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Now, we recall some basic definitions and notation.
Throughout this paper, we adopt basic definitions and notation of monograph [2].
We begin with basic definitions and notation from the nabla calculus that are used in this paper.
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]).
We follow the basic definitions and notation from Bansal et al. (2012).
In this section we first introduce basic definitions and notation that we shall use and then define the preliminaries required for this work.
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We recall some basic definitions and notations.
Before starting, we quickly review some basic definitions and notations.
In Section 2, we introduce some basic definitions and notations.
First, we present the basic definitions and notations.
Section 2 provides basic definitions and notations, which will be used in the following sections.
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