65 pages, LaTeXWe introduce a new type of cluster expansion which generalizes a previous formula of Brydges and Kennedy. The method is especially suited for performing a phase-space multiscale expansion in a just renormalizable theory, and allows the writing of explicit non-perturbative formulas for the Schwinger functions. The procedure is quite model independent, but for simplicity we chose the infrared $\ph^4_4$ model as a testing ground. We used also a large field versus small field expansion. The polymer amplitudes, corresponding to graphs without almost local two and for point functions, are shown to satisfy the polymer bound
The linked cluster method is one of the most ecient ways to generate per-turbation series expansions...
Mayer's expansion of the partition function of a classical real gas in terms of irreducible cluster ...
Abstract: We revisit the classical approach to cluster expansions, based on tree graphs, and establi...
65 pages, LaTeXWe introduce a new type of cluster expansion which generalizes a previous formula of ...
We adapt the cluster expansion first used to treat infrared problems for lattice models (a mass zero...
The formalism developed in a previous paper is applied to yield a phase cell cluster expansion for a...
We complete the work begun by Battle and Federbush in their approach to the (phi)(,3)('4) Euclidean ...
These are the Cluster Greensfunctions that were used in the paper "Applicability and limiations of C...
AbstractMayer cluster expansion is an important tool in statistical physics to evaluate grand canoni...
A cluster expansion is proposed, that applies to both continuous and discrete systems. The ...
Title: Exponential function and Mayer expansion Author: Oliver Nagy Department: Department of Mathem...
21 pages, 7 figsWe develop a systematic cluster expansion for dilute systems in the highly dilute ph...
We compare the different convergence criteria available for cluster expansions of polymer gases subj...
49 pages, 23 figuresInternational audienceA central problem in many-body quantum physics is the dete...
AbstractA central problem in many-body quantum physics is the determination of the ground state of a...
The linked cluster method is one of the most ecient ways to generate per-turbation series expansions...
Mayer's expansion of the partition function of a classical real gas in terms of irreducible cluster ...
Abstract: We revisit the classical approach to cluster expansions, based on tree graphs, and establi...
65 pages, LaTeXWe introduce a new type of cluster expansion which generalizes a previous formula of ...
We adapt the cluster expansion first used to treat infrared problems for lattice models (a mass zero...
The formalism developed in a previous paper is applied to yield a phase cell cluster expansion for a...
We complete the work begun by Battle and Federbush in their approach to the (phi)(,3)('4) Euclidean ...
These are the Cluster Greensfunctions that were used in the paper "Applicability and limiations of C...
AbstractMayer cluster expansion is an important tool in statistical physics to evaluate grand canoni...
A cluster expansion is proposed, that applies to both continuous and discrete systems. The ...
Title: Exponential function and Mayer expansion Author: Oliver Nagy Department: Department of Mathem...
21 pages, 7 figsWe develop a systematic cluster expansion for dilute systems in the highly dilute ph...
We compare the different convergence criteria available for cluster expansions of polymer gases subj...
49 pages, 23 figuresInternational audienceA central problem in many-body quantum physics is the dete...
AbstractA central problem in many-body quantum physics is the determination of the ground state of a...
The linked cluster method is one of the most ecient ways to generate per-turbation series expansions...
Mayer's expansion of the partition function of a classical real gas in terms of irreducible cluster ...
Abstract: We revisit the classical approach to cluster expansions, based on tree graphs, and establi...