Exact(60)
(Right) The Reduced Problem.
We first make a basic assumption on the reduced problem.
It is the phase space for the reduced problem.
The reduced problem is a two-dimensional differential algebraic equation.
Next we look at the reduced problem (6).
The reduced problem describes the dynamics of the slow variables ( w, s ) on the critical manifold.
We mention that is the solution of the reduced problem, where.
We refer to the reduced problem (6a)–(6b) as the averaged slow system.
According to the reduced problem, the trajectory finally comes to rest at eq 3.
Therefore, the reduced problem (10 - 12 10 - 12ses a unique solution ((u,f)).
Furthermore, the finite-difference method is used to discretize the reduced problem with accurate boundary conditions.
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