We present the sequential testing of two simple hypotheses for a large class of Lévy processes. As usual in this framework, the initial optimal stopping problem is reduced to a free-boundary problem, solved through the principles of the smooth and/or continuous fit. The well-known solutions of the Wiener and the Poisson sequential testing can be derived from our procedure. The exact solution for sequentially testing two simple hypotheses concerning the parameter p, 0 < p < 1, of a negative binomial process is explicitly given. © 2013 Copyright Taylor and Francis Group, LLC
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We study the Bayesian problem of sequential testing of two simple hypotheses about the parameter α &...
Sequential procedures of testing for structural stability do not provide enough guidance on the shap...
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We present the sequential testing of two simple hypotheses for a large class of Lévy processes. As u...
The Wald's sequential probability ratio test (SPRT) of two simple hypotheses regarding the Lévy-Khin...
We study the Bayesian problem of sequential testing of two simple hypotheses about the local drift o...
We study the Bayesian problem of sequential testing of two simple hy-potheses about the local drift ...
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We study the Bayesian problem of sequential testing of two simple hypotheses about the drift rate of...
Abstract. One of two simple hypotheses is correct about the unknown arrival rate and jump distributi...
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AbstractFor a continuous time stochastic process with distribution Pϑ depending on a one-dimensional...
We prove the existence of an optimal sequential-test procedure for a simple null hypothesis that the...
We study the Bayesian problem of sequential testing of two simple hypotheses about the parameter α &...
Sequential procedures of testing for structural stability do not provide enough guidance on the shap...
Sequential procedures of testing for structural stability do not provide enough guidance on the shap...