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2, we provide basic notations used in this paper.
In this section the most basic notations used in fuzzy calculus are introduced.
The basic notations used throughout this paper are listed in Table 1.
The basic notations used in this paper are listed in Table 1.
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Finally, we briefly summarize the basic notation used in this paper: Let (mathcal {H}), (mathfrak {H}) be separable complex Hilbert spaces, ((cdot,cdot )_{mathcal {H}}) the scalar product in (mathcal {H}) (linear in the second factor), and (I_{mathcal {H}}) the identity operator in (mathcal {H}).
In Section 2, basic preliminaries and notations used in this paper are given.
In this section, all the basic functions and notations used in this paper are defined.
The basic terminology and notation used throughout the book are presented and explained.
Using this representation we prove the analogue of Wiman's formula for (1.1) on [ t 0, ∞ ) T, which is given by N ( t 0, t ) ∼ 1 π ∫ t 0 t lim q ↘ μ ( s ) tan − 1 ( q w − 2 ( s ) ) Δ s q, t → ∞. (1.4). First we recall some basic definitions and notation used in time scale analysis (see [2, 3]).
In the notation used above, basic typing of an object A using object B is represented as an arc from A to B with a label type that denotes basic typing.
In this section, we present basic notations and necessary preliminaries used throughout the paper.
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