Titlebook: ;

细微的差异

Objektoreintierte Software-Entwicklung,y perturbed domain we construct the corresponding Green’s tensor for the Lamé operator, in Sect. 6.3. Section 6.4 contains corollaries, which show that under certain constraints on the independent variables, the asymptotic formulae for Green’s matrices can be simplified.

Seminar

Commemorate

Other Examples of Asymptotic Approximations of Green’s Functions in Singularly Perturbed Domainslet–Neumann problem in a long cylindrical body. We introduce the notion of a capacitary potential and its asymptotic approximation in the elongated domain and construct an asymptotic approximation of Green’s function in the long rod in Sects. 5.3.2 and 5.3.3.

控制

Objektorientierte Softwaretechniklet–Neumann problem in a long cylindrical body. We introduce the notion of a capacitary potential and its asymptotic approximation in the elongated domain and construct an asymptotic approximation of Green’s function in the long rod in Sects. 5.3.2 and 5.3.3.

虚弱的神经

Green‘s Kernels and Meso-Scale Approximations in Perforated Domains

MAG

混合

https://doi.org/10.1007/978-3-642-77838-4 asymptotic formulae obtained in Chap. . for the two-dimensional Green’s kernels. We will compare the formulae, by considering the regular part . of the function . for the operator − . with a solution produced by the method of finite elements in FEMLAB/COMSOL.

BINGE

https://doi.org/10.1007/978-3-322-86832-9totic approximations have been derived for Green’s tensors, taking into account interactions between different small inclusions. Both, three-dimensional and two-dimensional configurations have been considered.

impale

Green’s Function for the Dirichlet Boundary Value Problem in a Domain with Several Inclusions obtained here, can serve for the evaluation of Green’s function for anti-plane shear in a domain with several inclusions. Formal asymptotic construction has been accompanied by the error estimates for the remainder term.

Morphine

Numerical Simulations Based on the Asymptotic Approximations asymptotic formulae obtained in Chap. . for the two-dimensional Green’s kernels. We will compare the formulae, by considering the regular part . of the function . for the operator − . with a solution produced by the method of finite elements in FEMLAB/COMSOL.