A note on stabilization of discrete nonlinear systems.
A note on the convolution theorem for the Fourier transform
In this paper we characterize those bounded linear transformations carrying into the space of bounded continuous functions on , for which the convolution identity holds. It is shown that such a transformation is just the Fourier transform combined with an appropriate change of variable.
A Note on the Generating Functions
A note on the global attractivity of a discrete model of Nicholson's blowflies.
A Note on the Iterative Solution of Recurrence Relations.
A note on the parabolic differential and difference equations.
A note on the parameters of rational iteration groups.
A note on the periodicity of the Lyness max equation.
A note to paper “On the stability of cubic mappings and quartic mappings in random normed spaces”.
A package for symbolic solution of real functional equations of real variables.
A pair of linear functional inequalities and a characterization of -norm
It is shown that, under some general algebraic conditions on fixed real numbers a,b,α,β, every solution f:ℝ → ℝ of the system of functional inequalities f(x+a) ≤ f(x)+α, f(x+b) ≤ f(x)+β that is continuous at some point must be a linear function (up to an additive constant). Analogous results for three other similar simultaneous systems are presented. An application to a characterization of -norm is given.
A Perron-Frobenius theorem for positive quasipolynomial matrices associated with homogeneous difference equations.
A positive solution for singular discrete boundary value problems with sign-changing nonlinearities.
A potpourri of Schwarz related inequalities in inner product spaces. II.
A proof of a conjecture by Karamata.
A proof of Leibniz's formula for divided differences.
A Proof of the Equivalence of the Equation f (x + y - xy) + f (xy) = f (x) + f (y) and Jensen's Functional Equation. (Short Communication).
A Proof of theEquivalence of the Equation f(x+y-xy)+f(xy) = f(x) + (y) and Jensen's Functional Equa tion
A reconsideration of the "three squares" problem.
A Reformulation of Olver's Algorithm for the Numerical Solution of Second-Order Linear Difference Equations.