By using the method of Lipatov to determine the behavior of perturbation theory at large order, we derive a convergent numerical procedure for the calculation of the critical exponents of Reggeon field theory, based on the loop expansion and the ε{lunate} expansion. We find the results γ = -0.26 ± 0.02, z = 1.13 ± 0.01 and λ = 0.49 ±0.01. © 1977
We consider the large order behavior of the perturbative expansion of the scalar φ4 field theory in ...
In this work we investigate the critical behavior of physical systems with competing interactions th...
We compute semi-analytic and numerical estimates for the largest Lyapunov exponent in a many-particl...
The author estimates the behaviour of the perturbation expansion and the epsilon expansion at large ...
With the help of variational perturbation theory we continue the renormalization constants of f 4-th...
We use a regularized (ϕ2)2 field theory for the determination of the critical exponents γ and ν in t...
We describe a numerical investigation of an analogue quantum spin lattice model for Reggeon field th...
This is the third article in a sequence in which we reexamine the calculation of the critical expone...
We explicitly compute the critical exponents associated with logarithmic corrections (the so-called ...
The authors study scalar field theories for which the interaction term of the Hamiltonian is cubic i...
23 pages, tex, private macros, one figureRenormalization group, and in particular its Quantum Field ...
his book explains in detail how to perform perturbation expansions in quantum field theory to high...
The ε-expansion of the critical exponents for the N-vector model is now available up to order ε5. Us...
The Gribov-Reggeon calculus, whose perturbative expansion is expected to converge at low energy, is ...
Various perturbation series are factorially divergent. The behavior of their high-order terms can be...
We consider the large order behavior of the perturbative expansion of the scalar φ4 field theory in ...
In this work we investigate the critical behavior of physical systems with competing interactions th...
We compute semi-analytic and numerical estimates for the largest Lyapunov exponent in a many-particl...
The author estimates the behaviour of the perturbation expansion and the epsilon expansion at large ...
With the help of variational perturbation theory we continue the renormalization constants of f 4-th...
We use a regularized (ϕ2)2 field theory for the determination of the critical exponents γ and ν in t...
We describe a numerical investigation of an analogue quantum spin lattice model for Reggeon field th...
This is the third article in a sequence in which we reexamine the calculation of the critical expone...
We explicitly compute the critical exponents associated with logarithmic corrections (the so-called ...
The authors study scalar field theories for which the interaction term of the Hamiltonian is cubic i...
23 pages, tex, private macros, one figureRenormalization group, and in particular its Quantum Field ...
his book explains in detail how to perform perturbation expansions in quantum field theory to high...
The ε-expansion of the critical exponents for the N-vector model is now available up to order ε5. Us...
The Gribov-Reggeon calculus, whose perturbative expansion is expected to converge at low energy, is ...
Various perturbation series are factorially divergent. The behavior of their high-order terms can be...
We consider the large order behavior of the perturbative expansion of the scalar φ4 field theory in ...
In this work we investigate the critical behavior of physical systems with competing interactions th...
We compute semi-analytic and numerical estimates for the largest Lyapunov exponent in a many-particl...
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