Finite speed of propagation for the 2- and 3-dimensional multiplicative stochastic wave equation

Abstract

We prove finite speed of propagation for the multiplicative stochastic wave equation in two and three dimensions which leads us to a global space-time well-posedness result for the cubic nonlinear equation in the analogue of the energy space.

References in corpus (3)

• Strichartz inequalities with white noise potential on compact surfaces
• Local and global well-posedness of 2d periodic multiplicative stochastic NLS
• A simple construction of the dynamical ${\Phi }_3^4$ model

Cited by in corpus (1)

• Anderson Hamiltonians with singular potentials