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Exact(24)
"We now feel we have the representation we wanted," Linquist said.
Then we have the representation from Lemma 2.4.
(Lubinsky and Ziegler [18]) Let (p) have the representation (2.1) and let (0le kle n).
Hence we have the representation (2.14) of any f ∈ L 2 ( R ˜ q ).
It can be observed that for all f∈D B q (0,∞), we can have the representation .
In this case, the μ n have the representation μ n = ∫ 0 1 z n d α ( z ).
Similar(36)
As usual, we will assume that and have the representations (4.2).
For, has the representation (3.9).
Conversely, suppose that x t has the representation (17).
Under the condition (1.14) for and, (1.12) has the solution,, having the representation (2.4).
This means that rail and bus passengers have not had the representation they are entitled to".
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com