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Learners need to recognize the deep structure of the problem before they can connect current problems with structurally similar prior problems.
The layered structure of the problem is revealed too.
We exploit this structure of the problem for its solution.
This method preserves the geometric structure of the problem.
On the other hand, our approach takes advantage of this particular structure of the problem.
Meanwhile, we reveal the interesting layered structure of the problem in question.
An analytical solution approach is proposed based on the structure of the problem.
In this work we propose a different approach, exploiting the rich geometrical structure of the problem.
A decomposition algorithm is proposed, where the structure of the problem can be utilized.
Based on the natural symplectic structure, the non-canonical Hamiltonian structure of the problem is derived.
This strategy must be developed in depth and specifically, by exploiting the structure of the problem ((P_{mathrm{dc}}).) e.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com