Luca Eliseo Pavesi
mathematics, physics, and love for my dear ones
I am an independent researcher in mathematics and physics. My work spans distortion gravity, hypergeometric Ramanujan–Sato series, dynamic multiseries, geometric topology, and the Navier–Stokes equations. I publish under the name Pavesi, Luca Eliseo. This site collects my books, favourite papers, and a personal gallery.
Distortion Gravity: A New Theory of Gravitation: From Foundations to Complete Verification
A comprehensive monograph on distortion gravity, from first principles to full verification of ghost‑free unitarity.
View on Amazon →Mathematical Collection: A selection of original research papers with rigorous and accessible commentary
A curated collection of my most significant mathematical works, with detailed explanations and historical context.
View on Amazon →Distortion Gravity: A Complete Proof of Ghost‑Free Unitarity with Full Analytical and Numerical Verification
Rigorous proof of unitarity and absence of ghosts in the distortion gravity framework, supported by extensive numerical checks.
Read on ScienceOpen →ER = EPR from Distortion Gravity: Traversable Wormholes from Metric‑Affine Geometry with Spontaneous Symmetry Breaking
Derivation of traversable wormhole solutions in metric‑affine gravity with spontaneously broken symmetries, linking the ER=EPR conjecture to distortion gravity.
Read on ScienceOpen →Experimental Signatures of Distortion Gravity: From Quantum Simulation to Astrophysical Predictions
Predictions for quantum simulators and astrophysical observables to test distortion gravity, including realistic noise models.
Read on ScienceOpen →Experimental Verification of Distortion Gravity via Quantum Simulation with Realistic Noise
Detailed protocol for verifying distortion gravity effects in cold atom systems and superconducting circuits under realistic laboratory noise conditions.
Read on ScienceOpen →🖼️ GALLERY
Photos that inspire my work and my life.
📚 MY BOOKS
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A comprehensive monograph on distortion gravity theory, from first principles to full analytical and numerical verification of ghost‑free unitarity.
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A curated collection of my most significant mathematical works, with detailed explanations and historical notes.
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A textbook on quantum mechanics with theory, worked examples, and exercises (in Italian).
📄 MY FAVOURITE PAPERS
These are some of my favourite publications. More papers and preprints can be found on my Zenodo profile, ScienceOpen, ResearchGate, SSRN (Elsevier), and ORCID. I publish under the name Pavesi, Luca Eliseo.
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JOURNAL ARTICLE Distortion Gravity: A Complete Proof of Ghost‑Free Unitarity with Full Analytical and Numerical VerificationRigorous proof of unitarity and absence of ghosts in the distortion gravity framework, supported by extensive numerical checks.
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JOURNAL ARTICLE ER = EPR from Distortion Gravity: Traversable Wormholes from Metric‑Affine Geometry with Spontaneous Symmetry BreakingDerivation of traversable wormhole solutions in metric‑affine gravity with spontaneously broken symmetries, linking the ER=EPR conjecture to distortion gravity.
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JOURNAL ARTICLE Experimental Signatures of Distortion Gravity: From Quantum Simulation to Astrophysical PredictionsPredictions for quantum simulators and astrophysical observables to test distortion gravity, including realistic noise models.
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JOURNAL ARTICLE Experimental Verification of Distortion Gravity via Quantum Simulation with Realistic NoiseDetailed protocol for verifying distortion gravity effects in cold atom systems and superconducting circuits under realistic laboratory noise conditions.
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Derivation of traversable wormhole solutions within Distortion Gravity, linking the ER=EPR conjecture to metric-affine geometry with spontaneously broken symmetries.
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Rigorous proof of unitarity and absence of ghosts in distortion gravity, validated by eight independent tests including stochastic spectral analysis and Lyapunov stability.
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A new approach to global regularity of the 3D Navier–Stokes equations using geometric frustration and helical trapping mechanisms.
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Discovery of a new Ramanujan–Sato series for 1/π with algebraic coefficients of degree 54 and a convergence speed of 385 digits per term.
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Construction and topological classification of a new wild geometric object, with applications to quantum invariants and exotic fundamental groups.
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Foundational theory of series that converge to different limits under different topological observation lenses, with applications to Ramanujan series.