Stochastic processes and the non-perturbative structure of the QCD vacuum

Mendes, R. Vilela

doi:10.1007/bf01566656

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Cited by 8 publications

(1 citation statement)

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“…27,28 One way to construct stochastic solutions is based on a probabilistic interpretation of the Picard series. By the study of exit times from a domain, they also provide access to quantities that cannot be obtained by perturbative methods.…”

Section: Ipfn-euratom/institutomentioning

confidence: 99%

Poisson–Vlasov in a strong magnetic field: A stochastic solution approach

Mendes

2010

Journal of Mathematical Physics

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Section: Ipfn-euratom/institutomentioning

confidence: 99%

Poisson–Vlasov in a strong magnetic field: A stochastic solution approach

Mendes

2010

Journal of Mathematical Physics

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An infinite-dimensional calculus for generalized connections on hypercubic lattices

Mendes

2011

Journal of Mathematical Physics

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Using projective limits as subsets of Cartesian products of homomorphisms from a lattice to the structure group, a consistent interaction measure and an infinite-dimensional calculus has been constructed for a theory of non-abelian generalized connections on a hypercubic lattice. Here, after reviewing and clarifying past work, new results are obtained for the mass gap when the structure group is compact.

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Stochastic solutions of some nonlinear partial differential equations

Mendes

2009

Stochastics

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Stochastic processes and the non-perturbative structure of the QCD vacuum

Cited by 8 publications

References 26 publications

Poisson–Vlasov in a strong magnetic field: A stochastic solution approach

Poisson–Vlasov in a strong magnetic field: A stochastic solution approach

An infinite-dimensional calculus for generalized connections on hypercubic lattices

Stochastic solutions of some nonlinear partial differential equations

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