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The analysis is based on a solution of Marguerre's shallow-shell equations by the Galerkin method.
It is based on a solution of the normal equation which plays the role of the estimator for.
The model is based on a solution in Fourier series for the conduction of heat in spheres with an inner concentric, insulating spherical core, as a model of conduction of heat in stone fruits.
The analysis is based on a solution of the von Kárman-Donnell non-linear shell equations, an "exact" solution of the compatibility equation, and a first order approximation by the Galerkin method of the equilibrium equation.
The first is based on a solution for the wave propagation in semi-infinite plates, and the second is based on a modal summation solution for finite sized plates.
Our numerically implemented perturbative procedure is based on a solution of the nonlinear Maxwell London electrodynamic equations, where we include the nonlinear relation between current and gauge invariant velocity.
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The discretization is based on a solution-adaptive deconvolution operator which allows to control the truncation error.
It should be based on a solution for enabling the transparent access to all available data and functions in distributed heterogeneous environments via a logical point of information.
The solution is based on a hybrid solution that couples two different approaches to solve the inverse problem, optimization and regularization.
This method is based on a series solution to the Hamilton_Jacobi_Bellman equation and gives a closed-form suboptimal feedback solution.
The procedure is based on a preliminary solution of an off-line optimization with respect to a known mission profile.
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