The \(\Phi_3^4\) measure via Girsanov's theorem
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Publication:2042799
DOI10.1214/21-EJP635zbMath1469.81040arXiv2004.01513MaRDI QIDQ2042799
Nikolay Barashkov, Massimiliano Gubinelli
Publication date: 21 July 2021
Published in: Electronic Journal of Probability (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2004.01513
Applications of stochastic analysis (to PDEs, etc.) (60H30) Constructive quantum field theory (81T08) Paracontrolled distributions and alternative approaches (60L40)
Related Items (6)
The two-dimensional continuum random field Ising model ⋮ Maximum and coupling of the sine-Gordon field ⋮ Random tensors, propagation of randomness, and nonlinear dispersive equations ⋮ Phase transitions for \(\phi^4_3\) ⋮ Gibbs measures as unique KMS equilibrium states of nonlinear Hamiltonian PDEs ⋮ The Gaussian structure of the singular stochastic Burgers equation
Cites Work
- Renormalization group and stochastic PDEs
- A theory of regularity structures
- On the stochastic quantization of field theory
- Ultraviolet stability in Euclidean scalar field theories
- The dynamic \({\Phi^4_3}\) model comes down from infinity
- Paracontrolled distributions and the 3-dimensional stochastic quantization equation
- A PDE construction of the Euclidean \(\Phi^4_3\) quantum field theory
- The \(P(\phi)_2\) Euclidean quantum field theory as classical statistical mechanics. I.
- A variational method for \(\Phi^4_3\)
- Global solutions to elliptic and parabolic \({\Phi^4}\) models in Euclidean space
- PARACONTROLLED DISTRIBUTIONS AND SINGULAR PDES
- Fourier Analysis and Nonlinear Partial Differential Equations
- <scp>Space‐Time</scp> Localisation for the Dynamic Model
- Exact smoothing properties of Schrodinger semigroups
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