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Large-Scale Photometric Asymmetry in Galaxy Spin Patterns

Published online by Cambridge University Press:  26 September 2017

Lior Shamir*
Affiliation:
Lawrence Technological University, Southfield, MI, 48075, USA
*
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Abstract

Spin patterns of spiral galaxies can be broadly separated into galaxies with clockwise (Z-wise) patterns and galaxies with counterclockwise (S-wise) spin patterns. While the differences between these patterns are visually noticeable, they are a matter of the perspective of the observer, and therefore in a sufficiently large universe no other differences are expected between galaxies with Z-wise and S-wise patterns. Here, large datasets of spiral galaxies separated by their spin patterns are used to show that spiral galaxies with Z-wise spin patterns are photometrically different from spiral galaxies with S-wise patterns. That asymmetry changes based on the direction of observation, such that the observed asymmetry in one hemisphere is aligned with the inverse observed asymmetry in the opposite hemisphere. The results are consistent across different sky surveys (SDSS and PanSTARRS) and analysis methods. The proximity of the most probable asymmetry axis to the galactic pole suggests that the asymmetry might be driven by relativistic beaming. Annotated data from SDSS and PanSTARRS are publicly available.

Information

Type
Research Article
Copyright
Copyright © Astronomical Society of Australia 2017 
Figure 0

Figure 1. Distribution of the r magnitude, Petrosian radius measured in the r band, and redshift among the dataset of automatically classified SDSS galaxies.

Figure 1

Figure 2. Distribution of the r magnitude and Petrosian radius measured in the r band among the dataset of PanSTARRS galaxies.

Figure 2

Figure 3. Distribution of the r magnitude and Petrosian radius measured in the r band, and redshift in the dataset of manually annotated SDSS galaxies.

Figure 3

Table 1. The distribution of the galaxy population in 30° RA ranges.

Figure 4

Table 2. Magnitude mean, standard error, and t-test of the difference between Z-wise and S-wise galaxies in the sky region of right ascension range of (120°, 210°).

Figure 5

Table 3. Magnitude mean, standard error, and t-test of the difference between Z-wise and S-wise galaxies in the region of (< 30°∨ > 300°).

Figure 6

Figure 4. Asymmetry between the exponential magnitude of Z-wise and S-wise galaxies in different RA ranges using SDSS automatically annotated galaxies, SDSS manually annotated galaxies, and PanSTARRS galaxies. The error bars show the standard error of the mean.

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Figure 5. Asymmetry between the de Vaucouleurs magnitude of Z-wise and S-wise galaxies in different RA ranges using SDSS automatically annotated galaxies, SDSS manually annotated galaxies, and PanSTARRS galaxies.

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Figure 6. Histogram of the manually classified galaxies in the different exponential r magnitude ranges. The figure shows the distribution in the (120°, 210°) RA range (left) and (< 30°∨ > 300°) (right).

Figure 9

Figure 7. Histogram of the automatically classified SDSS galaxies in the different exponential r magnitude ranges. The figure shows the distribution in the (120°, 210°) RA range (left) and the (< 30°∨ > 300°) range (right).

Figure 10

Figure 8. Histogram of the PanSTARRS galaxies in the different exponential r magnitude ranges. The graph shows the distribution in the (120°, 210°) RA range (left) and the (< 30°∨ > 300°) range (right).

Figure 11

Table 4. Magnitude mean, standard error, and t-test of the difference between the means of the ‘superclean’ Z-wise and S-wise galaxies annotated by Galaxy Zoo in the right ascension range of (120°, 210°).

Figure 12

Table 5. Magnitude mean, standard error, and t-test of the difference between the means of Z-wise and S-wise Galaxy Zoo 2 galaxies in the right ascension range of (120°, 210°).

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Figure 9. The change in asymmetry in the exponential magnitude (left) and the de Vaucouleurs magnitude (right) in different redshift ranges.

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Figure 10. The Pearson correlation between the exponential magnitude asymmetry and the cosine of the angular distance from all possible integer (α, δ).

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Figure 11. The Pearson correlation between the de Vaucouleurs magnitude asymmetry and the cosine of the angular distance from all possible integer (α, δ).