On second-order differential equations with nonhomogeneous -Laplacian.
On second-order multivalued impulsive functional differential inclusions in Banach spaces.
On sectorial solutions οf ordinary differential equations
On Semicontinuity in Impulsive Dynamical Systems
In the important paper on impulsive systems [K1] several notions are introduced and several properties of these systems are shown. In particular, the function ϕ which describes "the time of reaching impulse points" is considered; this function has many important applications. In [K1] the continuity of this function is investigated. However, contrary to the theorem stated there, the function ϕ need not be continuous under the assumptions given in the theorem. Suitable examples are shown in this paper....
On semilinear evolution equations in Banach spaces.
On similarity solution of a boundary layer problem for power-law fluids
The boundary layer equations for the non-Newtonian power law fluid are examined under the classical conditions of uniform flow past a semi infinite flat plate. We investigate the behavior of the similarity solution and employing the Crocco-like transformation we establish the power series representation of the solution near the plate.
On simulations of the classical harmonic oscillator equation by difference equations.
On singular boundary value problems for functional-differential equations of higher order.
On singular boundary value problems for two-dimensional differential systems
On singular functional differential inequalities.
On singular perturbation of nonlinear two-point boundary value problems
On singular solutions of a magnetohydrodynamic nonlinear boundary layer equation.
On singular solutions of a second order differential equation.
On singular solutions of linear functional differential equations with negative coefficients.
On singular solutions of third order differential equations
On singularly perturbed ordinary differential equations with measure-valued limits
The limit behaviour of solutions of a singularly perturbed system is examined in the case where the fast flow need not converge to a stationary point. The topological convergence as well as information about the distribution of the values of the solutions can be determined in the case that the support of the limit invariant measure of the fast flow is an asymptotically stable attractor.
On singularly perturbed ordinary differential equations with measure-valued limits
On slow oscillation and nonoscillation in retarded equations.
On Slowly Varying Solutions Of The Linear Second Order Differential Equation
On small solutions of second order differential equations with random coefficients
We consider the equation where is a given increasing sequence of positive numbers, and is chosen at random so that are totally independent random variables uniformly distributed on interval . We determine the probability of the event that all solutions of the equation tend to zero as .