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In the same manner, we prove the following lemma.
In a similar manner, we prove that Ω ( g u, g u ∗, g u ) = Ω ( g v, g v ∗, g v ) = 0. Lemma 2.1 implies that g u = g u ∗ and g v = g v ∗.
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Using this estimate in a very critical manner, we proved the following in [5, Theorem 6.2].
In a similar manner, we can prove the following theorem.
With the same manner we can prove that for every and every we have (4.27).
In a similar manner, we can prove part (iii) and part (iv).
In a similar manner, we will prove the following lemma for h0,1 and h0,2.
In a similar manner, we can prove that the mesh step-size is decreasing when (alpha<0).
In a similar manner, we will prove the following lemma for z 0, 1 and z 0, 2.
In the same manner we can prove that lim x → + ∞ f ( x ) ∈ { 0, + ∞ }. □.
In a similar manner we can prove { ϕ 2, H ¯ } ˜. ϕ 2 = 0 Open image in new window.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com