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Let the number defined by (2.6).
For any we will write for the conjugate number defined by.
Moreover, a similar result is established for the signed chromatic number defined by Máčajová, Raspaud and Škoviera.
where R e x is the local Reynolds number defined by R e x = x U w / ν f.
where Re x represents the local Reynolds number defined by Re x = x u e ( x ) / ν.
Note that ∥ u ( t ) ∥ ≤ r for all t ∈ R +, where r is a number defined by Eq. (3.1).
Similar(34)
Now, for any real number define by (3.10).
We were dissected by numbers, defined by our SSNs or the numbers tattooed to our arms.
Let for and be the numbers defined by (2.42).
Let, and be the numbers defined by (1.10).
Let for Let, and be the numbers defined by (2.42).
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CEO of Professional Science Editing for Scientists @ prosciediting.com