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Estimation of the Mean Value for the Normal Distribution with Constraints on d-Risk
information is implemented in terms of the exponential prior distribution. The estimation procedures

Estimation of mean value of a normal distribution with constraints on the relative error and d-risk of mean value estimation for a normal distribution with prior knowledge of its randomness and extreme

Gradient conjugate priors and multi-layer neural networks by the neural networks the parameters of a prior (normal-gamma distribution) for these unknown mean and variance

Sequential d-guaranteed estimate of the normal mean with bounded relative error is positive and very small. These data are obtained by using a prior exponential distribution with a large

The GI/M/n/∞ queuing system with generalized renovationConsideration was given to the multiserver queuing system with recurrent arrivals, exponential

Subdiffusion of volcanic earthquakes to obey the exponential law, whereas the waiting-time distributions (i.e., distributions of inter

Exponential queueing network with dependent discipline, negative requests, and variable request typesAn open exponential queueing network with negative requests (G-network) is considered. A set

Empirtical estimates with minimal d-risk for discrete exponential families the a priori distribution is completely unknown. For a scalar parameter of a discrete exponential family

Subdiffusion of volcanic earthquakes to obey the exponential law, whereas the waiting-time distributions (i.e., distributions of inter

Exponential queuing network with dependent servicing, negative customers, and modification of the customer typeThe open exponential queuing network with negative customers (G-network) was considered. For each

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