Active Matter’s Hidden Order: A Spectral Connection
![The study demonstrates the existence of coupled exceptional points within the system, evidenced by the numerical analysis of eigenvalues-with real components shown in blue and imaginary in orange-and further substantiated by the observed [latex]\varepsilon^{-1/8}[/latex] scaling in eigenvector projections onto the (0,0,0,1) mode, where coinciding curves (red) represent the upper eigenvalues and confirm the theoretical predictions.](https://arxiv.org/html/2601.22733v1/x4.png)
New research reveals how the collective behavior of active systems emerges from a surprising link to mathematical physics.
![The study demonstrates the existence of coupled exceptional points within the system, evidenced by the numerical analysis of eigenvalues-with real components shown in blue and imaginary in orange-and further substantiated by the observed [latex]\varepsilon^{-1/8}[/latex] scaling in eigenvector projections onto the (0,0,0,1) mode, where coinciding curves (red) represent the upper eigenvalues and confirm the theoretical predictions.](https://arxiv.org/html/2601.22733v1/x4.png)
New research reveals how the collective behavior of active systems emerges from a surprising link to mathematical physics.
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![The study establishes upper limits on the production cross-section for a [latex]T/Y \rightarrow Wb[/latex] decay in the all-hadronic channel, constrained by the mass of the VLQ particle.](https://arxiv.org/html/2601.22425v1/EXOT-2022-43_TYtoWballhad_fig_05.png)
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