Discretization of p-adic Grassmann-valued {Mathematical expression}-model leads to a hierarchical model with the Hamtilonian given by a nontrivial functional integral over the Grassmann variables. Using renormalization group arguments, we reduce the calculation of this integral to a functional equation. The problem of the convergence of the perturbation expansion of this integral, realized as a small-divisors problem, is investigated. © 1994 Kluwer Academic Publishers
Charret et al. applied the properties of Grassmann generators to develop a new method to calculate t...
We study higher derivative extension of the functional renormalization group (FRG). We consider FRG ...
I discuss a simple numerical algorithm for the direct evaluation of multiple Grassmann integrals. Th...
Discretization of p-adic Grassmann-valued {Mathematical expression}-model leads to a hierarchical mo...
p-adic ψ4-theory and its discrete hierarchical version are related by integral functional equation. ...
Testing the independence of two Gaussian populations involves the distribution of the sample canonic...
This book, written by well-known experts in the field, offers a concise summary of one of the latest...
We introduce the notion of a functional Fourier transformation in bosonic p-adic and Euclidean model...
AbstractTesting the independence of two Gaussian populations involves the distribution of the sample...
The functional flow equations for the Legendre effective action, with respect to changes in a smooth...
We define fractional-dimensional p-adic Feynman amplitudes and construct a dimensional renormalizati...
We construct a QFT for the Thirring model for any value of the mass in a functional integral approac...
The technical problem of deriving the full Green functions of the elementary pion fields of the nonl...
We propose the another, in principe nonperturbative, method of the evaluation of the Wiener function...
We consider the 0-dimensional quartic $O(N)$ vector model and present a complete study of the partit...
Charret et al. applied the properties of Grassmann generators to develop a new method to calculate t...
We study higher derivative extension of the functional renormalization group (FRG). We consider FRG ...
I discuss a simple numerical algorithm for the direct evaluation of multiple Grassmann integrals. Th...
Discretization of p-adic Grassmann-valued {Mathematical expression}-model leads to a hierarchical mo...
p-adic ψ4-theory and its discrete hierarchical version are related by integral functional equation. ...
Testing the independence of two Gaussian populations involves the distribution of the sample canonic...
This book, written by well-known experts in the field, offers a concise summary of one of the latest...
We introduce the notion of a functional Fourier transformation in bosonic p-adic and Euclidean model...
AbstractTesting the independence of two Gaussian populations involves the distribution of the sample...
The functional flow equations for the Legendre effective action, with respect to changes in a smooth...
We define fractional-dimensional p-adic Feynman amplitudes and construct a dimensional renormalizati...
We construct a QFT for the Thirring model for any value of the mass in a functional integral approac...
The technical problem of deriving the full Green functions of the elementary pion fields of the nonl...
We propose the another, in principe nonperturbative, method of the evaluation of the Wiener function...
We consider the 0-dimensional quartic $O(N)$ vector model and present a complete study of the partit...
Charret et al. applied the properties of Grassmann generators to develop a new method to calculate t...
We study higher derivative extension of the functional renormalization group (FRG). We consider FRG ...
I discuss a simple numerical algorithm for the direct evaluation of multiple Grassmann integrals. Th...