Applications of Liapunov stability theory to control systems.
Liapunov stability theory applied to control system, noting stability of function and stochastic differential equations
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Liapunov stability theory applied to control system, noting stability of function and stochastic differential equations
Matrix quadratic equation solution derivation applied in finding steady state solutions of Riccati differential equations with constant coefficients
Linear dynamic systems governed by first-order linear differential equations in state variables, emphasizing time reversal and differential controllability
Stability of free convection boundary layer flow investigated by integration of disturbance differential equations
One-step methods for numerical integration of initial value problems in ordinary differential equations applied to celestial mechanics
Sufficient conditions for recurrence and positivity of diffusion process defined by stochastic differential equation, using Liapunov function
Stabilization of unstable two-point boundary value problems, noting field method for avoiding computer storage problems during integration of related differential equations
Stability theorem based on Liapunov function, and using invariance property of limit sets of solutions to differential equations
Systems approach to signal design problems of radar and communication systems, using state variable differential equations and optimization techniques
Energy changes between solar wind and cosmic rays, discussing particle motion description by Fokker- Planck differential equation
Schroedinger equation for S-wave scattering of electrons from hydrogen expressed in partial differential equations
Linear transformation to obtain rational approximation to response of physical system described by nonlinear differential equation including Duffing equation as special case
Successive approximation method for solution to differential equation system
Periodic solution to differential equations for nonlinear vibration system
Error analysis and control of analog computer oriented hybrid systems, particularly hybrid computers treating differential equations
Optimal control and dynamics of class of hybrid state continuous time systems described by differential equations combined with multistable element
Counterexamples to theorems for zeros of solutions of second order linear differential equations
Stability of linear nonautonomous systems described by differential equations with time varying coefficients