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A locally directionally maximin test for a multidimensional parameter with order-restricted alternatives of the locally most powerful test for the case of a multidimensional parameter. We show that for the two

A locally directionally maximin test for a multidimensional parameter with order-restricted alternatives of the locally most powerful test for the case of a multidimensional parameter. We show that for the two

Locally most powerful sequential tests for discrete-time Markov processes-time Markov process. We construct a locally most powerful sequential test, which maximizes the derivative

Locally Most Powerful Group-Sequential Tests with Groups of Observations of Random Size: Finite Horizon
of the power function among all (finite-horizon) sequential tests whose error probability of the first type

Locally most powerful sequential tests for discrete-time Markov processes-time Markov process. We construct a locally most powerful sequential test, which maximizes the derivative

Locally most powerful sequential tests of a simple hypothesis vs. One-sided alternatives for independent observations tests. In the second part of the work we characterize the structure of locally most powerful (in

Locally most powerful sequential tests of a simple hypothesis vs. one-sided alternatives is to characterize the structure of locally most powerful sequential tests in this problem. For any sequential test

Locally most powerful sequential tests of a simple hypothesis vs. One-sided alternatives for independent observations tests. In the second part of the work we characterize the structure of locally most powerful (in

Locally most powerful sequential tests of a simple hypothesis vs. one-sided alternatives is to characterize the structure of locally most powerful sequential tests in this problem. For any sequential test

Comparative analysis of monocular slam algorithms using tum and euroc benchmarks these qualities under the computational and power constraints of embedded hardware. Simultaneous localization

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