Filippov's operation and some attributes
Filippov's theorem for impulsive differential inclusions with fractional order.
Finding Liouvillian first integrals of rational ODEs of any order in finite terms.
Finding of the general integral of differential equations by means of Taylor series and finding of some form of non-Cauchy's particular integrals
Finding the Boundary Curves of the Third Order Linear Ordinary Differential Equation
First integrals for the Duffing-Van der Pol type oscillator.
First integrals for two linearly coupled nonlinear Duffing oscillators.
First order impulsive differential inclusions with periodic conditions.
First order integro-differential equations in Banach algebras involving Carathéodory and discontinuous nonlinearities.
First order linear ordinary differential equations in associative algebras.
First phases of the associated equation with parameters for the differential equation
First-order singular and discontinuous differential equations.
Fixed point theorems for multivalued mappings
Fixed points for multifunctions on generalized metric spaces with applications to a multivalued Cauchy problem
The purpose of this paper is to prove an existence result for a multivalued Cauchy problem using a fixed point theorem for a multivalued contraction on a generalized complete metric space.
Fixed time impulsive differential inclusions.
Floquetova teorie pro zobecněné diferenciální rovnice
Flows and diffeomorphisms.
Form of general pointwise transformations of linear differential equations
Former super-irrécductibles des systèmes différentiels linéaires.
Fractional BVPs with strong time singularities and the limit properties of their solutions
In the first part, we investigate the singular BVP , u(0) = A, u(1) = B, c D α u(t)|t=0 = 0, where is a continuous operator, α ∈ (0, 1) and a < 0. Here, c D denotes the Caputo fractional derivative. The existence result is proved by the Leray-Schauder nonlinear alternative. The second part establishes the relations between solutions of the sequence of problems , u(0) = A, u(1) = B, where a < 0, 0 < β n ≤ α n < 1, limn→∞ β n = 1, and solutions of u″+(a/t)u′ = f(t, u, u′) satisfying...