ON A DYNAMIC HEREDITARITY SYSTEM THAT SIMULATES THE ECONOMIC CYCLE
Journal Title: Вестник КРАУНЦ. Физико-математические науки - Year 2016, Vol 2, Issue
Abstract
The paper presents a mathematical model that generalizes the famous Kondratiev cycles model (model Dubovskiy) used to predict economic crises. This generalization is to integrate the memory effect, which occurs frequently in the economic system. With the help of numerical methods, to receive a generalized model, according to which the phase paths have been built.
Authors and Affiliations
Danil Makarov
CREATION OF THE DISTRIBUTED COMPUTING SYSTEM
In this article, the problem of using distributed computing systems for solving global projects of simulation simulation and mathematical calculations is considered. Also, in the historical example, the use of BOINC dist...
THE CLOUD DROPLETS EVOLUTION IN VIEW OF THE IMPACT OF FRACTAL ENVIRONMENT: MATHEMATICAL MODELING
n this paper, we investigate the effect of the medium with fractal structure on the growth of small cloud droplets at the initial condensation stage of cloud formation using a fractional differential equation. An electro...
MONITORING OF SEDIMENTARY ROCK GEOACOUSTIC EMISSION BY A LASER STRAINMETER-INTERFEROMETER AND BY A THREE-COMPONENT PIEZOELECTRICAL SEISMOMETER
The results of complex geodeformation observations in Kamchatka are presented. A laser strainmeter-interferometer (developed at IKIR FEB RAS) and a three-component piezoelectrical seismometer, constructed by ZAO “Geoakus...
NONLINEAR EFFECTS IN THE SURFACE ATMOSPHERE BASED ON THE ATMOSPHERIC-ELECTRICAL MEASUREMENTS RESULTS
Proceeding from the results of measurements near the earth’s surface, nonlinear effects associated with the dependence of electrical conductivity on the electric field strength have been observed. This is manifested in t...
A PROBLEM IN THE HALF-STRIP FOR HIGHER ORDER PARABOLIC EQUATION WITH TIME FRACTIONAL RIEMANN-LIOUVILLE DERIVATIVE
We construct a representation of the solution for higher order parabolic equation with time fractional derivative in the half-strip and prove uniqueness theorem in the class of fast-growing functions.