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We will show there exists a point of that is not moved by.
In the following, we will show there exists a positive constant (m_{3}>0) such that (Z(t geq m_{3}) as (trightarrowinfty).
In this section we will show that there exists in π a particular pattern -- an ominous substring of π -- indicating that ρ is unsafe.
We will show that there exist stegosystems that are not secure with respect to the measure insecurity considered so far.
Next, we will show that there exist, and such that if, then.
To end the proof of claim (4.4), we will suppose that there exist an and such that.
In the first step, we will prove that there exist at least two survived nodes within a distance L from the information source.
We will prove that there exist two bounded sequences { ξ n }, { λ n } such that ∥ u m ∥ L n ≤ ξ n t − λ n, 0 < t ≤ 1. (2.14).
Now we will prove that there exist constants (c>0) and (C>0), such that cleq varphi_{k})_{s}(0,0 leq C, (3.5) for every k small.
Thus, throughout this paper we will assume that there exist solutions ( u ε ) of ( P ε ) which satisfy (1.5) or (1.6).
Next, we will show that there exist suitable positive constants (D_{i}), (d_{i}), (a_{i}) ((i=1,2,ldots,suchsuch that inequalities (3.2) and (3.3) are satisfied.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com