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We can now state the following corollary of Theorem 2.2 regarding the periodicity of problem (3) as foreseen in Section 1.
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As the flame expands, the local minima of the initial perturbation determine the primary troughs which have a dominant effect on the long term evolution since they constrain the waveangle over which secondary cells can form and interact and define the periodicity of the problem.
It has been found, however, that the convergence of the iterative solvers for linear equations slows down when the solutions show anomalies related to the periodicity of the problems.
However, the problem of this method is that it does not preserve the periodicity of data.
This has led to a plethora of alternatives, all of which maintain the periodicity of the original.
What is the periodicity of Halley's comet?
The periodicity of the linear terms is assumed to be non-commensurate with the periodicity of forcing vector.
By (4.21) and the periodicity of, we have (4.22).
The periodicity of the fringes was modulated by an SLM.
We now consider the periodicity of the attractor (mathcal{A}).
Taking the periodicity of into account, we can obtain (4.9).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com