A suite of tools for solving Nonlinear Schrodinger equations via higher-order algorithms and Darboux transformations.
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Updated
Jan 24, 2024 - Julia
A suite of tools for solving Nonlinear Schrodinger equations via higher-order algorithms and Darboux transformations.
a payment application intended for deployment by the united states treasury that replaces banking with accounting
Collaborative, open-source notes on mathematical physics with Obsidian.md
Useful programs for orbital mechanics
A Python package for analyzing the Hofstadter model.
Mathematica package for calculating polynomial integrals over the unitary group
Repository for the article "Group Theory in Physics - An Introduction with Mathematica", EPJ Special Topics (2024)
Source code for my blog on physics, mathematics and philosophy
EpiSimulator: A Data-Driven Stochastic Hybrid Model for COVID-19 in Italy.
Hamiltonian Gauge Gravity Surveyor (HiGGS). Tools for Hamiltonian constraint, canonical and Dirac-Bergmann analysis of gravity theories with spacetime curvature and torsion.
A set of autonomous Mathematica programs which explore the chaos in Gauss-Bonnet black holes, Reissner-Nordstrom black holes, Schwarzschild black holes, Born-Infeld black holes and hyper scale violating manifolds in Anti de-Sitter space.
Auxiliary platform of the course `Methods of Mathematical Physics' (数学物理方法教学辅助平台)
Mathematical Physics Science: Gyroscopic Alignment Research Lab
Mathematical Physics Course
Dissertation PDF and calculations notebooks on Jupyter and Julia relating the work of my PhD (2016-2020)
Hamiltonian Gauge Gravity Surveyor (HiGGS). Tools for Hamiltonian constraint, canonical and Dirac-Bergmann analysis of gravity theories with spacetime curvature and torsion.
Geometric Information Field Theory. 33 SM predictions from pure topology. 0.24% mean deviation. Zero free parameters. open source, Lean 4 verified, falsifiable.
The W(3,3)-E8 Correspondence Theorem: deriving the Standard Model from a single finite geometry with zero free parameters
Foundational papers for the Symmetrical Convergence (SymC) framework. Establishes χ ≈ 1 as a universal stability boundary governing quantum-classical transitions, parameter emergence, and adaptive system behavior. The theoretical core from which all domain-specific applications derive.
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