

1% 99%

F1 F2 F5 imaging F3 F4

wavelength

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lookback time [billion years]

Mendez & Ménard

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reduced photometric space brightness ra,dec size ellipticity … N~4 colors

main data product: pixel based working environment:

  • bject based

The photometric space

Dimensionality ~ 10-20

How much information goes into the catalogs?

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DECaLS survey

PIs: Dey & Schlegel Visualization: D. Lang

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PIs: Dey & Schlegel Visualization: D. Lang

DECaLS survey

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PIs: Dey & Schlegel Visualization: D. Lang

Huge dimensionality reduction DECaLS survey

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Photometric space

Dim ~ 10

redshift space


Dim = 1

p( z | photometry )

brightness ra,dec size ellipticity … N~4 colors

Mapping the photometric space to redshift space

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redshift space


Dim = 1

Mapping the photometric space to redshift space

Photometric space

Dim ~ 10

brightness ra,dec size ellipticity … N~4 colors

Photometric Redshifts

p( z | colors, SED templates )

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redshift space


Dim = 1

Mapping the photometric space to redshift space

Photometric space

Dim ~ 10

brightness ra,dec size ellipticity … N~4 colors

Photometric Redshifts

p( z | colors, SED templates )

Hildebrandt et al.

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redshift space


Dim = 1

Mapping the photometric space to redshift space

Clustering Redshifts

p( z | photometry, density field )

Photometric space

Dim ~ 10

brightness ra,dec size ellipticity … N~4 colors

Photometric Redshifts

p( z | colors, SED templates )

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< ∂i . ∂unknown >

?

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< ∂i . ∂unknown >

?

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∂i

fingerprint minutiae

Galton (1892)

Probability for two different fingerprints to match ~ 1/68 billion

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The clustering redshift technique

We can locate the unknown sample through a series of angular cross-correlations with a reference, spectroscopic sample

The idea: The limitation: known

redshift redshift b(z) dN/dz

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Applications of clustering redshifts

~100 million galaxies at

spectroscopic galaxy sample r < 18 mag 1 million objects

x ∆z

2MASS near infrared SDSS

  • ptical

WISE infrared Planck millimetric

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Rahman, BM et al. (2015)

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Spectroscopic redshift Clustering redshift

Rahman, BM et al. (2015)

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sample 1: 0.5 < g-r < 0.6 sample 2: 1.3 < g-i < 1.4 sample 3: 1.2 < g-r < 1.3 ~ 6,300 galaxies ~ 10,000 galaxies ~ 2,500 galaxies

= 1

Photometrically-selected galaxies

Rahman, BM et al. (2015)

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Rahman, BM et al. (2015)

= 1

Generalization to one million galaxies

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40

Rahman, BM et al. (2015)

Generalization to one million galaxies

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Comparison to photometric redshifts

SDSS KD-tree photometric redshifts

sample 2 sample 3

Rahman, BM et al. (2015)

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Applications of clustering redshifts

~100 million galaxies at

x ∆z

Entire photometric sample r < 22 mag 100 million objects

2MASS near infrared SDSS

  • ptical

WISE infrared Planck millimetric

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sample 1: 0.53 < r-i < 0.54 sample 3: 0.90 < r-i < 0.92 1.6 million galaxies

Photometrically-selected galaxies

Rahman et al. (2015)

sample 3: 0.60 < r-i < 0.62 1.2 million galaxies 0.2 million galaxies

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`

color clustering redshift

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clustering redshift color

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Redshift distribution of 100 million SDSS galaxies

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Applications of clustering redshifts 2MASS K < 14 mag 1.5 million extended sources 470 million point sources J H K

λ [µm]

1.0 1.5 2.0 2.5

2MASS near infrared SDSS

  • ptical

WISE infrared Planck millimetric

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Observations: 1997-2001, J, H & K bands

Skrutskie et al. (2006)

mean cluster-z

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extended extended sources

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extended point sources

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Applications of clustering redshifts PSF ~ 6 arcsec mostly point sources W1(3 µm) < 16 mag millions of objects

2MASS near infrared SDSS

  • ptical

WISE infrared Planck millimetric

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The Wide-field Infrared Survey Explorer (WISE)

Full sky survey 500,000,000 sources:

  • galaxies
  • quasars
  • stars
  • asteroids
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Wright et al.

WISE

Clustering redshifts as a function of color: W1-W2 > preliminary (Alex Mendez, Donghui Jeong)

clustering redshift W1 - W2

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Applications of clustering redshifts PSF ~ 6 arcsec mostly point sources W1(3 µm) < 16 mag millions of objects

2MASS near infrared SDSS

  • ptical

WISE infrared Planck millimetric

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Schmidt, Ménard et al. (2014)

Planck CMB - SMICA map cross-correlation signal redshift

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Schmidt, Ménard et al. (2014)

Planck CO map J=0-1 cross-correlation signal redshift

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Schmidt, Ménard et al. (2014)

Planck dust opacity map cross-correlation signal redshift

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SDSS

  • ptical

2MASS near infrared WISE infrared Planck millimetric

redshift 1 2 3 4 5

UV (GALEX), radio (FIRST, NVSS, …), Gamma rays (Fermi), …
 as well as combinations of datasets

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Clustering redshifts

We have a new tool in hand to estimate the redshifts of photometric sources

redshift Photometric space Photo-z

Cluster-z

summary

We do not have to rely on source colors to estimate redshifts. We now have two independent estimation techniques.

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Clustering redshifts

We have a new tool in hand to estimate the redshifts of photometric sources

redshift Photometric space Photo-z

Cluster-z

summary

color color color color cluster-z

We can now “deproject” any photometric dataset, at any wavelength.