PPolySim OS

Atmospheric Reentry

Coming home is the hardest part. A spacecraft must shed 7.8 km/s as heat without burning up or crushing its crew — a knife-edge of entry angle.

Atmospheric ReentryLive

Controls

Presets

A returning spacecraft sheds nearly all its 7.8 km/s orbital speed as heat in the upper atmosphere. Too shallow an angle and it skips back into space; too steep and the deceleration g-load and heating spike to lethal levels. The ballistic coefficient sets how deep it plunges before the thickening air finally slows it.

▶ Run in Python

Data Inspector

Peak deceleration0.0 g
Entry angle
Survivable?yes

Governing equation

Reading this result: A moderate entry angle keeps peak deceleration within a survivable range while shedding orbital speed as heat.

Runs locally in your browser — free forever. Scale to the cloud when reality gets heavy.

or unlock everything with Pro →
★ Sign in to save this setup
Save your tuned setup, or drop this simulation into your own site, docs, or course page.

How it works

During reentry, atmospheric drag converts orbital kinetic energy into intense heat and deceleration. Too shallow an entry angle and the vehicle skips off the atmosphere back into space; too steep and the g-load and heating spike to destructive levels. The ballistic coefficient controls how deep the craft plunges before the thickening air arrests it.

Ask the AI about this model

The math, the assumptions, real-world uses, or a code translation — explained for this exact simulation.

More Aerospace simulations

Frequently asked questions

Is this atmospheric reentry simulator tool really free?
Yes. Atmospheric Reentry runs entirely in your browser using your device's own compute, so local use is free forever. You only pay Compute Tokens if you scale a job to the cloud.
Do I need to install anything?
No. Everything runs client-side in a modern browser — no downloads, no license, no account required to start.
Can I save or share my simulation?
Create a free account to save projects, and use a shareable embed or minted DOI to publish a live, interactive version anywhere.
How accurate are the results?
The solver uses established numerical methods, but results are for research and educational purposes and should be validated against experiment or professional review before you rely on them.