The southern (lower) part of the large arc-shaped object is only visible in [OIII] light (red). A smaller part, about 3° in diameter, is bright only in Hα and [SII] light (cyan).
Some fainter filaments east of the arc (left in the image) and the northern part of the arc are visible in all three wavelengths.
The bright object at the lower right is SH2-274.
Click on the image for a full scale version or follow
this link for an annotated presentation of the mentioned objects.
![OIII arc in Gemini in [OIII] light](gem-01-o.jpg)
[OIII]

Hα
![OIII arc in Gemini in [SII] light](gem-01-s.jpg)
[SII]

Luminance measurement regions
The following table contains the results of intensity measurements for the regions marked in the upper image. The average intensity in Rayleighs is given in each case. The region labeled bg was used as a background reference.
| Region | Hα | [OIII] | [SII] |
|---|---|---|---|
| K1a | 0.02 | 2.04 | 0.06 |
| K1a' | 1.68 | 1.53 | 1.14 |
| K1b | 2.20 | 0.63 | 2.27 |
| K1c | 0.24 | 0.72 | 1.54 |
For the determination of the intensity, some parameters had to be estimated. The transmission ratio of the optics and filters was assumed to be 75% for [OIII] and Hα and 70% for the [SII] doublet. The atmospheric extinction under best conditions was assumed to be 20%. The errors resulting from these estimations only distort the absolute measured values by a factor, but have no influence on the intensity ratios between the wavelengths. More relevant are the errors caused by the background calibration, as they distort the intensity ratios between the individual emission lines. The accuracy of the background reference (the two regions marked bg in the image above) is limited by the fact that the entire region is full of faint background nebulae.
As above, in this false-color composite
[OIII] is mapped to red, Hα is mapped to green, and [SII] is mapped to blue.
The brightest stars are added to visualize the regions contaminated by strong continuum light.
Unlike the image above, this version contains no other continuum light (apart from the mentioned stars).
The image shows several supernova remnants (SNRs) between the arc and the galactic plane. The large structure is discussed below.
The three small SNRs in that region are
G206.7+5.9,
G209.8+2.3, and
G205.5+0.5.
Panel (b): The SNR outline constructed from visible filaments (yellow) matches well with a single Monogem Ring according Knies et al. (white)
and the double SNR scenario (magenta) from the same authors. In all cases, the northern part of the arc lies outside these SNRs and also has a different structure.
Thus, it is very unlikely that the arc is a filament of these SNRs.
Click on the images for JavaScript presentations. (Plots can be toggled using the '2' key to improve visibility.)

(a)

