Neutron-star rotation
A pulsar is observed as a pulse train because its magnetic emission beams sweep across Earth as the star rotates.
Neutron-star timing lab
Vela Pulsar turns a collapsed stellar core into an 89 ms clock.
The Vela Pulsar is a young neutron star inside the Vela supernova remnant. Its narrow emission beams sweep Earth about 11.19 times per second, making it a compact-object classroom for rotation, magnetic fields, glitches, and multi-wavelength timing.
Drag rotate - wheel zoom - right-drag pan
Ready. Sound starts only after user action.
Catalog identity
Observed properties
Timing
Rotation and pulse data
Why Vela Matters
Compact-object physics
Glitches
Vela is famous for sudden spin-up events. Those glitches probe crust-superfluid coupling inside the neutron star.
Supernova remnant context
The pulsar sits inside the Vela supernova remnant, so timing, proper motion, and remnant age can be studied together.
Multi-wavelength timing
Radio pulses define precise timing, while X-ray and gamma-ray observations connect the rotation to magnetosphere particle acceleration.
Sound interpretation
What the audio represents
The sound control sonifies the pulse period. In real mode it fires a short click train every 89.3 ms, matching the approximate spin period. In study mode it slows the cue so the sweep is easier to see and hear.
This is a timing sonification generated in the browser. It is not a microphone recording of space.
Simulator interpretation
What the 3D view shows
The main 3D simulator places Vela in the deep-space light-year layer, outside the AU-scale solar-system map. The marker emphasizes a neutron star, magnetic axis, and sweeping beams; it is not an image-resolved surface model.
Mathematical model
Pulsar timing model
The pulsar scene is driven by spin period and phase. Beam animation is a timing model, not a picture-derived neutron-star surface.
Spin phase
\[\phi(t)=\frac{2\pi t}{P}\]
The pulse phase advances from the measured period P. For Vela, the page uses the stated millisecond-scale spin period.
Pulse frequency
\[f=\frac{1}{P}\]
Audio/visual pulse cadence is tied to reciprocal period, proving the animation is timing-based.
Beam geometry
\[I(t)=I_0\,\max\!\left(0,\cos(\phi-\phi_0)\right)^p\]
Brightness pulses come from a rotating beam approximation. The exponent p controls display sharpness and is a visualization parameter.
Verification standard: the rendered object must be reproducible from stated equations, catalog parameters, or explicit geometric transforms. Visual reference images may inform presentation only; they are not the source of orbital positions, field vectors, accretion-disk gradients, timing, or engineering layout.
Limitations: browser scenes may use bounded scale, compressed distances, simplified two-body dynamics, schematic transfer curves, or educational approximations where full numerical ephemerides, CFD, finite-element models, or general-relativistic ray tracing are outside the page scope. Those simplifications are part of the model contract, not hidden image-based construction.