A new class of periodic solutions in the restricted three body problem
Three body problem periodic solutions, considering near equilibrium conservative Hamiltonian system consisting of two harmonic oscillators with rationally related frequencies
Engineering topics
Publications and source records attributed to Meyer, K. R..
Three body problem periodic solutions, considering near equilibrium conservative Hamiltonian system consisting of two harmonic oscillators with rationally related frequencies
Convergence of zeta function for flows and diffeomorphisms
Contact transformations noting linearity, orthogonality and preservation of Hamiltonian form
Fixed points of diffeomorphisms grows exponentially under iteration
Nonlinear dynamical systems research on systems stability, invariance principles, Liapunov functions, and Volterra and functional integral equations
Construction of energy functions for Morse system of vector fields on manifold
Fixed points of diffeomorphism class of Smale and exponential function
Existence of solutions to linear differential difference equations in degenerate cases, noting reduction procedure
Class of functional integral equations in space of continuous functions
Extension of problem of singular perturbation for linear scalar constant coefficient differential- difference equation with single retardation to several retardations, noting degenerate equation solution
Existence of Liapunov functions for problem of Lure with removal of complete controllability and observability
Asymptotic stability of automatic control equations for nonsingular and singular cases, establishing existence conditions for Liapunov function
Lefschetz condition for absolute stability, discussing procedure to avoid triviality
Control theory and matrix analysis for existence of Liapunov functions for problem of Lurie
Popov criteria for asymptotic stability of Lurie system of differential equations and Liapunov functions