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We construct a solution to the complex Ginzburg Landau equation, which blows up in finite time T only at one blow-up point.
In this section, we construct a solution operator for a strongly coupled vector p-Laplacian.
We construct a solution algorithm based on bi-level programming and possibility theory.
In the following section, we construct a solution to the boundary value problem using harmonic extension algorithm.
As an application of the representation, we construct a solution of the Dunkl-Poisson equations in Clifford analysis.
After the experiment is run for each instance of (xi), we construct a solution pool ({mathcal {X}}) composed by the found solutions plus the Kagawa et al.
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Given a solution of the Kadomtsev-Petviashvili equation we explicitly construct a solution of the modified Kadomtsev-Petviashvili equation related to one another by a generalized Miura transformation.
We will construct a solution with the aid of a standard iterative process.
Choosing c = c ( 1, 0 ) and writing ξ = ( ξ 1, ξ 2 ), and assuming that ψ is rotationally symmetric means that we may construct a solution in the form u ( ξ 1, ξ 2 ) = 1 c ∫ − ∞ ξ 1 d y η ( ( ξ 1 − y ) / c ) ψ ( y 2 + ξ 2 2 ).
Next we construct a upper solution of (2.4).
In the same way we construct a -lower solution on.
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CEO of Professional Science Editing for Scientists @ prosciediting.com