We develop a fully Bayesian model for estimating a Poisson rate parameter subject to the presence of both false-positive and false-negative misclassification of the counts for a multiple sample scheme. We also propose decision-theoretic based parameter subset selection and multiple comparison...

This paper concerns with the conservative extension of the classical Euler equations to the multicomponent flows. We use high-resolution central schemes to solve these equations. The equilibrium states for each component are coupled in space and time to have a common temperature and velocity....

A copula based statistical method for fitting joint cumulative returns between a market index and a single stock to daily data is proposed. Modifying the method of inference functions for margins (IFM method), one performs two separate maximum likelihood estimations of the univariate marginal...

The numerical analysis for the systems governed by distributed models of Hopfield-type neural networks is studied. When the state space is of dimensional one, a new scheme of numerical solutions based on finite element method (FEM) is constructed, in which the Gauss-Legendre quadrature of...

To have a means to have the possibility for a certain period to either choose for or against making an invetsment decision, without binding oneself up front. The real option rule is that one should invest today only if the net present value is high enough to compensate for giving up the value of...

The probability for a device to work properly after a certain period of time will be considered using the Strehler-Mildvan model. We will suppose that the functionality of a device depends on an unknown parameter , which decreases progressively in time. The device stops working if goes below a...

For systems of meromorphic linear ODE with nilpotent leading term, there exist certain analytic transformations simplifying the coefficient matrix in a certain sense. At first glance, these transformation appear to be formal in the sense that the power series representation generally has radius...

A set in a separable metric space is called if it meets every Borel set of positive topological dimension. We show that if there is a set of reals that is of cardinality the continuum and universal measure zero, then each separable space contains a Borel–opaque set that is of universal measure...