Algorithm 90. A procedure realizing a second order one-step method solving a system of ordinary differential equations
Algorithm for construction of explicit -order Runge-Kutta formulas for the systems of differential equations of the 1st order
Algorithms 85-86. Two realizations of the trapezoidal method for solving the initial value problem
Algorithms 91-92. Two one-step methods with a given parameter
Algorithms for direct obtaining Cauchy's solutions for systems of differential equations of higer order
Algorithms for the inclusion of solutions of ordinary initial value problems
Algunas Aproximaciones Sucesivas Para Las Aplicaciones En La Clase D (a,b).
Algunas Propiedades De Regularidad De Las Ecuaciones Diferenciales Complejas.
Allgemeine Bedingungen der Nichtoszillationsfähigkeit und der Oszillationsfähigkeit für die lineare Differentialgleichung dritter Ordnung
Almost automorphic and pseudo-almost automorphic solutions to semilinear evolution equations with nondense domain.
Almost automorphic functions with values in -Fréchet spaces.
Almost automorphic mild solutions to some semilinear abstract differential equations with deviated argument in Fréchet spaces.
Almost automorphic solutions of neutral functional differential equations.
Almost automorphic solutions to abstract fractional differential equations.
Almost automorphic solutions to some differential equations in Banach spaces.
Almost automorphy of semilinear parabolic evolution equations.
Almost everywhere convergence of the inverse Jacobi transform and endpoint results for a disc multiplier
The maximal operator S⁎ for the spherical summation operator (or disc multiplier) associated with the Jacobi transform through the defining relation for a function f on ℝ is shown to be bounded from into for (4α + 4)/(2α + 3) < p ≤ 2. Moreover S⁎ is bounded from into . In particular converges almost everywhere towards f, for , whenever (4α + 4)/(2α + 3) < p ≤ 2.
Almost Floquet and generalized almost Floquet systems
Almost global solutions for non hamiltonian semi-linear Klein-Gordon equations on compact revolution hypersurfaces
This paper is devoted to the proof of almost global existence results for Klein-Gordon equations on compact revolution hypersurfaces with non-Hamiltonian nonlinearities, when the data are smooth, small and radial. The method combines normal forms with the fact that the eigenvalues associated to radial eigenfunctions of the Laplacian on such manifolds are simple and satisfy convenient asymptotic expansions.
Almost homoclinic solutions for a certain class of mixed type functional differential equations
We shall be concerned with the existence of almost homoclinic solutions for a class of second order functional differential equations of mixed type: , where t ∈ ℝ, q ∈ ℝⁿ and T>0 is a fixed positive number. By an almost homoclinic solution (to 0) we mean one that joins 0 to itself and q ≡ 0 may not be a stationary point. We assume that V and u are T-periodic with respect to the time variable, V is C¹-smooth and u is continuous. Moreover, f is non-zero, bounded, continuous and square-integrable....