Pages that link to "Item:Q529631"

The following pages link to Ergodicity for the stochastic quantization problems on the 2D-torus (Q529631):

Displaying 17 items.

• Stochastic quantization of field theory in finite and infinite volume (Q1110915) (← links)
• Ergodicity for the stochastic dynamics of quasi-invariant measures with applications to Gibbs states (Q1370570) (← links)
• Spectral gap for the stochastic quantization equation on the 2-dimensional torus (Q1621699) (← links)
• Stochastic quantization and ergodic theorem for density of diffusions (Q1934419) (← links)
• Dirichlet form associated with the \(\Phi_3^4\) model (Q1990205) (← links)
• Classical field theory limit of many-body quantum Gibbs states in 2D and 3D (Q2030392) (← links)
• Large \(N\) limit of the \(O(N)\) linear sigma model via stochastic quantization (Q2119209) (← links)
• Tightness of the solutions to approximating equations of the stochastic quantization equation associated with the weighted exponential quantum field model on the two-dimensional torus (Q2119921) (← links)
• Existence of densities for the dynamic \(\Phi^4_3\) model (Q2179240) (← links)
• Unique ergodicity for a class of stochastic hyperbolic equations with additive space-time white noise (Q2191175) (← links)
• Conservative stochastic two-dimensional Cahn-Hilliard equation (Q2240852) (← links)
• Weak universality of the dynamical \({{\Phi }_3^4}\) model on the whole space (Q2684430) (← links)
• Gibbs measures based on 1d (an)harmonic oscillators as mean-field limits (Q4639352) (← links)
• Stochastic Heat Equations with Values in a Manifold via Dirichlet Forms (Q5110290) (← links)
• Strong uniqueness for Dirichlet operators related to stochastic quantization under exponential/trigonometric interactions on the two-dimensional torus (Q6098864) (← links)
• Concentration estimates for slowly time-dependent singular SPDEs on the two-dimensional torus (Q6126976) (← links)
• Kernel representation formula: from complex to real Wiener-Itô integrals and vice versa (Q6145602) (← links)