Svetoslav Zahariev
Published 2017-01-19Version 1
We present a general scaling limit construction of probability measures obeying the Glimm-Jaffe axioms of Euclidean quantum field theory in arbitrary space-time dimension. In particular, we obtain measures that may be interpreted as corresponding to scalar quantum fields with arbitrary continuous self-interaction. It remains however an open problem whether this general construction contains non-Gaussian measures.
The scaling limits of KMS states on the Rindler horizon
Stochastic quantization of two-dimensional $P(Φ)$ Quantum Field Theory
A series test of the scaling limit of self-avoiding walks
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