In Definition 3.1, we require (E{varepsilon,f,S}) to be a relatively dense set.
For (varepsilon> 0), let (Omega_{varepsilon}) be a relatively dense set of (mathbb{R}) formed by ε-periods of (G_{1}).
For (varepsilon> 0), (Omega_{varepsilon}) be a relatively dense set of (mathbb{R}) formed by ε-periods of (Pi_{1,i}).
Note that the above definition requires (E{varepsilon,f,S}) to be a relatively dense set in (mathbb{T}), which makes Definition 1.3 inaccurate and false.
end{aligned} Let (varepsilon > 0) and let (P_{varepsilon }) be a relatively dense set in ℝ for which the estimate (2.13) is fulfilled.
The product of most surface retorts is a relatively dense oil consisting of large hydrocarbon molecules.
Iron (Fe) is a relatively dense metal with a silvery white appearance and distinctive magnetic properties.
Encyclopædia Britannica, Inc. Iron (Fe) is a relatively dense metal with a silvery white appearance and distinctive magnetic properties.
For any (varepsilon>0), there is a relatively dense subset P of (mathbb{R}) such that d_{H}bigl(mathbb{T},mathbb{T}^{tau}bigr)< varepsilon, quad foralltauin mathrm{P}.
A sequence is called an almost periodic sequence if the -translation set of, (3.1). is a relatively dense set in for all ; that is, for any given, there exists an integer such that each discrete interval of length contains such that (3.2). is called the -translation number of.
If (U cdot,cdot)) has an exponential dichotomy with constants (M, delta > 0), then for each (varepsilon> 0 ) and (h > 0) there is a relatively dense set (Omega_{varepsilon,h}) such that biglVert Gamma(t+tau, s +tau)- Gamma t,s bigrVert leqvarepsilon e^{-frac{delta}{2}|t-s|}, quad |t - s| > h, t,s inmathbb{R}, tauin Omega_{varepsilon,h}.
