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, eight independent consistency tests, and physical implications for dark energy and gravitational waves.
Read on SSRN →🖼️ 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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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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Rigorous proof of unitarity and absence of ghosts in the distortion gravity framework, supported by extensive numerical checks.
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Derivation of traversable wormhole solutions in metric‑affine gravity with spontaneously broken symmetries, linking the ER=EPR conjecture to distortion gravity.
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Predictions for quantum simulators and astrophysical observables to test distortion gravity, including realistic noise models.
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Detailed protocol for verifying distortion gravity effects in cold atom systems and superconducting circuits under realistic laboratory noise conditions.
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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.