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Présentation Stability Problems For Stochastic Models Format Broché
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Sommaire:
The density function's asymptotic representation in the case of multidimensional strictly stable distributions.- Limiting behaviour of the sum of I.I.D. random variables and its terms of greatest moduli in the case of logarithmic type tall function.- On the adaptive estimation of change points.- Precise upper bounds for the functionals describing tumour treatment efficiency.- A multivariate analog of the Cramer theorem on components of the Gaussian distributions.- A refinement of Lukacs theorems.- On the connection of Renyi's theorem and Renewal theory.- On the products of a random number of random variables in connection with a problem from mathematical economics.- The asymptotic distributions of random sums.- Normal and degenerate convergences of random sums.- New duality theorems for Marginal problems with some applications in stochastics.- Stable random vectors in Hilbert space.- The mean's consistent estimation, in the case random processes, satisfying partial differential equations.- Limit theorems in the set up of sumnation of a random number of independent identically distributed random variables.- Some asymptotic properties of the stable laws.- A chi-square goodness-of-fit test for exponential distributions of the first order.- A conditional weak law of large numbers.- On the rate of convergence for the extreme value in the case of IFR-distributions.- On the rate of convergence in extreme value theory.- Some properties of stochastic processes with linear regression.- On characterization of generalized logistic and pareto distributions.- Limit theorems for positive definite probability densities.- On the estimate of the rate of convergence in the central limit theorem in Hilbert space.- Stability of decomposition in semigroups of functions representable by series in the Jacobi polynomials.- A regressional characterization of the poisson distribution.- Hitting times of single points for 1-dimensional generalized diffusion processes.- Pseudotrajectories and stability problems for stochastic dynamical systems.
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