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The former is a time scale within which the laws of mechanics and gravitation are invariant, and the latter is a scale within which those of electromagnetic and atomic phenomena are invariant.
Assume that is strictly increasing and is a time scale,.
(1.2) where ({mathbb{T}}) is a time scale.
We assume that T is a time scale.
where T is a time scale, T > 0 is fixed.
Assume that (mathbb{T}) is a time scale, (a,bin mathbb{T}), and (a< b).
Assume that ν : T → R is strictly increasing and T ˜ : = ν ( T ) is a time scale.
In the sequel, we always assume that is a constant, is a time scale with.
Assume that (mathbb{T}) is a time scale, (a,binmathbb{T}), and (a< b).
where is a time scale,, where is right dense and is left dense.
Obviously, Π is a time scale and an Abelian group according to [23, Theorem 3.7].
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CEO of Professional Science Editing for Scientists @ prosciediting.com