Published 2007 | Version v1
Journal article

Dynamic model of the nuclear reactor's nonlinear oscillation

Description

The dynamic model of a nuclear reactor is considered by means of the nonlinear differential equations where the feedback by power and temperature were taken into account. Analytical solutions of equations are achieved applying Hopf's theory. Nonlinear oscillatory functions of power and temperature of the reactor for real time are obtained. Solution of function graphs with corresponding maximum cycles are constructed. The periods of nonlinear fluctuations of power and temperature are calculated as well

Additional details

Publishing Information

Journal Title
Izvestiya Akademii Nauk Armyanskoj SSR, Seriya Tekhnicheskikh Nauk
Journal Volume
60
Journal Issue
2
Journal Page Range
p. 351-360
ISSN
0002-306X
CODEN
IATNAK

INIS

Country of Publication
Armenia
Country of Input or Organization
Armenia
INIS RN
39121626
Subject category
S22: GENERAL STUDIES OF NUCLEAR REACTORS;
Descriptors DEI
BIFURCATION; DIFFERENTIAL EQUATIONS; FLUCTUATIONS; LIMIT CYCLE; OSCILLATIONS; REACTORS
Descriptors DEC
ATTRACTORS; EQUATIONS; VARIATIONS

Optional Information

Notes
4 refs, 3 figs