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We assume that readers are familiar with the basic results and notations of the Nevanlinna value distribution theory of meromorphic functions (see, e.g., [1 4]).
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To begin with, we assume that the reader is familiar with the basic results and the standard notations of the Nevanlinna theory of meromorphic functions (see [1 3]).
First, we recollect some fundamental definitions and notations and basic results that will be used throughout this paper.
The rest of this paper is organized as follows: In Section 2, we recall some basic known results and introduce some notations.
We will firstly in Section 2 introduce some notations, concepts, and basic results about linear evolution system and stochastic process.
2, we recall some basic known results and introduce some notation.
We give and prove our main results in Section 3. The basic definitions and notations on time scales can be found in [12, 13].
Next, let us recall some notations and basic results.
Throughout this paper, we use the standard notations and basic results of Nevanlinna's value distribution theory (see [1 4]).
We assume that the reader is familiar with some notations and basic results for dynamic equations on time scales.
Next, let us recall some notations and basic results about the scalarization function ξ e. Lemma 3.3.
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