Asymptotic behaviour of solutions to -order functional differential equations.
This paper deals with property A and B of a class of canonical linear homogeneous delay differential equations of -th order.
Sufficient conditions are obtained in terms of coefficient functions such that a linear homogeneous third order differential equation is strongly oscillatory.
We propose explicit tests of unique solvability of two-point and focal boundary value problems for fractional functional differential equations with Riemann-Liouville derivative.
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