Four different unknown functions satisfying the triangle mean value property for harmonic polynomials, II
Four different unknown functions satisfying the triangle mean value property for harmonic polynomials
Four variations on a theme of S. B. Presic concerning semigroup functional equations.
Fractions rationnelles hyperboliques p-adiques
Fréchet's equation and Hyers theorem on noncommutative semigroups
Fredholm determinants and the Evans function for difference equations
We develop a difference equations analogue of recent results by F. Gesztesy, K. A. Makarov, and the second author relating the Evans function and Fredholm determinants of operators with semi-separable kernels.
Fredholm type integrodifferential equation on time scales.
Frequent oscillation in a nonlinear partial difference equation
This paper is concerned with a class of nonlinear delay partial difference equations with variable coefficients, which may change sign. By making use of frequency measures, some new oscillatory criteria are established. This is the first time oscillation of these partial difference equations is discussed by employing frequency measures.
Frequent oscillation of a class of partial difference equations.
Function bounds for solutions of Volterra integro dynamic equations on time scales.
Functional equation associated with triangle geometry. (Summary).
Functional equation and its Hyers-Ulam stability.
Functional equations and a theoretical model of DLTS
The paper deals with a theoretical model of the Crowel-Alipanahi correlator. The model describes a new possible effect of the DLTS spectra-exponential and nonexponential transient capacitance, normal or anomalous spectra.
Functional equations and information measures with preference
Functional equations and linear transformations - permutability and inversion. (Short Communication).
Functional equations and nowhere differentiable functions.
Functional equations and nowhere differentiable functions. (Summary).
Functional equations and *-representations on topological semigroups.
Functional Equations and Tempered Ultradistributions
Functional equations and tempered ultradistributions.