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We recall the following definitions in the class of Menger PM-spaces.
We recall the following definitions in the class of b-metric spaces.
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It is demonstrated that the optimal design depends sensitively on the used estimation technique (i.e. weighted or ordinary least-squares) and on an inner product used in the definition of the class of alternatives.
In the particular case q ( z ) = M z, M > 0, and in view of Definition 2.1, the class of admissible functions Φ L [ Ω, q ], denoted by Φ L [ Ω, M ], is described below.
Now we fix the definition of the class of spaces in the present paper.
In the case q ( z ) = M z, M > 0 and in view of the Definition 2.1, the class of admissible functions Φ [ Ω, q ] denoted by Φ [ Ω, M ] is defined below.
Employment categories for the Class of 2018 follow the definitions in the ABA Employment Protocols.
For readers' convenience we recall some other notions and definitions of some classes of functions widely used in the literature which are related to the class of exponentially convex functions.
We consider the class of weights,, which is defined in Definition 2.1 below.
For this purpose, the class of admissible functions is given in the following definition.
This is the definition of the Cohen class of distributions.
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