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As an application, they establish an approximation theorem of holomorphic forms and a Dolbeault type theorem.
The results showed that the achieved efficiency varies as a function of the different combinations of values tested, and that using these algorithms, it is possible to establish an approximation for maximum efficiency for each combination.
The essence of averaging principle is to establish an approximation theorem for a simplified stochastic differential equation that replaces the original one in some sense and the corresponding optimal order convergence.
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Bogliaccini (2013) established an approximation to prove that deindustrialization in Latin America was related to the application of the Washington Consensus.
Early analysis, in the guise of the Taylor approximation, established an approximation of differentiable functions f by polynomials.
3, we investigate a Korovkin approximation theorem, establish a local approximation theorem, give a convergence theorem for the Lipschitz continuous functions, and obtain a Voronovskaja-type asymptotic formula.
In this paper, we introduce a new type λ-Bernstein operators with parameter (lambdain[-1,1]), we investigate a Korovkin type approximation theorem, establish a local approximation theorem, give a convergence theorem for the Lipschitz continuous functions, we also obtain a Voronovskaja-type asymptotic formula.
We establish a global approximation theorem in terms of second order modulus of continuity and a direct approximation theorem by means of the Ditzian Totik modulus of smoothness.
For that purpose, we establish a new approximation result for the computation of symbolic models that are approximately bisimilar to a given switched system.
Through the extensive numerical simulations for various fiber and fabric architectures, we investigate the relationship between the permeability and fiber architectures in order to establish a reasonable approximation method in estimating the permeability of such complex 3D architectures.
Through using perturbation methods for low amplitude oscillations and numerical integration for large amplitude vibrations we establish a unified approximation method for linear, softly nonlinear, and bi-stable nonlinear energy harvesters.
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