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20242026
most citedSymplectic Quantization: numerical results for the Feynman propagator on a 1+1 lattice and the theoretical relation with Quantum Field Theory

1 citations · 2 across the 9 of their papers we have counts for

collaborators

9 papers

cond-mat.stat-mech2026

Ideal Bose-Einstein condensation in the canonical ensemble: exact asymptotic estimates from large deviations

Giacomo Gradenigo, Dario Lucente, Luca Salasnich

In this work we present a large-deviations approach to the calculation of the canonical partition function for free bosons. Three-dimensional Bose-Einstein condensation is studied…

hep-lat2026

Constrained Symplectic Quantization: Disclosing the Deterministic Framework Behind Quantum Field Theory

Francesco Scardino, Martina Giachello, Giacomo Gradenigo

Symplectic quantization is a functional approach to quantum field theory that allows sampling of quantum fluctuations directly in Minkowski space time by means of a Hamiltonian dyn…

hep-th2026

Constrained Symplectic Quantization II: The Free Scalar Field

Francesco Scardino, Martina Giachello, Giacomo Gradenigo

Constrained symplectic quantization is a functional formulation of quantum field theory in which quantum fluctuations are sampled through a deterministic Hamiltonian flow in an aux…

hep-lat2026

Constrained Symplectic Quantization: Disclosing the Deterministic Framework Behind Quantum Mechanics

Martina Giachello, Francesco Scardino, Giacomo Gradenigo

Symplectic quantization is a functional approach to quantum field theory that allows sampling of quantum fluctuations directly in Minkowski space time by means of a generalized Ham…

hep-th2026

Constrained Symplectic Quantization I: the Quantum Harmonic Oscillator

Martina Giachello, Francesco Scardino, Giacomo Gradenigo

Symplectic quantization is a functional approach to quantum field theory that allows sampling of quantum fluctuations directly in Minkowski space-time by means of a generalized mic…

cond-mat.dis-nn2025★ 1 cited

Entropy production and irreversibility in the linearized stochastic Amari neural model

Dario Lucente, Giacomo Gradenigo, Luca Salasnich

One among the most intriguing results coming from the application of statistical mechanics to the study of brain is the understanding that it, as a dynamical system, is inherently…

cond-mat.stat-mech2025

Localization and "classical entanglement'' in the Discrete Non-Linear Schrödinger Equation

Martina Giachello, Stefano Iubini, Roberto Livi +1

We perform a detailed numerical study of the very peculiar thermodynamic properties of the localized high-energy phase of the Discrete Non-Linear Schrödinger Equation (DNLSE). A nu…

hep-lat2024

Symplectic Quantization and Minkowskian Statistical Mechanics: simulations on a 1+1 lattice

Martina Giachello, Giacomo Gradenigo, Francesco Scardino

We introduce symplectic quantization, a novel functional approach to quantum field theory which allows to sample quantum fields fluctuations directly in Minkowski space-time, at va…

hep-lat2024★ 1 cited

Symplectic Quantization: numerical results for the Feynman propagator on a 1+1 lattice and the theoretical relation with Quantum Field Theory

Martina Giachello, Francesco Scardino, Giacomo Gradenigo

We present here the first lattice simulation of symplectic quantization, a new functional approach to quantum field theory which allows to define an algorithm to numerically sample…