Conitnuous increasing weakly bisymmetric groupoids and quasi-groups in .
Conjugacy of P-configurations and nonlinear solutions to a certain conditional Cauchy equation.
Constructing means on certain continua and functional equations.
Constructing means on certain continua and functional equations. (Short Communication).
Continued fractions and the fundamental equation of information.
Continuity properties of convex-type set-valued maps.
Continuous functions that conjugate trapezoid functions.
Continuous replicative functions.
Continuous solutions of a functional equation
Continuous Solutions of a Functional Equation of n-th Order
Continuous Solutions of a Functional Equation of n-th Order. (Short Communications).
Continuous solutions of a homogeneous functional equation.
Continuous solutions of a linear homogeneous functional equation
Continuous solutions of a polynomial-like iterative equation with variable coefficients
Using the fixed point theorems of Banach and Schauder we discuss the existence, uniqueness and stability of continuous solutions of a polynomial-like iterative equation with variable coefficients.
Continuous solutions of finite variation of a linear functional equation
Continuous solutions of some functional equations in the indeterminate case
Convergence des solutions formelles de certaines équations fonctionelles.
Convergence of sequences of iterates of random-valued vector functions
Given a probability space (Ω,, P) and a closed subset X of a Banach lattice, we consider functions f: X × Ω → X and their iterates defined by f¹(x,ω) = f(x,ω₁), , and obtain theorems on the convergence (a.s. and in L¹) of the sequence (fⁿ(x,·)).
Convex concentration inequalities and forward-backward stochastic calculus.
Convex entropy decay via the Bochner–Bakry–Emery approach
We develop a method, based on a Bochner-type identity, to obtain estimates on the exponential rate of decay of the relative entropy from equilibrium of Markov processes in discrete settings. When this method applies the relative entropy decays in a convex way. The method is shown to be rather powerful when applied to a class of birth and death processes. We then consider other examples, including inhomogeneous zero-range processes and Bernoulli–Laplace models. For these two models, known results...