Massimiliano Blandino

Fano Superselection Sectors in Algebraic Quantum Field Theory: a possible topological origin of the Electron Charge

We formulate a superselection sector for the electron within the framework of Algebraic Quantum Field Theory (AQFT), deriving its topological charge and exchange statistics from the projective geometry of the Fano plane PG(2,2). The construction proceeds through a sequence of nes...

Fano Superselection Sectors in Algebraic Quantum Field Theory: a possible topological origin of the Electron Charge

We formulate a superselection sector for the electron within the framework of Algebraic Quantum Field Theory (AQFT), deriving its topological charge and exchange statistics from the projective geometry of the Fano plane PG(2,2). The construction proceeds through a sequence of nes...

Spectral Invariants of Circular Tensor Networks on the Moduli Space of Fano 3-Folds with an application to the fine-structure constant (Definitive Version)

This work presents a self-contained derivation of the inverse fine-structure constant from the spectral invariants of circular tensor networks on the moduli space of Fano 3-folds. The construction proceeds through the following algebraic chain. 1. Geometric Lagrangian and Polyako...

The Jordan-Clifford Immersion and the Hamilton-Jacobi Flow: A Possible Resolution of the Frozen Time Problem in Loop Quantum Gravity

We present a self-contained, algebraic derivation of Hamilton--Jacobi dynamics from the Jordan--Clifford immersion. Working on the finite-dimensional operational subspace \(\mathcal{H} = \mathbb{C}^7_+ \oplus \mathbb{C}^7_- \cong \mathbb{C}^{14}\) associated to the Fano incidence...

Hydrogen 1s Orbital from Stochastic Collapse Testing the Quantum Measurement Problem via the Fine-Structure Constant

We test a recently proposed algebraic resolution of the quantum measurement problem by deriving the fine-structure constant from the same dissipative collapse dynamics, and by verifying that the resulting stochastic collapse reproduces the Schrödinger distribution for the hydroge...

Hydrogen 1s Orbital from Stochastic Collapse Testing the Quantum Measurement Problem via the Fine-Structure Constant

We test a recently proposed algebraic resolution of the quantum measurement problem by deriving the fine-structure constant from the same dissipative collapse dynamics, and by verifying that the resulting stochastic collapse reproduces the Schrödinger distribution for the hydroge...

A Possible Algebraic Resolution of the Quantum Measurement Problem via Dissipative Refinement Flow on Fano Incidence Geometry

We propose a possible algebraic resolution of the quantum measurement problem by deriving wavefunction collapse as a consequence of dissipative dynamics, rather than postulating it as an additional axiom. Working within the Jordan-Clifford immersive framework previously developed...

A Possible Algebraic Resolution of the Quantum Measurement Problem via Dissipative Refinement Flow on Fano Incidence Geometry

We propose a possible algebraic resolution of the quantum measurement problem by deriving wavefunction collapse as a consequence of dissipative dynamics, rather than postulating it as an additional axiom. Working within the Jordan-Clifford immersive framework previously developed...