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The costate in such problems is generally discontinuous.
Indeed, in such problems, the user is in charge of assigning values to variables.
In the proposed method, a new technique for computing nonlinear terms in such problems is presented.
Considerable effort has been made in identifying properties which ensure tractability in such problems.
In such problems, clusters instead of nodes have to be interconnected by a network.
The analytical method we will use in such problems is called the analysis of variance (ANOVA).
In the finite horizon case dealt with here these must be solved off-line as is usual in such problems.
Unstructured triangular mesh grids are used in the model allowing consideration of complicated geometries involved in such problems.
Numerical experiments indicate that truncation errors can be significantly reduced in such problems, allowing a coarser grid to be used.
In such problems, the Gibbs free energy may be a quite complex function, with several local minima.
In such problems, the Gibbs free energy is not only complex but can have several local minima.
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CEO of Professional Science Editing for Scientists @ prosciediting.com