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Feynman averaging of semigroups generated by Schrödinger operators of one-parametric semigroups of linear operators based on Chernoff equivalence for operator

Unbounded random operators and Feynman formulae that need not possess the semigroup property, the Chernoff iterates of this function approximate a certain

Nonstationary stochastic motion modeling by dynamical systems of Chernoff-equivalent semigroup can be used for the calculation optimization procedure. ©ECMS Mauro Iacono

On the Distribution of the Stationary Point of Significance Level for Empirical Distribution Function processes. We introduce also the so-called Chernoff equivalence of the self-consistent significance level

On the averaging of random semigroups and their generators by using the Chernoff theoremOn the averaging of random semigroups and their generators by using the Chernoff theorem

An extremal property of Jacobi polynomials in two-sided chernoff-type inequalities for higher order derivativesAn extremal property of Jacobi polynomials in two-sided chernoff-type inequalities for higher order

Generalized Coherent States and Random Shift OperatorsWe study the Chernoff averages for random generalized shift operators in the case of noncanonical

Обобщенные когерентные состояния и случайные операторы сдвигаWe study the Chernoff averages for random generalized shift operators in the case of noncanonical

On the presentation of semigroups generated by parabolic difference-differential equations by Feynman formulasChernoff theorem

POS-486 URINE CONGO-RED DOT TEST AS A NON-INVASIVE SCREENING METHOD FOR RENAL AMYLOIDOSIS

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