(b)
Both scenarios are a good match to the visual structures, including the faint filaments east of the arc. However, the arc does not appear to be part of the Monogem Ring or G205.6+12.4.
Far UV spectroscopy was performed by Kim et al. in the range of 90 nm to 175 nm. In the low resolution CIV (154.8 nm and 155.0 nm) emission lines image (Fig. 1 in their work), only the region corresponding to the southern part of the arc (at a galactic longitude from 201° to 208°) becomes visible. In the paper, this region is denoted as R1, and it approximately coincides with the region where the arc apparently overlaps with the Monogem Ring or G205.6+12.4, respectively. Due to the low resolution, it is uncertain whether these emissions originate from the SNR or are the result of some interaction. It is very unlikely that the emissions come directly from the arc, because the northern part (at a galactic longitude from 193° to 201°) is not visible. Furthermore, the authors detected only CIII and CIV emissions, but no OIII. In visible light, however, [OIII] is dominant. The authors interpret this structure as “the blast wave [of the Monogem SNR] with an isolated cloud”.
A rough estimate of the region where the center of a spherical shell could be located is indicated by the yellow dotted ellipse in the figure below. The yellow square marks the center that would be expected if the arc lies exactly on the apparent boundary of a spherical shell.
Yellow: Assuming the arc is part of a thin spherical shell, the dotted ellipse marks the region of likely sphere centers.
Because of the high aspect ratio, the arc is expected to lie close to the apparent boundary.
The yellow square indicates the center if the arc lies almost exactly on that boundary.
Magenta: The arrow shows the motion of the pulsar Geminga, starting at its birthplace and ending at its current position.
A possible Geminga SNR is marked by the square (center) and dotted circle (outline).
White: The dotted line marks a filament that cannot be assigned to other structures in the region and therefore may be associated with the possible Geminga SNR.
Cyan: The dotted circle represents the spherical approximation of the Monogem Ring used for the 3D visualization in the next figure.
Planetary nebulae with these properties are described by Ogle et al. (2025) and are referred to there as ghost planetary nebulae (GPN), because they would be invisible without a high velocity relative to the ISM. A SIMBAD search for nearby (<200pc, corresponds to an arc size of <60pc) white dwarfs or hot subdwarfs with high proper motion (>100 mas/yr, corresponds to 10 km/s at 200 pc) within a 60°-diameter region around the equatorial coordinates (RA,DEC) = (99.7°, 15.5°) yielded no candidates that could plausibly have formed the arc as a GPN.
Could the OIII arc be a SNR formed by Geminga’s progenitor? Could its shape be explained by Geminga’s motion? To address these questions, more data must be gathered from the literature.
It is further assumed that the kinetic energy inherited from the progenitor is preserved (i.e., not radiated away through shock ionization) and can be treated independently of the SNR energetics. This implies that the SNR as a whole will be slowed down as more mass is swept up.
These assumptions, combined with the analytic SNR evolution approximation of Blondin et al. (1998), form the basis of a simple simulation written in C. The underlying mathematics and usage instructions are documented in the comments of the source code (see link).
Because the mass swept up by the motion (not by the expansion) is large compared to the initial mass, the SNR is decelerated to a velocity of about 49 km/s, or 23% of the initial speed. Although this is probably greater than the sound speed in the ISM (depending on temperature), this does not affect visibility, since the expansion speed remains much higher – about 130 km/s. Thus, the resulting velocity relative to the ambient ISM is likely supersonic across the entire shell, meaning the SNR cannot be categorized as a ghost object.
The radius of the SNR according to the evolution model from Blondin et al. (1998) is 116 pc, shown as the dotted magenta circle in the figure above. The three-dimensional situation is sketched in the next figure, which also illustrates the possible interaction with the Monogem Ring. With the assumed distances of 300 pc for the Monogem Ring (Knies et al., 2024) and 250 pc for both the birthplace and current position of Geminga (and thus also the center of the Geminga SNR), this is a perfect match: The [OIII]-only part lies within the Monogem Ring, the Hα+[SII] part lies on the boundary, and the region emitting all three wavelengths lies outside. However, this alignment depends strongly on the uncertain distances. For example, adopting the (unlikely) birthplace distances from Pellizza et al. (2019) would place the entire arc outside the Monogem Ring.
The perfect match was also obtained by fitting the ISM density to 1.7·10-2 cm-3. With a density of 5·10-3 cm-3 (density around the Monogem Ring derived by Knies et al., 2024), the SNR radius would be considerably larger – about 142 pc – and the travel distance increase to 40 pc.
The simulation results depend mainly on ISM density and distance (and only weakly on explosion energy, progenitor mass, and velocity). The critical parameters are highly uncertain. Within reasonable limits, a change in one parameter can usually be compensated by adjusting the others. The same applies to the models themselves: a more advanced simulation might yield different results, but as long as the parameters remain uncertain, compensating adjustments should be possible.
If the sketch in the following figure correctly represents the 3D situation, the distance of the OIII arc would be about 260 pc. At this distance, the length of the arc would be almost 80 pc.
Thin black, green, red, and blue lines mark the shells of the SNRs at heights of 0 pc, 25 pc, 50 pc and 75 pc above the plotting plane.
Thick lines overlaid on them indicate the location of the OIII arc at the same height, assuming the arc is a fragment of a thin shell.
The positions of the OIII arc were derived from the image, with two possible solutions.
The more distant one is considered likely because it explains the possible interaction with the Monogem Ring: the [OIII]-only part (red thick line) lies within the Monogem Ring,
the Hα+[SII] part (cyan) lies on the boundary, and the part emitting all three wavelengths (magenta) lies outside.
It is also possible that some filaments usually attributed to the Orion-Eridanus superbubble actually belong to the Geminga SNR. Depending on its 3D orientation (see Pon, 2016), the Orion-Eridanus superbubble may overlap with the Geminga SNR as constructed here. However, the intersection is too small to explain why only a small part of the Geminga SNR is visible.
According to the simulation in Blondin et al. (1998), the Geminga SNR (as constructed here) is in transition between the Sedov phase and the radiative (or snowplough) phase. This transition is characterized by instabilities. I could not found analytical models for the temperature in this phase, but the 2.7·105 K predicted by Padmanabhan (2001) for the Sedov phase can likely be treated as an upper limit. At this temperature, plasma recombines and the SNR should become visible at optical wavelengths. Could the instabilities account for the discrepancy between prediction and observation? Cloud the velocity inherited from the progenitor make the difference, even if it is small compared to the expansion velocity?
Another possible explanation for the discrepancy between prediction and observation is a non-uniform ISM. In denser regions, SNRs evolve faster and remain smaller. If the SNR exploded into a low-density region toward the Monogem Ring, the OIII arc may be the only part still visible, while the rest has already cooled and possibly merged with the ISM.
An interaction between the Monogem Ring and the Geminga SNR could explain the differing emission line ratios, but not the OIII arc as a whole, since part of the arc always lies outside the Monogem Ring.
In general, the size (about 80 pc for the OIII arc and >200 pc for the entire SNR if uniform density is assumed) should not be surprising. A look at other galaxies, e.g. M101 and NGC 2303, reveals [OIII]-only structures in outer (low-density) regions with diameters of more than 400 pc.
In conclusion, it seems plausible that the OIII arc belongs to the Geminga SNR. At present, this is also the only explanation for the object. Nevertheless, for a secure classification, many questions remain open – especially why only a small fragment is visible.
Image data are:
| View #1 | View #2 | |||||||
|---|---|---|---|---|---|---|---|---|
| Center position: | RA: 7:44h, DEC: 18:30° | RA: 6:12h, DEC: 14° | ||||||
| FOV: | 8.75°×14.31° (RA×DEC, through center) | 60°×60° (RA×DEC, through center) | ||||||
| Orientation: | North is up | North is up | ||||||
| Scale: | 10 arcsec/pixel (in center at full resolution) | 10 arcsec/pixel (in center at full resolution) | ||||||
| Projection type: | Stereographic | Stereographic | ||||||
| Exposure times (Sum of exposure times of all single exposures used to calculate the image): |
| Data from DR0.2 of the Northern Sky Narrowband Survey |
All image processing steps are deterministic and none of the algorithms use machine learning (often referred to as “AI”), which tends to generate plausible looking fake details. The software used can be downloaded here.
The image processing steps were:
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