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and define a constant function by (3.11).
on, and so is a constant function.
The pressure is evidently a constant function.
Now assume that φ is not a constant function.
It is obvious that (f(x)) is a constant function.
Conversely, assume that g is a constant function on Ω.
Now, we take ϕ ¯ as a constant function with value μ / m, and φ as a constant function with value μ / λ < 1.
Then, the second derivative is equal to zero as the first derivative is a constant function.
Therefore, if (m=1) and (A(x',x")) is a constant function, assumption (iv) naturally occurs.
For the case that p ( x ) is a constant function, it has been proved in [11].
By Lemma 2.8 and Lemma 2.9, U is a constant function.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com