Results 11 to 20 of about 166,125,689 (271)

Asymptotic properties of stochastic population dynamics [PDF]

open access: yes, 2008
In this paper we stochastically perturb the classical Lotka{Volterra model x_ (t) = diag(x1(t); ; xn(t))[b + Ax(t)] into the stochastic dierential equation dx(t) = diag(x1(t); ; xn(t))[(b + Ax(t))dt + dw(t)]: The main aim is to study the asymptotic ...
Deng, Feiqi   +13 more
core   +4 more sources

Finiteness properties of profinite groups [PDF]

open access: yes, 2010
PhDBroadly speaking, a finiteness property of groups is any generalisation of the property of having finite order. A large part of infinite group theory is concerned with finiteness properties and the relationships between them. Profinite groups are an
Colin David Reid, Reid, Colin David
core   +4 more sources

EFFECT OF PROTEIN SHORTAGE AND CONJUGATED LINOLEIC ACID SUPPLEMENTATION ON QUALITY TRAITS AND MODELLING OF COAGULATION, CURD FIRMING AND SYNERESIS OF HOLSTEIN-FRESIAN MILK [PDF]

open access: yesPoljoprivreda, 2015
Aim of the present study was to evaluate the effect of diets with optimal (CP 15% DM) or suboptimal (CP 12.3% DM) protein content, supplemented (CLA+) or not (CLA-) with rumen-protected conjugated linoleic acid (rpCLA) on some cheesemaking properties ...
Giacomo Cesaro, Stefano Schiavon
doaj   +1 more source

Asymptotic properties of groups acting on complexes [PDF]

open access: yesProceedings of the American Mathematical Society, 2004
We examine asymptotic dimension and property A for groups acting on complexes. In particular, we prove that the fundamental group of a finite, developable complex of groups will have finite asymptotic dimension provided the geometric realization of the development has finite asymptotic dimension and the vertex groups are finitely generated and have ...
openaire   +3 more sources

Graph products of groups [PDF]

open access: yes, 1990
In the 1970's Baudisch introduced the idea of the semifree group, that is, a group in which the only relators are commutators of generators. Baudisch was mainly concerned with subgroup problems, employing length arguments on the elements of these groups.
Green, E.R, Green, Elisabeth Ruth
core   +7 more sources

The \(G\)-asymptotic tracking property and \(G\)-asymptotic average tracking property in the inverse limit spaces under group action [PDF]

open access: yesDiscrete Dynamics in Nature and Society, 2021
Summary: Firstly, we introduce the definitions of \(G\)-asymptotic tracking property, \(G\)-asymptotic average tracking property, and \(G\)-quasi-weak almost-periodic point. Secondly, we study their dynamical properties and characteristics. The results obtained improve the conclusions of asymptotic tracking property, asymptotic average tracking ...
openaire   +3 more sources

Asymptotically rigid mapping class groups, I : Finiteness properties of braided Thompson’s and Houghton’s groups

open access: yesGeometry & Topology, 2022
36 pages, 11 figures. Comments are welcome!
Genevois, Anthony   +2 more
openaire   +3 more sources

Computational aspects of large-length cycle search algorithms for nonlinear discrete systems

open access: yesTrudy Odesskogo Politehničeskogo Universiteta, 2019
Even the simplest nonlinear discrete systems dynamics is very complex. It includes both periodic movements and quasi-periodic or recurrent ones. In such systems, almost always present are the chaotic attractors, whose nature is currently well studied ...
Іван Михайлович Скринник   +3 more
doaj   +5 more sources

Support and separation properties of convex sets in finite dimension

open access: yesExtracta Mathematicae, 2021
This is a survey on support and separation properties of convex sets in the n-dimensional Euclidean space. It contains a detailed account of existing results, given either chronologically or in related groups, and exhibits them in a uniform way ...
Valeriu Soltan
doaj  

Maximal functions for groups of operators. [PDF]

open access: yes, 2000
Let Δ be the Laplace operator on d and 1 < δ < 2. Using transference methods we show that, for max {q, q/(q – 1)} < 4d/(2d + 1 – δ), the maximal function for the Schrödinger group is in Lq, for f Lq with Δδ/2 f Lq. We obtain a similar result for the Airy
Blower, Gordon
core   +4 more sources

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