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We remark that the proposed method is derived on the direct discretization for the Caputo derivative at the non-grid point in time.
The new method is derived directly from the continuity condition of the first-order derivative of the spline function.
An analytic expression for the proposed method is derived.
An optimal partitioning method is derived corresponding to the concealment.
The numerical method is derived by discretizing the weak formulation.
The method is derived from the work of Stanley Greenspan, a child psychiatrist and professor of psychiatry, behavioral science and pediatrics at George Washington University, and his colleague Dr. Serena Wieder.
Analysis of the stability for the proposed method is derived based on the Lyapunov stability theorem.
This method is derived from the Lagrangian relaxation method and is named optimality condition decomposition (OCD).
A method is derived to determine the molecular weight averages from the SEC data.
A generalized solution method is derived to determine optimum results and some design charts are presented.
The method is derived and a number of analytical and experimental validation cases are presented.
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