On oscillatory solutions of the system of differential equations with deviating arguments
Asymptotic behaviour of oscillatory solutions of -th order differential equations with quasiderivatives
Sufficient conditions are given under which the sequence of the absolute values of all local extremes of , of solutions of a differential equation with quasiderivatives is increasing and tends to . The existence of proper, oscillatory and unbounded solutions is proved.
On oscillatory solutions of differential inequalities
On singular solutions of third order differential equations
Note on the theory of dispersions of the differential equation
Connection between asymptotic properties and zeros of solutions of
On zeros of solutions of the differential equation
On zeros of solutions of the differential equation
On distribution of zeros of solutions of the differential equation
Monotonicity theorems concerning differential equations
Monotonicity theorems for second order non-linear differential equations
On oscillatory solutions of nonlinear differential equations of the -th order vanishing at infinity
On asymptotic properties and distribution of zeros of solutions of
On asymptotic properties of oscillatory solutions of the system of differential equations of fourth order
The asymptotic behaviour of oscillatory solutions of the equation of the fourth order
On the distribution of zeros of solutions of some types of differential equation
On existence of oscillatory solution of the system of differential equations
On oscillatory solution of the differential equations of the -th order
The asymptotic behaviour of solutions of the differential equation of the third order
On proper oscillatory solutions of the nonlinear differential equations of the -th order
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