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Distinguishing multicellular life on exoplanets by testing Earth as an exoplanet

Published online by Cambridge University Press:  01 October 2020

Christopher E. Doughty*
Affiliation:
School of Informatics, Computing, and Cyber Systems, Northern Arizona University, Flagstaff, AZ 86011, USA
Andrew J. Abraham
Affiliation:
School of Informatics, Computing, and Cyber Systems, Northern Arizona University, Flagstaff, AZ 86011, USA
James Windsor
Affiliation:
Department of Astronomy and Planetary Science, Northern Arizona University, Flagstaff, AZ 86011, USA
Michael Mommert
Affiliation:
University of St. Gallen, Institute of Computer Science, Rosenbergstrasse 30, 9000 St. Gallen, Switzerland
Michael Gowanlock
Affiliation:
School of Informatics, Computing, and Cyber Systems, Northern Arizona University, Flagstaff, AZ 86011, USA
Tyler Robinson
Affiliation:
Department of Astronomy and Planetary Science, Northern Arizona University, Flagstaff, AZ 86011, USA
David E. Trilling
Affiliation:
Department of Astronomy and Planetary Science, Northern Arizona University, Flagstaff, AZ 86011, USA
*
Author for correspondence: Chris Doughty, E-mail: chris.doughty@nau.edu
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Abstract

Can multicellular life be distinguished from single cellular life on an exoplanet? We hypothesize that abundant upright photosynthetic multicellular life (trees) will cast shadows at high sun angles that will distinguish them from single cellular life and test this using Earth as an exoplanet. We first test the concept using unmanned aerial vehicles at a replica moon-landing site near Flagstaff, Arizona and show trees have both a distinctive reflectance signature (red edge) and geometric signature (shadows at high sun angles) that can distinguish them from replica moon craters. Next, we calculate reflectance signatures for Earth at several phase angles with POLDER (Polarization and Directionality of Earth's reflectance) satellite directional reflectance measurements and then reduce Earth to a single pixel. We compare Earth to other planetary bodies (Mars, the Moon, Venus and Uranus) and hypothesize that Earth's directional reflectance will be between strongly backscattering rocky bodies with no weathering (like Mars and the Moon) and cloudy bodies with more isotropic scattering (like Venus and Uranus). Our modelling results put Earth in line with strongly backscattering Mars, while our empirical results put Earth in line with more isotropic scattering Venus. We identify potential weaknesses in both the modelled and empirical results and suggest additional steps to determine whether this technique could distinguish upright multicellular life on exoplanets.

Information

Type
Research Article
Copyright
Copyright © The Author(s), 2020. Published by Cambridge University Press
Figure 0

Fig. 1. Our conceptual design of a distant observer monitoring Earth and the change in backscattering as it revolves around the sun. Θ is the azimuth angle, Ωi is the solar zenith angle, Ωv is the view angle and Ψ is the phase angle.

Figure 1

Fig. 2. (a) The Apollo Astronaut training ground as originally photographed in 1967 (from USGS archives). (b) An example of UAV flyover measuring NDVI at 5 am in 2018 with a current Google Earth image as a background image. (c) Closeups of two example regions of interest (tree and crater) at three different times of the day in the NIR (790 nm) band. Note, the crater shadows visible at 5 am but not at later times while tree shadows are visible at all three times.

Figure 2

Fig. 3. Histograms of NIR reflectance (790 nm) for (top) craters and (middle) trees at different times of the day (5 am and 9 am for craters, 9 am and 11 am for trees). For clarity, we aggregate all tree reflectance pixels greater than 0.15 to 0.15. (Bottom) NDVI for trees (green), craters (black) and bare ground (blue) at 11 am.

Figure 3

Table 1. Absolute change of reflectance (between $1\hbox {--}3^\circ$ phase angle and $20\hbox {--}30^\circ$ phase angle) for band 763 nm, NDVI and the percent change for band 763 nm for the Amazon, Sahara, all land and the world

Figure 4

Fig. 4. Cloud free terrestrial reflectance at 763 nm from POLDER at the phase angle (pa) ranges (a) $1\hbox {--}3^\circ$, (b) $3\hbox {--}6^\circ$, (c) $6\hbox {--}20^\circ$ and (d) $20\hbox {--}30^\circ$ aggregated and averaged from the 21-day period described in the Methods.

Figure 5

Fig. 5. All pixels (including ocean and clouds) reflectance at 763 nm from POLDER at the phase angles (a) $1\hbox {--}3^\circ$, (b) $3\hbox {--}6^\circ$, (c) $6\hbox {--}20^\circ$ and (d) $20\hbox {--}30^\circ$ aggregated and averaged from the 21-day period described in the Methods.

Figure 6

Fig. 6. All (including ocean and clouds) NDVI pixels from POLDER at the phase angles (a) $1\hbox {--}3^\circ$, (b) $3\hbox {--}6^\circ$, (c) $6\hbox {--}20^\circ$ and (d) $20\hbox {--}30^\circ$ aggregated and averaged from the 21-day period described in the Methods.

Figure 7

Fig. 7. (Top) Averaged reflectance at different phase angles at different wavelengths (565 and 763 nm) for the Amazon region and the Sahara region. (Middle) Averaged reflectance at different phase angles for all Earth and all terrestrial land at different wavelengths (565 and 763 nm). (Bottom) Averaged NDVI at different phase angles for a cloud covered Earth (red), all terrestrial land (black), the Amazon region (green) and the Sahara region (blue).

Figure 8

Fig. 8. (Top) The phase function for several solar system objects (from Sudarsky et al. 2005), Earth with and without vegetation structure (from Doughty and Wolf 2010) and empirically calculated for a cloud covered Earth with POLDER data from this paper. The phase function normalizes for albedo by forcing albedo to one at a phase angle of 0°. We also show a lambert model from Sudarsky et al. (2005) which assumes an object that scatters light perfectly isotopically. In the bottom panel, we show the same data but subtract the Lambert curve to more clearly show backscattering differences.

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