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quantum-chaos

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A series of simulation codes used to emulate quantum-like networks in the simulation of emergent adaptive behavior, such as network synchronization, and relate the nature of the coupled harmonic oscillators with non-local behavior and chimera states in systems of quantum particles. Coding Used is based on mathematical modelling of transport in q…

  • Updated Mar 12, 2026
  • Python

NLS/Gross–Pitaevskii on a lumpy torus — a spectral-geometry solver and a gallery of numerical experiments (solitons, collapse control, analog gravity/cosmology, quantum chaos, topological & Floquet transport), packaged as an MCP toolkit for numerically-grounded agent inference.

  • Updated Aug 13, 2026
  • Python

Demonstrates the emergence of a multifractal Non-Ergodic Extended (NEE) phase in arithmetic quantum chaos. Uses a Riemann-von Mangoldt scaffold and a Z/6Z modular PRBM mask to generate sub-diffusive spectral dynamics strictly bounded by Euler's totient fraction.

  • Updated Jul 31, 2026
  • Jupyter Notebook
modular-projection-sieve

Official repository for the Modular Projection Sieve: a sublinear Θ(√N/log N) memory algorithm based on Kmin± prime-coprime entanglement over (ℤ/6ℤ)ˣ. Features discrete spectral operator analysis (GOE quantum chaos), Lean 4 formal proofs, and reproducible Python/Numba execution up to N=10⁹.

  • Updated Sep 1, 2026
  • Jupyter Notebook

Framework for spectral confinement in Ring-LWE. Proves ETH violation via the Pi_2 Gaussian primorial attractor. Features IPR analysis yielding a sub-extensive fractal dimension D2 ~ 0.2329 and geometric renormalization (eps = pi*sqrt(2G)) based on Catalan's constant. Includes reproducible Jupyter Notebooks for lattice cryptanalysis.

  • Updated Jul 13, 2026
  • Jupyter Notebook

A Hipótese de Riemann (HR) afirma que todos os zeros não triviais de $\zeta(s)$ têm parte real $\Re(s) = 1/2$. A matemática pura não conseguiu provar isso em 165 anos.

  • Updated Jan 21, 2026
  • HTML

Demonstração operacional da emergência da estatística do Gaussian Orthogonal Ensemble (GOE) na aritmética dos números primos sob a escala logarítmica. Análise espectral baseada em ressonância estrutural, independente de autoridades centrais e de segredos computacionais. Inclui livro e notebooks reproduzíveis (Python).

  • Updated Jan 19, 2026
  • Jupyter Notebook

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