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The report includes the theory and computational methods for approximate entropy as well as the system description and software architecture.
These range from simplified manual energy analysis methods for approximate energy use estimates to detailed computerized hourly simulation.
The discussion was on methods for approximate reduced order modelling based on interpolation techniques using Kriging and radial basis functions.
In this context Tsypkin's analytical methods for approximate solution of this and higher order problems are elaborated and tested.
This alternate formulation is used to suggest iterative methods for approximate solvability of variational inequality problems.
We have also suggested and analyzed some iterative methods for approximate solvability of generalized extended nonlinear quasi-variational inequalities.
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Neural computation research, together with related areas in approximation theory, has developed powerful methods for approximating continuous and integrable functions on compact subsets.
Numerical methods for approximating invariant manifolds of delayed systems.
More generally, developing methods for approximating existing geometry using subdivision remains a high priority.
We present two classes of DG methods for approximating solutions of such PDEs.
Perturbation methods for approximating eigenvalues and eigenvectors of perturbed nearly defective (mistuned) systems have been discussed.
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