A Discrete Wavelet Transform Without Edge Effects Using Wavelet Extrapolation.
A dispersion inequality in the Hankel setting
The aim of this paper is to prove a quantitative version of Shapiro's uncertainty principle for orthonormal sequences in the setting of Gabor-Hankel theory.
A fair off-line electronic cash system with anonymity revoking trustee.
A fast algorithm for blind channel identification.
A Ford-Fulkerson type theorem concerning vector-valued flows in infinite networks
A Fractional LC − RC Circuit
Mathematics Subject Classification: 26A33, 30B10, 33B15, 44A10, 47N70, 94C05We suggest a fractional differential equation that combines the simple harmonic oscillations of an LC circuit with the discharging of an RC circuit. A series solution is obtained for the suggested fractional differential equation. When the fractional order α = 0, we get the solution for the RC circuit, and when α = 1, we get the solution for the LC circuit. For arbitrary α we get a general solution which shows how the...
A free analogue of the transportation cost inequality on the circle
A Functional Approach to the Theory of Prime Implicants
A functional equation and its application to information theory
A fuzzy commitment scheme with McEliece's cipher.
A general approach for orthogonal 4-tap integer multiwavelet transforms.
A general class of entropy statistics
To study the asymptotic properties of entropy estimates, we use a unified expression, called the -entropy. Asymptotic distributions for these statistics are given in several cases when maximum likelihood estimators are considered, so they can be used to construct confidence intervals and to test statistical hypotheses based on one or more samples. These results can also be applied to multinomial populations.
A generalization of Bellman's functional equation.
A generalization of entropy equation: homogeneous entropies
A generalization of the graph Laplacian with application to a distributed consensus algorithm
In order to describe the interconnection among agents with multi-dimensional states, we generalize the notion of a graph Laplacian by extending the adjacency weights (or weighted interconnection coefficients) from scalars to matrices. More precisely, we use positive definite matrices to denote full multi-dimensional interconnections, while using nonnegative definite matrices to denote partial multi-dimensional interconnections. We prove that the generalized graph Laplacian inherits the spectral...
A generalization of the propositional calculus for purposes of the theory of logical nets with probabilistic elements
A generalized coding problem for discrete information sources
A generalized Fannes' inequality.
A generalized Lloyd theorem and mixed perfect codes.
A generalized residual information measure and its properties.