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Understanding Hyperbolic Orbits: How We Know 3I/ATLAS is Interstellar
6 days ago
Understanding Hyperbolic Orbits
What Makes an Orbit "Hyperbolic"?
In orbital mechanics, the shape of an orbit is determined by its eccentricity (e):
- e = 0: Perfect circle
- 0 < e < 1: Ellipse (bound orbit)
- e = 1: Parabola (escape velocity)
- e > 1: Hyperbola (unbound orbit)
3I/ATLAS's Extreme Eccentricity
With an eccentricity of 6.3, 3I/ATLAS has one of the most hyperbolic orbits ever observed. This means:
- It's traveling much faster than escape velocity
- It will never return to our solar system
- It must have originated from interstellar space
Mathematical Proof
The orbital energy equation shows that any object with e > 1 has positive total energy, meaning it's not gravitationally bound to the Sun.
This is fundamental physics - no object born in our solar system could have such an orbit without external influence.
Author
Dr. Sarah Chen
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