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Bembel: The Fast Isogeometric Boundary Element C++ Library for Laplace, Helmholtz, and Electric Wave Equation

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arxiv 1906.00785 v1 pith:SCBXFIN5 submitted 2019-06-03 cs.MS

Bembel: The Fast Isogeometric Boundary Element C++ Library for Laplace, Helmholtz, and Electric Wave Equation

classification cs.MS
keywords bembelisogeometriclibraryboundaryelementfasthelmholtzlaplace
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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In this article, we present Bembel, the C++ library featuring higher order isogeometric Galerkin boundary element methods for Laplace, Helmholtz, and Maxwell problems. Bembel is compatible with geometries from the Octave NURBS package and provides an interface to the Eigen template library for linear algebra operations. For computational efficiency, it applies an embedded fast multipole method tailored to the isogeometric analysis framework and a parallel matrix assembly based on OpenMP.

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Cited by 3 Pith papers

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  1. A higher order perturbation approach for electromagnetic scattering problems on random domains

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    Derives a third-order accurate perturbation approximation to the mean scattered field for time-harmonic EM scattering on random perfectly conducting domains using the second shape derivative and boundary integral equations.

  2. Isogeometric Shape Optimization of Multi-Tapered Coaxial Baluns Simulated by an Integral Equation Method

    cs.CE 2024-06 unverdicted novelty 5.0

    Spline-based shape optimization via isogeometric integral equation simulation yields a multi-tapered coaxial balun with reduced scattering parameter magnitude across frequencies.

  3. A Low-Frequency-Stable Higher-Order Isogeometric Discretization of the Augmented Electric Field Integral Equation

    cs.CE 2024-01 unverdicted novelty 5.0

    A higher-order isogeometric discretization of the augmented EFIE using NURBS geometry representation that avoids low-frequency breakdown via deflation and demonstrates convergence on academic and realistic cases.