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where δ ∗ is a small perturbation parameter.
The circuits become unstable, after a small perturbation is added.
A small perturbation excitation is added to the system.
where is a normal form, is a small perturbation.
where | h ∗ | ≪ 1 which is a small perturbation.
A small perturbation in the Cauchy data therefore can affect the solution significantly.
We will prove that the Poincaré mapping can be a small perturbation of integrable reversible mapping.
A small perturbation in the data can arbitrarily generate a large error in the solution.
When a small perturbation is added, the circuits may become oscillatory.
The solution in (3.10) is a small perturbation of the optimal solution in (3.9).
As mentioned before, μ k is a small perturbation of the phase of each node.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com