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Titlebook: Integral Methods in Science and Engineering, Volume 1; Theoretical Techniqu Christian Constanda,Matteo Dalla Riva,Paolo Musoli Book 2017 Sp

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Analysis of Boundary-Domain Integral Equations for Variable-Coefficient Neumann BVP in 2D,ble coefficient in two-dimension. This equation is reduced to some boundary-domain integral equations (BDIEs). The construction of Boundary-Domain Integral equation in two-dimension is special from the remaining dimension because of the associated fundamental solution to the partial differential equ
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A Measure of the Torsional Performances of Partially Hinged Rectangular Plates,he deck of a bridge. Then we test the performances of the gap function on a plate subject to two kinds of loads: one modeled by a force concentrating on one of the free edges and one in resonance with the eigenmodes.
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Bending of Elastic Plates: Generalized Fourier Series Method,that are intrinsically tied to the structure of the appropriate layer potentials. Computation based on such expansions, however, is hampered by the fact that the Gram–Schmidt process used to orthonormalize the set is numerically unstable. This paper aims to indicate a procedure that circumvents this
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Fredholmness of Nonlocal Singular Integral Operators with Slowly Oscillating Data,feomorphism, and let .. be the isometric shift operator acting on the Lebesgue space . by the rule ... = (..).(. ∘.). We establish sufficient conditions for the Fredholmness of the nonlocal singular integral operator . = .... + .... on the space ., where ., . is the identity operator, . is the Cauch
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Multidimensional Time Fractional Diffusion Equation,mension. The series representation obtained depends on the parity of the dimension. As an application of our results we study the diffusion and stress in the axially symmetric case for plane deformation associated with generalized thermoelasticity theory.
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On Homogenization of Nonlinear Robin Type Boundary Conditions for the n-Laplacian in n-Dimensional ator in a perforated domain of ., . ≥ 3, while the flux (associated with the .-Laplacian) on the boundary of the perforations is given by a negative, nonlinear monotonic function of the solution which is multiplied by a parameter which can be very large compared with the periodicity of the structure
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Interior Transmission Eigenvalues for Anisotropic Media,by reformulating the original problem into a system of boundary integral equations. The resulting nonlinear eigenvalue problem is solved with a recent method using complex-valued contour integrals. Numerical results show that one is also able to calculate complex-valued interior transmission eigenva
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