Solution to a function equation and divergence measures.
Solution to the linear fractional differential equation using Adomian decomposition method.
Solutions bornées des systèmes différentiels linéaires. Application aux fonctions hypergéométriques
Solutions d'une equation differentielle au deuxieme membre factorise dans les voisinages des fonctions donnees et leur stabilite
Solutions non oscillantes d’une équation différentielle et corps de Hardy
Soit une solution à l’infini d’une équation différentielle algébrique d’ordre , . Nous donnons un critère géométrique pour que les germes à l’infini de et de la fonction identité sur appartiennent à un même corps de Hardy. Ce critère repose sur le concept de non oscillation.
Solutions of DEs and PDEs as potential maps using first order Lagrangians.
Solutions of initial value problems for a pair of linear first order ordinary differential systems with interface-spatial conditions.
Solutions of linear impulsive differential systems bounded on the entire real axis.
Solutions of lower semicontinuous differential inclusions on closed sets
Solutions of nonhomogeneous linear differential equations with exceptionally few zeros.
Solutions series for some non-harmonic motion equations.
Solutions to a class of nonlinear differential equations of fractional order.
Solutions to boundary-value problems for second-order impulsive differential equations at resonance.
Solutions to fractional differential equations with nonlocal initial condition in Banach spaces.
Solutions to Lyapunov stability problems: Nonlinear systems with continuous motions.
Solutions to Lyapunov stability problems of sets: Nonlinear systems with differentiable motions.
Solvability of an Infinite System of Singular Integral Equations
2000 Mathematics Subject Classification: 45G15, 26A33, 32A55, 46E15.Schauder's fixed point theorem is used to establish an existence result for an infinite system of singular integral equations in the form: (1) xi(t) = ai(t)+ ∫t0 (t − s)− α (s, x1(s), x2(s), …) ds, where i = 1,2,…, α ∈ (0,1) and t ∈ I = [0,T]. The result obtained is applied to show the solvability of an infinite system of differential equation of fractional orders.
Solvability of nonlinear Langevin equation involving two fractional orders with Dirichlet boundary conditions.
Solvable two-body Dirac equation as a potential model of light mesons.
Solving an inverse Sturm-Liouville problem by a Lie-group method.