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A method of transforming problems with diffuse interfaces is presented which leads to equations that are easier to compute accurately.
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We start with the basic definitions and facts, and some methods used to transform problems into GP format.
The main advantage of the proposed method is that it transforms problems under consideration into nonlinear systems of algebraic equations which can be simply solved.
Using a method of transformed coordinates, the boundary-layer equations are transformed into a new form.
One of the most powerful methods of transforming a face is to manipulate the brows.
The method has the advantage of transforming the problem into the solution of a system of algebraic equations, which greatly simplifies it.
The basic strategy of inversive methods is to transform a given Apollonius problem into another Apollonius problem that is simpler to solve; the solutions to the original problem are found from the solutions of the transformed problem by undoing the transformation.
Consequently, the method of separation of variables can be used to solve the transformed problem.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com