collaborators

5 papers

math-ph2026

Subcriticality at High Temperatures in Spin Lattice Systems

Nicolò Drago, Lorenzo Pettinari, Christiaan J. F. van de Ven

We provide new sufficient conditions for subcriticality of classical and quantum spin lattice systems, formulated in terms of the uniqueness of Kubo-Martin-Schwinger (KMS) states.…

math.AP2026

The Cauchy problem of the Lorentzian Dirac operator with APS boundary conditions

Nicolò Drago, Nadine Große, Simone Murro

We consider the classical Dirac operator on globally hyperbolic manifolds with timelike boundary and show well-posedness of the Cauchy initial-boundary value problem coupled to APS…

math-ph2025

Feynman path integrals on compact Lie groups with bi-invariant Riemannian metrics

Nicoló Drago, Sonia Mazzucchi, Valter Moretti

In this work we consider a suitable generalization of the Feynman path integral on a specific class of Riemannian manifolds consisting of compact Lie groups with bi-invariant Riema…

math-ph2025

An algebraic correspondence between stochastic differential equations and the Martin-Siggia-Rose formalism

Alberto Bonicelli, Claudio Dappiaggi, Nicolò Drago

In the realm of complex systems, dynamics is often modeled in terms of a non-linear, stochastic, ordinary differential equation (SDE) with either an additive or a multiplicative Ga…

math-ph2025

Classical and quantum KMS states on spin lattice systems

Nicolò Drago, Lorenzo Pettinari, Christiaan J. F. van de Ven

We study the classical and quantum KMS conditions within the context of spin lattice systems. Specifically, we define a strict deformation quantization (SDQ) for a -v…