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In this paper, we study the mapping defined by (1.15).
In this section, we study the mapping properties of the Laplace operator in weighted Hölder spaces.
Now, we study the mapping B i : E 1 × E 2 → E i ( i = 1, 2 ) defined by (2.3).
Some numerical experiments are presented to study the mapping between stacking sequences and ply layouts and the existence of a ply layout solution.
In this article, we study the mapping properties of different subclasses of analytic and univalent functions under the integral operator given in (1.3).
Another purpose of this paper is to study the mapping properties of the bilinear fractional integral operator (B_{alpha}), which is defined by B_{alpha}(f,g) (x)=int_{mathbb{R}^{n}}frac{f x-y g(x+y)}{|y|^{n-alpha}},dy, on modulation spaces.
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"The minute you veer off course, you can't be sure what's happened," he said as he pulled over at Perry Avenue and Hamilton Place in Maspeth to study the map yet again.
Study the maps.
Study the map.
Study the map of Disneyland.
Study the map to know where these places are.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com