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A. Ashimov, Y. Borovskiy, A. Ashimov (2005)
Parametrical regulation of market economy mechanisms18th International Conference on Systems Engineering (ICSEng'05)
A.A. Petrov, I.G. Pospelov, A.A. Shananin
Experience of Mathematical Modeling of Economy
Yingyang Lai (1994)
Controlling chaos, 8
A. Ashimov, Y. Borovskiy (2005)
Parametrical regulation methods of the market economy mechanismsSystems science, 31
A. Ashimov, K.A. Sagadiev, Y. Borovskiy, As. Ashimov
Research on bifurcations' extremals of a variational task at the choice of an optimum set of the parametrical regulation laws in given envelopment of finite set of algorithms
A.B. Katok, B. Khasselblat
Introduction to the Modern Theory of Dynamic Systems
N.A. Magnitsky, S.V. Sidorov
New Methods of Chaotic Dynamics
S. Ulam
Unsolved Mathematical Tasks
O.I. Belenkaya
Analysis of influence of tools of cash and credit policy of the bank of Russia on the real investments parameters
A. Ashimov, Y. Borovskiy, O.P. Volobueva, As. Ashimov
On the choice of the effective laws of parametrical regulation of market economy mechanisms
J. Gukenheimer, P. Cholmes
Nonlinear Fluctuations, Dynamic Systems and Bifurcations of Vector Fields
L.P. Yanovsky
Monitoring of chaos in the models of economic growth
B. Andrievskii, Alexander Fradkov (2004)
Control of Chaos: Methods and Applications. II. ApplicationsAutomation and Remote Control, 65
M. Meerschaert (1993)
Mathematical Modeling
A. Ashimov, K.A. Sagadiev, Y. Borovskiy, As. Ashimov
On bifurcation of extremals of one class of variational calculus tasks at the choice of the optimum law of parametrical regulation of dynamic systems
A. Katok, B. Hasselblatt (1995)
Introduction to the Modern Theory of Dynamical Systems: PRINCIPAL CLASSES OF ASYMPTOTIC TOPOLOGICAL INVARIANTS
D.G. Chernik, V.P. Morozov
Introduction to the Economic and Mathematical Models of Taxation
N.A. Bobylev, S.V. Yemelyanov, S.K. Korovin
Geometrical Methods in Variational Tasks
A.D. Ioffe, V.M. Tikhomirov
Theory of Extreme Tasks
P. Hartman (1965)
Ordinary Differential EquationsJournal of the American Statistical Association, 60
H.W. Lorenz
Nonlinear Dynamical Equation and Chaotic Economy
Y.S. Popkov, A.A. Ashimov, Y. Borovskiy, S.V. Dubovsky
System of parametrical regulation of market economy mechanisms with the varied purposes
Z. Kulekeev, A. Ashimov, Y. Borovskiy, O. Volobueva, Y. Borovskiy
Methods of the parametrical regulation of market economy mechanisms
A. Ashimov, K.A. Sagadiev, Y.V. Borovsky, As. Ashimov
On bifurcation of extremals of a variational task at the choice of the optimum laws of parametrical regulation in given envelopment of algorithms
B.R. Andriyevsky, A.L. Fradkov
Control of chaos: methods and applications
B. Andrievskii, Alexander Fradkov (2003)
Control of Chaos: Methods and Applications. I. MethodsAutomation and Remote Control, 64
N.N. Bautin, Y. Leontovich
Methods and Ways of Quality Analysis of Dynamic Systems in the Plane
Purpose – The purpose of this paper is to offer the theory of a parametrical regulation of market economy development, and the results of the theory development and usage. Design/methodology/approach – Theoretical results of the abstract have been obtained by way of applying the theory of ordinary differential equations, geometrical methods in variation tasks and the theory of dynamic systems. These results have been used for solving a number of practical tasks. Findings – The market economy development parametrical regulation theory structure has been offered. The approach to parametrical regulation of a nonlinear dynamic system's development has been suggested. An assumption about the existence of solution to the task of calculus of variations on the choice of the optimum laws of parametrical regulation within the given finite set of algorithms has been set forward. An assumption about the conditions sufficient for the existence of an extremal's bifurcation point of the task of calculus of variations on the choice of the optimum laws of parametrical regulation within the given finite set of algorithms is presented, formulated and proved. Theory application samples have been provided. Research limitations/implications – Future papers would be focused on studies of rigidness of other mathematic models of economic systems. Practical implications – The research findings could be applied to the choice and realization of an effective budget and tax as well as monetary and loan state policy. Originality/value – The market economy development parametrical regulation theory has been offered for consideration for the first time.
Kybernetes – Emerald Publishing
Published: Jun 17, 2008
Keywords: Cybernetics; Market economy; Mathematical modelling; Parametric measures; Variational techniques; Regulation
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