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The method is based on a discontinuous Galerkin discretization together with carefully chosen basis functions.
The approach is based on a discontinuous feedback law under the infuence of a specially designed potential field.
Based on a discontinuous space vector pulse width modulation (DSVPWM) and a modular switches gate resistance, inverter losses and leakage current are reduced.
The method is based on a Discontinuous Galerkin (DG) discretization for convection terms, and a Mixed method using H (div) spaces for the diffusive terms.
It is based on a discontinuous Galerkin formulation for the hyperbolic contributions combined with a mixed Galerkin formulation for the diffusive contributions.
First, we present the coupled 1D 0D model based on a discontinuous Galerkin method in a comprehensive manner, such as it becomes accessible to a wider community than the one of mathematicians and engineers.
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A solution methodology, based on a boundary-discontinuous generalized double Fourier series approach is used to solve a system of five highly coupled linear partial differential equations, generated by the HSDT-based laminated plate analysis, with the C4-type clamped boundary condition prescribed on two opposite edges, while the remaining two edges are subjected to the SS3-type constraint.
A solution methodology, based on a boundary-discontinuous generalized double Fourier series approach, is used to solve the highly coupled linear partial differential equations, generated by the HSDT-based laminated shell analysis, with the SS1 SS3-mixed type SS1 SS3-mixedtypeboundary conditionsimplycribed at all four edgesupported
A solution methodology, based on a boundary-discontinuous generalized double Fourier series approach, is used to solve a system of five highly coupled linear partial differential equations, generated by the HSDT-based laminated shell analysis, with the C3-type clamped boundary condition prescribed at all four edges.
A solution methodology, based on a boundary-discontinuous generalized double Fourier series approach, is used to solve a system of five highly coupled linear partial differential equations, generated by the HSDT-based laminated plate analysis, with the C3-type clamped boundary condition prescribed at all four edges.
For this model, we propose a discretization based on a high-order Discontinuous Galerkin time-domain method, along with a low-storage Runge Kutta time scheme of order four.
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