On a characterization of the Shannon entropy
On a class of perimeter-type distances of probability distributions
On a coding theorem connected with ‘useful’ entropy of order and type
On a complete set of operations for factorizing codes
It is known that the class of factorizing codes, i.e., codes satisfying the factorization conjecture formulated by Schützenberger, is closed under two operations: the classical composition of codes and substitution of codes. A natural question which arises is whether a finite set of operations exists such that each factorizing code can be obtained by using the operations in and starting with prefix or suffix codes. is named here a complete set of operations (for factorizing codes). We show...
On a complete set of operations for factorizing codes
It is known that the class of factorizing codes, i.e., codes satisfying the factorization conjecture formulated by Schützenberger, is closed under two operations: the classical composition of codes and substitution of codes. A natural question which arises is whether a finite set O of operations exists such that each factorizing code can be obtained by using the operations in O and starting with prefix or suffix codes. O is named here a complete set of operations (for factorizing codes). We show...
On a detection method for known finite sequences
On a functional depending on curvature and edges
On a Functional Equation Arising in Information Theory.
On a functional equation connected to sum form nonadditive information measures on an open domain (III).
This is a part of a recent program by a number of authors to study information measures on open domain. In this series, this paper is devoted to the study of the functional equation (2) on an open domain. This functional equation is connected to the weighted entropy and weighted entropy of degree a.
On a functional equation connected to sum form nonadditive information measures on an open domain. I.
On a Functional Equation Connected with Generalized Directed-Divergence. (Short Communication).
On a Functional Equation Connected with Generalized Directed-Divergence.
On a functional equation in connection with information theory.
On a functional equation related to income inequality measures.
On a generalization of Shannon's random cipher result
On a generalization of sum form functional equation (I).
The Shannon entropy has the sum form ∑f(pi) with f(x) = -x logx (x belonging to [0,1]). This together with the property of additivity leads to the 'sum' functional equation...
On a generalization of sum form functional equation - V.
On a generalization of the sum form functional equation. VI
On a generalized directed-divergence function
On a method of detection of nonperiodic pseudonoise binary sequences