A Star Sneezes and Drifts Away express

Original: "White Dwarf Kicks via Episodic Mass Ejection from Red Giant Stars"
· Jim Fuller
arXiv:2608.07455v1 · 2026-08-07 · CC BY 4.0 · 2 min
An aging star sheds its shell in fits and starts, and each jolt nudges it off course.

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A balloon that lets out air in bursts zips around the room — the jet blasts first one way, then another. A dying star behaves the same way as it sheds its bloated shell. Only instead of air, it's superheated gas, and instead of a balloon, it's a future white dwarf (the dense stellar remnant about the size of Earth).

Recent observations have shown that white dwarfs receive a kick of about one kilometer per second. The authors of the new study built a simple model: the shell doesn't come off in a smooth flow, but in discrete chunks: each about one ten-thousandth of a solar mass at a time. Each such "sneeze" gives the star a weak shove — about five meters per second. But over the course of shedding the shell, about ten thousand such events occur, and their random directions add up to a net kick. This is like a drunkard's walk: each step is small, but in the end, he staggers far from the lamppost.

A thousand steps of five meters each don't get you five kilometers, but only about a hundred and fifty meters — because the steps go in different directions and partially cancel out. Same here: ten thousand shoves of five meters per second add up to a total kick of about half a kilometer per second.

For more massive white dwarfs, the kick should be noticeably stronger. And if the star isn't alone but is part of a wide binary system (with a separation greater than a thousand astronomical units, i.e., a thousand times farther than Earth is from the Sun), then such shoves can tear the pair apart. The orbit stretches to the limit, and the stars either fly apart forever or collide. A collision produces a brilliant flash, a cosmic firework that can be spotted from Earth.

A white dwarf is a star the size of Earth but with a mass nearly that of the Sun. A teaspoon of its material would weigh several tons.

In Stanisław Lem's novel Solaris, the planet's ocean moves its orbit — here, the star itself gets a kick from its own "breathing."

v_{\text{k,tot}} \approx \sqrt{N} v_k
The total kick velocity ($v_{\text{k,tot}}$) grows as the square root of the number of shoves ($N$), multiplied by the velocity of a single shove ($v_k$). For 10,000 events at 5 m/s, this gives about 500 m/s.
Scientists
Enrico FermiPaul DiracFritz ZwickySubrahmanyan ChandrasekharAugustin-Louis CauchyChristiaan Huygens
Concepts
red dwarf planets red giant variability white dwarf cataclysmic variable Chandrasekhar limit interstellar object ejection stellar explosion donor star mass loss stellar wobble black hole recoil galactic dust winds Westerly wind burst tidal disruption event ejection hills mechanism outflow starburst mass transfer neutron star spin