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| | AnsatzSpace |
| | The AnsatzSpace module contains the routines managing the discrete space on the surface of the geometry.
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| | ClusterTree |
| | The ClusterTree module introduces a refinement structure onto the parametric surfaces. Currently only uniform refinement is supported.
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| | DuffyTrick |
| | The DuffyTrick module provides quadrature routines for (nearly) singular integrals.
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| | DummyOperator |
| | DummyOperator provides a LinearOperator for testing.
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| | Geometry |
| | This module handles all geometry related concerns.
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| | H2Matrix |
| | The H2Matrix module provides functionality for an efficient compression of the system matrix and reduction of the computational complexity of the matrix-vector multiplication.
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| | Helmholtz |
| | The Helmholtz module provides some specializations to solve Helmholtz problems.
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| | HomogenisedLaplace |
| | The HomogenisedLaplace module provides some specializations to solve a homogenised Laplace problem.
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| | IO |
| | The IO module provides input-output functionality, including routines for VTK file export, timing, and writing log files.
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| | Laplace |
| | The Laplace module provides some specializations to solve Laplace problems.
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| | LinearForm |
| | The LinearForm template class must be specialized for the assembly of the right hand side.
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| | LinearOperator |
| | Provides a framework to implement linear operators that can be used to solve PDEs.
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| | Maxwell |
| | The Maxwell module provides specializations to solve Maxwell problems.
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| | Potential |
| | The Potential module introduces means to evaluate the solution of the PDE via a suitable integral operator taking the unknown of the linear system as input. It relies on a suitable specialization corresponding of the LinearOperatorBase class.
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| | Quadrature |
| | The Quadrature module provides quadrature routines for the unit interval/square/cube/.... by means of template recursion.
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| | Spline |
| | The Spline module provides basic routines related to spline function and local polynomials.
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| | AugmentedEFIE |
| | The AugmentedEFIE module contains routines for the spline-based Augmented Electric Field Integral Equation.
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1.9.1