Asymptotic behavior of solutions of the functional differential equation x'(t) = a(t)x(r(t)) + bx(t)
Author
Pinto, Manuel
Abstract
We study the global existence, the stability and the asymptotic behavior of solutions of the functional differential equations x ' ( t) = a ( t) x (r (t)) + bx( t), b ∊ R where r is a continuous contraction at infinity.