Some observations on the asymptotic behaviour of the solutions of the equation \(\dot x=A(t)x(\lambda t)+B(t)x(t)\) \(\lambda >0\)

DOI10.1016/0022-247X(79)90038-6zbMath0413.34079MaRDI QIDQ1260523

Luciano Pandolfi

Publication date: 1979

Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)

zbMATH Keywords

linear differential equationsasymptotic behaviour of the solutionsequation with transformed arguments

Mathematics Subject Classification ID

Asymptotic theory of functional-differential equations (34K25)

Related Items (7)

Singular analytic solutions to some linear systems of functional-differential equations in a neighborhood of a regular singularity ⋮ The asymptotic of solutions for a class of delay differential equations ⋮ Oscillation of a pantograph differential equation with impulsive perturbations ⋮ Finite-time stability of impulsive pantograph systems with applications ⋮ The asymptotic bounds of solutions of linear delay systems ⋮ Stability results for impulsive pantograph equations ⋮ A change of variables in the asymptotic theory of differential equations with unbounded delays

Cites Work

• Asymptotic behavior of solutions of the functional differential equation \(x'(t) =Ax(\lambda t)+Bx(t)\), \(\lambda >0\)
• Time-lag control systems
• Unnamed Item

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