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Now we give an example which satisfies our main result.
In other words, can we find an example which satisfies this condition?
Remark 3.6 (1) Now we give an example which satisfies the condition (iv) in Theorem 3.5.
Now we present an example which satisfies weak P-property but not P-property.
An example which satisfies the weak duality relation has also been depicted.
First of all, we see an example which satisfies the condition (3.121) of the divergence theorem (3.118) or (3.121).
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There are many examples which satisfy (H1 - H5).
We can see many examples which satisfy (B2)(cf. [8, 11]).
In general, finding examples which satisfy physical realizability conditions, it is difficult without any assumptions on P.
In Section 4, we show the existence of solutions and give some illustrative examples, which satisfy all assumptions in the paper and are not given in other studies.
They proposed some examples which satisfy the conditions C1, C2, C3, C4 and C5, and also presented the control condition C6: | α n + 1 − α n | ≤ o ( α n + 1 ) + σ n, where ∑ n = 1 ∞ σ n < ∞.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com