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We first present the following asymptotic regularity by the Galerkin approximate scheme (see [8, 13]).
In Section 2, we establish the STCFE approach approximate scheme for the 2D viscoelastic wave equation.
The aforementioned approximate scheme is then extended to the identification of flexural stiffnesses.
First, inspired by [6, 24], we can construct an approximate scheme to the MHD system (1.1 - 1.7 1.1 - 1.7
In Karaesmen et al. (2003), processing times are assumed to follow a general distribution, and an approximate scheme for generalization of Buzacott and Shanthikumar (1993, 1994) is proposed.
The approximate scheme for inhomogeneities also serves as the basis for establishing expressions for the effective properties of composites in second gradient elasticity with couple stresses.
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Therefore, many approximate schemes were presented, for example, EM scheme, time discrete approximations, stochastic Taylor expansions [15], and so on.
To use these spectra for estimating the Park Ang damage index demand on an MDOF system, three equivalent single-degree system-based approximate schemes are proposed.
It is well known that expansion-based stochastic methods are approximate schemes, as they are based on a first or, at most, second order series expansion on the basic variable, e.g. displacement.
As our approximated scheme is a nonconforming one, we need to use an appropriate Helmholtz decomposition of the error.
Several expressions are provided, depending on a priori knowledge of the fault, which can be employed in a proposed CUSUM-type approximated scheme.
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