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library
LibUtilities
Foundations
BasisType.h
Go to the documentation of this file.
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///////////////////////////////////////////////////////////////////////////////
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//
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// File BasisType.h
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//
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// For more information, please see: http://www.nektar.info
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//
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// The MIT License
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//
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// Copyright (c) 2006 Division of Applied Mathematics, Brown University (USA),
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// Department of Aeronautics, Imperial College London (UK), and Scientific
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// Computing and Imaging Institute, University of Utah (USA).
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//
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// License for the specific language governing rights and limitations under
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// Permission is hereby granted, free of charge, to any person obtaining a
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// copy of this software and associated documentation files (the "Software"),
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// to deal in the Software without restriction, including without limitation
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// the rights to use, copy, modify, merge, publish, distribute, sublicense,
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// and/or sell copies of the Software, and to permit persons to whom the
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// Software is furnished to do so, subject to the following conditions:
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//
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// The above copyright notice and this permission notice shall be included
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// in all copies or substantial portions of the Software.
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//
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// THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS
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// OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
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// FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL
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// THE AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
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// LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING
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// FROM, OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER
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// DEALINGS IN THE SOFTWARE.
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//
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//
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///////////////////////////////////////////////////////////////////////////////
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#ifndef NEKTAR_LIB_UTILITIES_BASIS_TYPE_H
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#define NEKTAR_LIB_UTILITIES_BASIS_TYPE_H
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namespace
Nektar
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{
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namespace
LibUtilities
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{
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enum
BasisType
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{
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eNoBasisType
,
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eOrtho_A
,
//!< Principle Orthogonal Functions \f$\widetilde{\psi}^a_p(z_i)\f$
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eOrtho_B
,
//!< Principle Orthogonal Functions \f$\widetilde{\psi}^b_{pq}(z_i)\f$
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eOrtho_C
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//!< Principle Orthogonal Functions \f$\widetilde{\psi}^c_{pqr}(z_i)\f$
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eModified_A
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//!< Principle Modified Functions \f$ \phi^a_p(z_i) \f$
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eModified_B
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//!< Principle Modified Functions \f$ \phi^b_{pq}(z_i) \f$
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eModified_C
,
//!< Principle Modified Functions \f$ \phi^c_{pqr}(z_i) \f$
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eFourier
,
//!< Fourier Expansion \f$ \exp(i p\pi z_i)\f$
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eGLL_Lagrange
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//!< Lagrange for SEM basis \f$ h_p(z_i) \f$
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eGauss_Lagrange
,
//!< Lagrange Polynomials using the Gauss points \f$ h_p(z_i) \f$
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eLegendre
,
//!< Legendre Polynomials \f$ L_p(z_i) = P^{0,0}_p(z_i)\f$. Same as Ortho_A
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eChebyshev
,
//!< Chebyshev Polynomials \f$ T_p(z_i) = P^{-1/2,-1/2}_p(z_i)\f$
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eMonomial
,
//!< Monomial polynomials \f$ L_p(z_i) = z_i^{p}\f$
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eFourierSingleMode
,
//!< Fourier ModifiedExpansion with just the first mode \f$ \exp(i \pi z_i)\f$
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eFourierHalfModeRe
,
//!< Fourier Modified expansions with just the real part of the first mode \f$ Re[\exp(i \pi z_i)]\f$
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eFourierHalfModeIm
,
//!< Fourier Modified expansions with just the imaginary part of the first mode \f$ Im[\exp(i \pi z_i)]\f$
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SIZE_BasisType
//!< Length of enum list
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};
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}
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}
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#endif
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