Antitone operators and ordinary differential equations
Anylysis of a simplified model of drop combustion.
Application de la théorie de la transversalité topologique à des problèmes non linéaires pour des équations différentielles ordinaires [Book]
Applications of global bifurcation to existence theorems for Sturm-Liouville problems
Applications of the method of barriers. I: Some boundary-value problems.
Applications of the method of barriers. II: Some singularly perturbed problems.
Applications of the smooth integral in the theory of weak solutions of ordinary differential equations
Approximate solution of the nonlinear heat conduction equation in a semi-infinite domain.
Approximate solutions of the forced Duffing equation with mixed nonlinearities.
Approximation of solutions of nonlinear heat transfer problems.
Approximation of solutions of the forced duffing equation with nonlocal discontinuous type integral boundary conditions
A generalized quasilinearization technique is applied to obtain a sequence of approximate solutions converging monotonically and quadratically to the unique solution of the forced Duffing equation with nonlocal discontinuous type integral boundary conditions.
Asymmetric bound states of differential equations in nonlinear optics
Asymptotic analysis of the Carrier-Pearson problem.
Asymptotic behaviour of the solvability set for pendulum-type equations with linear damping and homogeneous Dirichlet conditions.
Asymptotic conditions for solving non-symmetric problems of third order nonlinear differential systems.
Asymptotic expansion formulas for the maximum of solutions to diffusive logistic equations.
Asymptotic formulas and critical exponents for two-parameter nonlinear eigenvalue problems.
Asymptotic numerical method for singularly perturbed third order ordinary differential equations with a discontinuous source term.
Asymptotic rates of decay for some nonlinear ordinary differential equations and variational problems of arbitrary order
Asymptotic shape of solutions to nonlinear eigenvalue problems.