http://www.loc.gov/mods/v3 http://www.loc.gov/standards/mods/v3/mods-3-2.xsd
Advances in stability theory at the end of the 20th century
Martyn i Æ uk, A. A. (Anatolii Andreevich)
part Part 1 Progress in stability theory by the first approximation -- chapter 1 1 Invariant foliations for caratheodory type differential equations in banch spaces -- chapter 1 2 On exponential asymptotic stability for functional differential equations with causal operators -- chapter 1 3 Lyapunov problems on stability by linear approximation -- part Part 2 Contemporary Development of Lyapunov's Ideas of Direct Method -- chapter 2 1 Vector lyapunov functions:nonlinear,time-varying,ordinary and functional differential equations -- chapter 2 2 Some Results on total stability properties for singular systems -- chapter 2 3 Stability theory of volterra difference equations -- chapter 2 4 Consistent lyapunov methodology for exponential stability: pcup approach -- chapter 2 5 Advances in stability theory of lyapunov:old and new -- chapter 2 6 Matrix liapunov functions and stability analysis of dynamical systems -- chapter 2 7 Stability theorems in impulsive functional differential equations with infinite delay -- chapter 2 8 The asymptotic behaviour of solutions to stochastic functional differential equations with finite delays by the lyapunov-razumikhin method -- chapter 2 9A non-standard approach to the study of the dynamic system stability -- part Part 3 Stability of solutions to periodic differential systems -- chapter 3 1A survey of starzhinskii's works on stability of periodic motions and nonlinear oscillations -- chapter 3 2 Implications of the stability of an orbit for its omega limit set -- chapter 3 3 Some concepts of periodic motions and stability originated by analysis of homogeneous systems -- chapter 3 4 Stability criteria for periodic solutions of autonomous hamiltonian systems -- part Part 4 Selected applications -- chapter 4 1 Stability in models of agriculture-industry-environment interactions -- chapter 4 2 Bifurcations of periodic solutions of the three body problem -- chapter 4 3 Complex mechanical systems:steady-state motions,oscillations,stabilit -- chapter 4 4 Progress in stability of impulsive systems with applications to population growth models.