&#160;Variation of g-values of major species with heliocentric velocity
Authors: Killen Rosemary , Vervack Ronald , Burger Matthew 
Published: July 2022

&lt;p&gt;&amp;#160;&lt;/p&gt;
&lt;p&gt;The discrete photoemission properties of atomic and molecular species stimulated by solar radiation are an important tool for quantitative work with remote sensing experiments. In an optically thin atmosphere, the total column amount of a given species is given in terms of a solar-forced g-value, defined as an emission probability per atom (photon s&lt;sup&gt;&amp;#8722;1&lt;/sup&gt;atom&lt;sup&gt;&amp;#8722;1&lt;/sup&gt;). For an optically thin gas and a measured emission brightness (4&amp;#960;I), the column abundance N is obtained through the relation 4&amp;#960;I= gN. Discrete emission lines and Fraunhofer features in the solar spectrum are responsible for a strong dependence of the g-values on Doppler velocity for many species. Because of Mercury&amp;#8217;s eccentric orbit, some g-values can vary by over an order of magnitude during the orbital period. In addition, g-values are dependent on the instantaneous heliocentric radial velocity, which varies as an atom is ejected from the surface and moves through gravitational and radiation pressure accelerations. Thus knowledge of how the g-values vary is critical to interpretation of spectroscopic data. In previous work, g-values were calculated for 12 species that were to be targeted by MESSENGER. The species of interest included sodium, potassium, and calcium, which had been observed in Mercury&amp;#8217;s exosphere through ground-based observations pre-MESSENGER, and hydrogen and oxygen, measured (or potentially only an upper limit in the case of O) by the UV spectrometer experiment on the Mariner 10 spacecraft. In addition, sulfur, magnesium, carbon, Ca&lt;sup&gt;+&lt;/sup&gt; and Mg&lt;sup&gt;+&lt;/sup&gt;&amp;#160;are observable by Bepi-Colombo as well as MESSENGER. Helium EUV emission at 584 &amp;#197;, not within the MESSENGER UVVS wavelength range, will be observable with the Bepi-Colombo UV spectrometer. Of particular importance for Mercury is the dependence of the g-values on the bulk motion of the gas relative to the Sun. This heliocentric relative velocity is often quite large due to the high initial velocity of the ejected atoms and the subsequent radiation pressure acceleration.&amp;#160;&lt;/p&gt;
&lt;ul&gt;
&lt;li&gt;Motivation&lt;/li&gt;
&lt;/ul&gt;
&lt;p&gt;Mercury&amp;#8217;s orbit is highly elliptical, having an ellipticity of 0.2. This results in a variation of the heliospheric relative velocity varying by &amp;#177; 10 km/s. The g-values published by Killen et al. (2009) were therefore calculated for Doppler shifts of this magnitude. However, it has become apparent that the heliocentric relative velocity of atoms in Mercury&amp;#8217;s exosphere varies considerably more than the velocity at rest with respect to the planet, both due to the initial ejection velocity and due to radiation pressure, that is especially strong for Na. The velocity of Ca atoms is also extreme, due to as yet unknown processes, but possibly due to dissociation of a Ca-bearing molecule. We have therefore extended the g-values to &amp;#177;50 km/s relative to their at-rest values. The g-values have been scaled using the solar spectrum originally used by Killen et al. (2009) (e.g. Hall and Anderson, 1991) and available in the appendix to that paper. In addition, for the Mg line at 285.296 nm, we used the TSIS-1 solar spectrum available from the LISIRD website (https://lasp.colorado.edu/lisird/). In March 2022, the TSIS-1 HSRS was recommended as the new solar irradiance reference spectrum by the Committee on Earth Observation Satellites (CEOS) Working Group on Calibration and Validation (WGCV). TSIS-1 HSRS is developed by applying a modified spectral ratio method to normalize very high spectral resolution solar line data to the absolute irradiance scale of the TSIS-1 Spectral