The Roche lobe is the region around a star in a binary system within which orbiting material is gravitationally bound to that star. It is an approximately tear-drop-shaped region bounded by a critical gravitational equipotential, with the apex of the tear drop pointing towards the other star (the apex is at the L1 Lagrangian point of the system).
The Roche lobe is different from the Roche sphere which approximates the gravitational sphere of influence of one astronomical body in the face of perturbations from another heavier body around which it orbits. It is different from the Roche limit which is the distance at which an object held together only by gravity begins to break up due to tidal forces. The Roche lobe, Roche limit and Roche sphere are named after the French astronomer Édouard Roche.
In a binary system with a circular orbit, it is often useful to describe the system in a coordinate system that rotates along with the objects. In this non-inertial frame, one must consider centrifugal force in addition to gravity. The two together can be described by a potential, so that, for example, the stellar surfaces lie along equipotential surfaces.
Eh, eh, I'm dreaming, I'm dreaming
Eh, eh
This is what summer's all about
Girls in bikinis walking out
Dreams in my head, toes in the sand
This is our rolling
This is what summer's all about
Girls in bikinis walking out
Dreams in my head, toes in the sand
This is our rolling
Yeah, summer [?] summer if you don't throw your [?] out
I'm a run fast like [?]
[?] gil body look [?] them mi say [?] like an army
[?] like tsunami
This is what summer's all about
Girls in bikinis walking out
Dreams in my head, toes in the sand
This is our rolling
This is what summer's all about
Girls in bikinis walking out
Dreams in my head, toes in the sand
This is our rolling
Yo me feel [?] and them girls [?] them hire
Just bring them higher [?]
But man can't stop it, no
No [?] no pocket
And the girl keep [?]
This is what summer's all about
Girls in bikinis walking out
Dreams in my head, toes in the sand
This is our rolling
This is what summer's all about
Girls in bikinis walking out
Dreams in my head, toes in the sand
This is our rolling
If you're feeling good just put your hands up (hands up)
Party over here, just put your hands up (hands up)
If you're feeling good just put your hands up (hands up)
Party over here, just put your hands up (hands up)
Girls if you feeling on me I feel on you
Got the sex appeal [?]
... when you leaving [?] you hot girl
So if you know what I mean
Come let me [?] up your skin
Tonight girl, you're mine girl
I hope you know what I mean
Blow my mind to [?]
You're mine girl, tonight girl
This is what summer's all about
Girls in bikinis walking out
Dreams in my head, toes in the sand
This is our rolling
This is what summer's all about
Girls in bikinis walking out
Dreams in my head, toes in the sand
This is our rolling
This is what summer's all about
Girls in bikinis walking out
Dreams in my head, toes in the sand
The Roche lobe is the region around a star in a binary system within which orbiting material is gravitationally bound to that star. It is an approximately tear-drop-shaped region bounded by a critical gravitational equipotential, with the apex of the tear drop pointing towards the other star (the apex is at the L1 Lagrangian point of the system).
The Roche lobe is different from the Roche sphere which approximates the gravitational sphere of influence of one astronomical body in the face of perturbations from another heavier body around which it orbits. It is different from the Roche limit which is the distance at which an object held together only by gravity begins to break up due to tidal forces. The Roche lobe, Roche limit and Roche sphere are named after the French astronomer Édouard Roche.
In a binary system with a circular orbit, it is often useful to describe the system in a coordinate system that rotates along with the objects. In this non-inertial frame, one must consider centrifugal force in addition to gravity. The two together can be described by a potential, so that, for example, the stellar surfaces lie along equipotential surfaces.
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