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math-ph2020
Notes on a conformal characterization of -dimensional Lorentzian manifolds with constant Ricci scalar curvature
Nicolò Cangiotti, Mattia Sensi
We present a characterization of -dimensional Lorentzian manifolds with constant Ricci scalar curvature. It is well known that every -dimensional Lorentzian manifolds is conf…
math-ph2019
A rigorous mathematical construction of Feynman path integrals for the Schrödinger equation with magnetic field
Sergio Albeverio, Nicolò Cangiotti, Sonia Mazzucchi
A Feynman path integral formula for the Schrödinger equation with magnetic field is rigorously mathematically realized in terms of infinite dimensional oscillatory integrals. We sh…