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19952026
most citedDark matter search in missing energy events with NA64

215 citations · 2.8k across the 117 of their papers we have counts for

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15 papers · 1 filter

physics.data-an2013★ 3 cited

The Transform between the space of observed values and the space of possible values of the parameter

S. Bityukov, N. Krasnikov, V. Smirnova +1

In ref [math.ST/0411462] the notion of statistically dual distributions is introduced. The reconstruction of confidence density [AIP Conference Proceedings 803 (2005) 398] for the…

physics.data-an2013★ 7 cited

On the distinguishability of histograms

S. Bityukov, N. Krasnikov, A. Nikitenko +1

We consider an approach for testing the hypothesis that two realizations of the random variables in the form of histograms are taken from the same statistical population (i.e. two…

physics.data-an2013★ 5 cited

A method for statistical comparison of histograms

Sergey Bityukov, Nikolai Krasnikov, Alexander Nikitenko +1

We propose an approach for testing the hypothesis that two realizations of the random variables in the form of histograms are taken from the same statistical population (i.e. that…

physics.data-an2012

The relation between frequentist confidence intervals and Bayesian credible intervals

S. I. Bitioukov, N. V. Krasnikov

We investigate the relation between frequentist and Bayesian approaches. Namely, we find the "frequentist" Bayes prior π_{f}(λ,x_{obs}) = -\frac{\int_{-\infty}^{x_{obs}}\frac{\part…

physics.data-an2012

Modified frequentist determination of confidence intervals for Poisson distribution

S. I. Bitioukov, N. V. Krasnikov

We propose modified frequentist definitions for the determination of confidence intervals for the case of Poisson statistics. We require that 1-β^{'} \geq \sum_{n=o}^{n_{obs}+k} P(…

physics.data-an2012★ 1 cited

On the relation between frequentist and Bayesian approaches for the case of Poisson statistics

Sergey Bitioukov, Nikolai Krasnikov

We propose modified frequentist definition for the determination of confidence intervals for the case of Poisson statistics. Namely, we require that 1-β' \geq \sum_{n=o}^{n_{obs}+k…