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HD 93308 Eta Carinae

- Maverick

Space Science


This is my favorite star system, and honestly the one that got me into astrophysics. It also happens to be the one that makes me feel like the universe (especially at the cosmic scale) still holds a ton of mysteries that are equal parts fascinating and terrifying. If yesterday I was writing notes about Sedna and its elliptical orbit with an eccentricity of around 0.855, there is a star system out there that blows even that number out of the water.

This system is known as HD 93308 or Eta Carinae, located approximately 7,500 light-years from Earth and first catalogued by Edmond Halley in 1677. Coming from the Latin word for “ship’s keel”, Carina was originally part of a much larger constellation called Argo Navis, the mythological ship of Jason and the Argonauts. In 1763, Nicolas-Louis de Lacaille split Argo Navis into three separate constellations we still use today: Carina (the keel), Puppis (the stern), and Vela (the sails).

Mass Parameters

ParameterValueMethod / Instrument
f(M)f(M) - mass function (HβH\beta PHOEBE)8.30±0.05 M⊙8.30 \pm 0.05 \, M_\odot (Solar Mass)From K1K_1, PP, ee of HβH\beta orbit
Msin⁡3iM \sin^3 i - primary (from He II + HβH\beta KK-ratio)∼102 M⊙\sim 102 \, M_\odotMass function, i=130–145∘i = 130\text{--}145^\circ
Msin⁡3iM \sin^3 i - secondary∼55 M⊙\sim 55 \, M_\odotMass function
Mass ratio (M1/M2M_1/M_2) from KK-ratio∼1.9\sim 1.9K2/K1=129.5/54.6≈2.4K_2/K_1 = 129.5/54.6 \approx 2.4, M1/M2≈K2/K1M_1/M_2 \approx K_2/K_1
Primary mass (model)∼90 M⊙\sim 90 \, M_\odotSPH modelling
Secondary mass (if primary ∼90 M⊙\sim 90 \, M_\odot)∼30 M⊙\sim 30 \, M_\odotSPH
Primary mass (if Msin⁡3i∼102 M⊙M \sin^3 i \sim 102 \, M_\odot)>100 M⊙>100 \, M_\odotMass function
Secondary mass (if primary >100 M⊙>100 \, M_\odot)∼50–60 M⊙\sim 50\text{--}60 \, M_\odotMass function →\rightarrow compare WR22 (56–58 M⊙56\text{--}58 \, M_\odot)

Physical Parameters of η\eta Car A (Primary)

ParameterValueMethod / Instrument
Star typeLBV (Luminous Blue Variable)-
Mass loss rate (M˙\dot{M})8.5×10−4 M⊙/yr8.5 \times 10^{-4} \, M_\odot/\text{yr}Spectroscopy / wind model
Terminal wind velocity (v∞v_\infty)420 km/s420 \, \text{km/s}Spectroscopy
Stellar radius (model)∼120 R⊙\sim 120 \, R_\odotCMFGEN non-LTE model

Physical Parameters of η\eta Car B (Secondary)

ParameterValueMethod / Instrument
Star type (hypothesis)Wolf-Rayet (WNh or classical WN)Merger model + spectroscopy
Mass loss rate (M˙\dot{M})∼10−5 M⊙/yr\sim 10^{-5} \, M_\odot/\text{yr}X-ray variability analysis (RXTE, Swift, NICER)
Terminal wind velocity (v∞v_\infty)∼3000 km/s\sim 3000 \, \text{km/s}X-ray colliding winds model
Primary/secondary flux ratio≥50\ge 50 (in KK-band)NIR interferometry (VLTI)
He II λ4686\lambda 4686 luminosity (near periastron)∼300 L⊙\sim 300 \, L_\odot (Solar Luminosity)Optical spectroscopy

Orbital System of η\eta Carinae

ParameterValueMethod / Instrument
Orbital Period (PP)2022.7 daysMulti-wavelength monitoring
Primary Eccentricity (e1e_1)0.91±0.000.91 \pm 0.00 (True)
0.8041±0.00080.8041 \pm 0.0008 (Observed HγH\gamma)
Convolutional Keplerian Motion (CKM) model applied to Balmer lines
PHOEBE MCMC (all data)
Secondary Eccentricity (e2e_2)0.937±0.0010.937 \pm 0.001High-resolution spectroscopy (CHIRON), Gaussian centroid fitting of He II λ4686\lambda 4686 at apastron phases
Argument of Periastron of Primary (ω1\omega_1)246±1∘246 \pm 1^\circHigh-resolution spectroscopy, Gaussian decomposition & Convolutional Keplerian Motion (CKM) of upper Balmer lines, Gemini-South/GMOS
Semi-major Axis (aa)15.45 AU15.45 \, \text{AU}Derived from 3D Smoothed-Particle Hydrodynamics (SPH) colliding-wind simulations
Periastron Distance∼1.39–1.54 AU\sim 1.39\text{--}1.54 \, \text{AU}Mathematically derived: a×(1−e)a \times (1 - e) using e=0.91e = 0.91 (CKM true orbit) or e=0.90e = 0.90 (SPH model)
Apastron Distance∼29.35–29.51 AU\sim 29.35\text{--}29.51 \, \text{AU}Mathematically derived: a×(1+e)a \times (1 + e) using e=0.91e = 0.91 (CKM true orbit) or e=0.90e = 0.90 (SPH model)

With such high eccentricity and a periastron distance that close, the system becomes incredibly unstable. At that range, the stellar winds from both stars slam into each other at extreme speeds. The secondary’s wind is estimated to be moving at up to 3000 km/s when it crashes into material from the primary. On top of that, the primary holds the record for the highest measured mass loss rate ever recorded from a massive star.

A few other things that make this binary system so interesting:

  • The secondary is believed to be hotter than the primary.
  • Eta Carinae A (the primary) is one of only a handful of stars in our galaxy estimated to exceed 100 M⊙100 \, M_\odot.
  • The Great Eruption in the mid-19th century was the event that blasted out enough material to form the Homunculus Nebula, which now wraps around both stars.
  • One theory suggests the Great Eruption was triggered by a merger within a Triple Star System, while others argue it was simply the result of the extremely eccentric orbit.
  • Despite being incredibly massive (estimated at least 60 M⊙60 \, M_\odot) and outrageously luminous, the secondary has never been directly observed.
  • It is one of the hypernova candidates in the Milky Way.

Whenever I try to simulate this in Universe Sandbox using the actual data, I almost always fail to keep the orbit stable haha. The closest I have managed is by dialing the eccentricity down to 0.85 and the semi-major axis to around 24 AU. I really need a proper simulator rather than a game, something like FLASH, PLUTO, or MESA.

Sometimes I also wonder: are there cosmic threats out there right now that science has not even detected yet? What is the end game for this binary system? Do they both collapse into black holes and spend eternity orbiting each other? Do they go hypernova as predicted and fire off a gamma-ray burst? Or do they just directly collapse without the fireworks? Weirdly, these terrifying questions are exactly what make me love these two stars so much (aside from the fact that they sit in one of the most beautiful constellations in the night sky lol). Well, I would gladly spend my whole life just watching a universe that is full of chaos, yet somehow looks breathtaking from where we stand.

Sources


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