On the stability of linear canonical systems with periodic coefficients

DOI10.1017/S1446788700026756zbMath0168.33904MaRDI QIDQ5555196

No author found.

Publication date: 1966

Published in: Journal of the Australian Mathematical Society (Search for Journal in Brave)

zbMATH Keywords

ordinary differential equations

Related Items

Structure of infinite-dimensional stable canonical equations with periodic coefficients, On M. G. Krein's work in the theory of linear periodic Hamiltonian systems, Adiabatic invariants of the linear Hamiltonian systems with periodic coefficients, On stability of symplectic maps, Perturbed linear hamiltonan systems with periodic coefficients, Linear systems of ordinary differential equations, Strongly stable real infinitesimally symplectic mappings, A stability theorem for a linear Hamiltonian system with periodic coefficients, Sufficient conditions for the strong stability of linear canonical systems with periodic coefficients, The geometry of indefinite J-spaces and stability behavior of linear systems, Holomorphicity of perturbed linear canonical systems with periodic coefficients, The domains of stability and the structure of solutions for the system of differential equations \(x=A(t)x\), \(A(t+\omega)=A(t)\), Perturbations of H-selfadjoint matrices, with applications to differential equations

Cites Work

• Unnamed Item
• On the structure of the regions of stability of linear canonical systems of differential equations with periodic coefficients
• New aspects in the theory of stability of Hamiltonian systems
• The small parameter method for canonical systems with periodic coefficients