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Take second integral (2.26).
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Now, take third integral (2.31).
Take first party (L).
Do not take seconds.
Using the integration by parts formula and making use of condition (1.1), we get begin{aligned}[b] int_{I}big|f(x big|^{2}w(x),dx= int_{I} f(x f^{(mathit{iv})}(x w(x), dx &- int_{I} f(x f(x w(x),dx.end{aligned} (3.8) Now take the first integral of (3.8) on the right-hand side.
Moreno took third.
Adequately taking [ u i ] and [ T i ] allows the displacement field to be represented either by the first or the second integral term on the right-hand side of Eq. (24), which is the so-called indirect boundary-integral equation method (Altiero and Gavazza 1980).
The second integral is.
The second integral form is less obvious.
This decreases the value of the first integral in (21) and increases the second integral, such that ˙w > 0 at w0.
This increases the value of the first integral in (21) and decreases the second integral, such that ˙w< 0 at w0.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com