Lorenz-96 N=36

continuous-flows · 37 views
continuous-flowschaotic

What It Is

Lorenz-96 with N=36 variables at standard forcing F=8 (canonical testbed). Observable is x_0(t). Fully developed spatiotemporal chaos.

Interpretation

Standard analysis sees: smooth / autocorrelated; red spectrum (low-frequency / 1-over-f power); low-complexity (predictable, not noise-like); time-irreversible (slow rise, sharp collapse); volatility-clustering (bursty). The atlas detects no named structure beyond this.

What standard analysis sees
tail heaviness0.50
asymmetry0.59
occupancy0.73
short-range corr0.87
long-range memory0.85
spectral colour0.08
periodicity0.51
complexity0.10
time-irreversibility0.03
volatility clustering0.87
multifractality0.78
dimensionality0.34
nonstationarity0.66
What the atlas adds

Nothing beyond the standard reading — this source’s structure is already captured by standard features; the atlas adds no named residual.

Composition

dtypefloat64
range[-8.157, 13.54]
unique values16384 / 16384
mean ± std2.37 ± 3.92

Render Gallery

Atlas Position

Nearest neighborDistance
Lorenz-96 N=82.08
Double Pendulum2.28
Lorenz-96 N=4 F=162.75

Open in Atlas →

Which Geometries Light Up

This source does not rank extreme on any metric.

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