Prädiktionsentropie der slowakischen Schrift
Predictability problems of global change as seen through natural systems complexity description. II: Approach.
Predictability problems of global change as seen through natural systems complexity description. I: General statements.
Prediction for Two Processes and the Nehari Problem.
Princip maxima entropie
Příspěvek k problému validizace
Probabilistic mixture-based image modelling
During the last decade we have introduced probabilistic mixture models into image modelling area, which present highly atypical and extremely demanding applications for these models. This difficulty arises from the necessity to model tens thousands correlated data simultaneously and to reliably learn such unusually complex mixture models. Presented paper surveys these novel generative colour image models based on multivariate discrete, Gaussian or Bernoulli mixtures, respectively and demonstrates...
Probability against condition number and sampling of multivariate trigonometric random polynomials.
Probability timed automata for investigating communication processes
Exploitation characteristics behaves as a decreasing valors factor (DVF) which can be connected with degradation processes. It is a structure that consists of independent attributes which represent situations generally connected with a given exploitation factor. The multi-attribute structure contains attributes directly and indirectly referring to the main factor. Attribute states, by definition, can only maintain or decrease their values. Such situations are met in security, reliability, exploitation,...
Processing a radar signal and representations of the discrete Heisenberg group
Proof of a Conjecture on the Supports of Wigner Distributions.
Properties of unique information
We study the unique information function defined by Bertschinger et al. within the framework of information decompositions. In particular, we study uniqueness and support of the solutions to the convex optimization problem underlying the definition of . We identify sufficient conditions for non-uniqueness of solutions with full support in terms of conditional independence constraints and in terms of the cardinalities of , and . Our results are based on a reformulation of the first order conditions...
Pruning and measures of uncertainty
Pseudo-generalization of Shannon inequality for Mittal's entropy and its application in coding theory
Pseudoquestionnaires
Pyramidal watershed segmentation algorithm for high-resolution remote sensing images using discrete wavelet transforms.
Quantification method of classification processes. Concept of structural -entropy
Quantization Dimension Estimate of Inhomogeneous Self-Similar Measures
We consider an inhomogeneous measure μ with the inhomogeneous part a self-similar measure ν, and show that for a given r ∈ (0,∞) the lower and the upper quantization dimensions of order r of μ are bounded below by the quantization dimension of ν and bounded above by a unique number , related to the temperature function of the thermodynamic formalism that arises in the multifractal analysis of μ.
Quantization Dimension Function and Ergodic Measure with Bounded Distortion
The quantization dimension function for the image measure of a shift-invariant ergodic measure with bounded distortion on a self-conformal set is determined, and its relationship to the temperature function of the thermodynamic formalism arising in multifractal analysis is established.
Quasiconvex relaxation of multidimensional control problems with integrands f(t, ξ, v)
We prove a general relaxation theorem for multidimensional control problems of Dieudonné-Rashevsky type with nonconvex integrands f(t, ξ, v) in presence of a convex control restriction. The relaxed problem, wherein the integrand f has been replaced by its lower semicontinuous quasiconvex envelope with respect to the gradient variable, possesses the same finite minimal value as the original problem, and admits a global minimizer. As an application, we provide existence theorems for the image registration...