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Considering the structure of small-aperture FPIs described in Fig. 2b, the optics body below the sky scanner possibly bends and fringe centers for north-south and east-west directions shift depending on the azimuth direction of the sky scanner.
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The thermal drift in three directions shifted with environmental temperature and machine tool surface temperature.
(4) We say δ is an oriented-direction shift operator if δ is a positive-direction shift operator or a negative-direction shift operator. .
We say δ is an oriented-direction shift operator if δ is a positive-direction shift operator or a negative-direction shift operator.
If (Pi^) is a semigroup with negative-direction (or positive-direction), then δ is a negative-direction shift operator (or a positive-direction shift operator).
In fact, one can easily see that δ is a positive-direction shift operator. .
In fact, one can easily see that δ is a positive-direction shift operator.
In addition, all the operators δ in Example 2.4 are bi-direction shift operators.
Under Definition 2.9, the complete closedness of time scales in Example 2.5 can be well described, that is, δ for (mathbb{T}_{1}) is a positive-direction shift operator, δ for (mathbb{T}_{2}) is a negative-direction shift operator.
It is easy to observe that ((Pi^,tilde{delta })) forms an Abelian group, so one can easily obtain that δ is a bi-direction shift operator.
Also, one can easily get that δ is a bi-direction shift operator because ((Pi^,tilde{delta })) forms an Abelian group.
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