Irradiance Monitor (SIM) and the cubesat Compact SIM (CSIM). The spectral resolution of this spectrum is 0.25 nm. The high spectral resolution solar line data from the Air Force Geophysical Laboratory ultraviolet solar irradiance balloon observations, used in the Killen et al. (2009) work, have a spectral resolution of 0.015 nm. The g-values calculated herein at high resolution must be convolved to the spectral resolution of the instrument used for the observations to be analyzed. The UVVS spectrometer on MESSENGER was a scanning grating monochromator that covered the wavelength range 1150 - 6100 &amp;#197; with an average 6 &amp;#197; spectral resolution (McClintock &amp; Lanton 2007). The Bepi Colombo UV spectrometer, PHEBUS, is a double spectrometer for the Extreme Ultraviolet range (550 - 1550 &amp;#197;) and the Far Ultraviolet range (1450 - 3150 &amp;#197;) using two micro-channel plate (MCP) detectors with spectral resolution of 10 &amp;#197; for the EUV range and 15 &amp;#197; for the FUV range (Chassefiere et al. 2008).&lt;/p&gt;
&lt;p&gt;We show plots of extended g-values for Na (D1), K (D1 &amp; D2), Ca, and Mg. The Mg g-values are given for both the Hall and Anderson (1991) solar spectrum and for the TSIS-1 spectrum for comparison of high and low-resolution results.&lt;/p&gt;
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alt=&quot;&quot; width=&quot;638&quot; height=&quot;527&quot; /&gt;&lt;/p&gt;
&lt;p&gt;Figure 1. The g-value for Na (D1) at 589.756 nm in vacuum continues to increase as the Doppler shift increases. The D2 line g-values similarly increase beyond a velocity of &amp;#177;10 km/s to &amp;#177; 50 km/s. Therefore the column abundance for high velocity atoms will be over-estimated using the formerly published g-values. This is especially important for estimates of escape.&lt;/p&gt;
&lt;p&gt;&amp;#160;&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;data:image/jpeg;base64, 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alt=&quot;&quot; width=&quot;648&quot; height=&quot;544&quot; /&gt;&lt;/p&gt;
&lt;p&gt;Figure 2. G-values for the Ca 422.7 nm line calculated to &amp;#177;50 km/s. In the case of the Ca line, the g-value continues to increase for heliocentric relative velocity &gt; 25 km/s, but decreases for heliocentric relative velocities &lt; -35 km/s. As for Na, the Ca column abundance anti-sunward of Mercury will be overestimated using the previously published g-values.&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;data:image/jpeg;base64, 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alt=&quot;&quot; width=&quot;648&quot; height=&quot;554&quot; /&gt;&lt;/p&gt;
&lt;p&gt;Figure 3. The extended g-values for the K (D2) line at 404.53 nm (green) and K (D1) 404.84 nm (vacuum wavelengths) at 0.352 AU are quite complex owing to the underlying solar spectrum. Care must be taken to calculate the column abundance at the instantaneous heliocentric relative velocity of the atom.&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;data:image/jpeg;base64, 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alt=&quot;&quot; width=&quot;649&quot; height=&quot;557&quot; /&gt;&lt;/p&gt;
&lt;p&gt;&amp;#160;&lt;/p&gt;
&lt;p&gt;Figure 4. The g-value for the Mg 285.296 nm line is also quite complex. This figure shows the g-value calculated using the high resolution of the Hall and Anderson (1991) solar spectrum at a spectral resolution of 15 m&amp;#197;.&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;data:image/jpeg;base64, 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&quot; alt=&quot;&quot; width=&quot;652&quot; height=&quot;538&quot; /&gt;&lt;/p&gt;
&lt;p&gt;&amp;#160;&lt;/p&gt;
&lt;p&gt;Figure 5. The g-value for the Mg 285.296 nm line using the low resolution TSIS-1 spectrum at 0.25 &amp;#197; resolution shows little high frequency variation, as expected.&lt;/p&gt;
&lt;div&gt;
&lt;div&gt;
&lt;div&gt;&amp;#160;&lt;/div&gt;
&lt;/div&gt;
&lt;/div&gt;