Backward Differentiation Type Formulas for Volterra Integral Equations of the Second Kind.
Bifurcation theory of the time-dependent von Kármán equations
In this paper the author studies existence and bifurcation of a nonlinear homogeneous Volterra integral equation, which is derived as the first approximation for the solution of the time dependent generalization of the von Kármán equations. The last system serves as a model for stability (instability) of a thin rectangular visco-elastic plate whose two opposite edges are subjected to a constant loading which depends on the parameters of proportionality of this boundary loading.
Biorthogonal systems approximating the solution of the nonlinear Volterra integro-differential equation.
Block-by-block method for solving nonlinear Volterra-Fredholm integral equation.
Boundary value problems and controllability of linear systems with right invertible operators [Book]
Brève communication. Phénomène de perturbation singulière pour une équation intégrale linéaire de Volterra