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📄 cell_prism18.h

📁 一个用来实现偏微分方程中网格的计算库
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// $Id: cell_prism18.h 2501 2007-11-20 02:33:29Z benkirk $// The libMesh Finite Element Library.// Copyright (C) 2002-2007  Benjamin S. Kirk, John W. Peterson  // This library is free software; you can redistribute it and/or// modify it under the terms of the GNU Lesser General Public// License as published by the Free Software Foundation; either// version 2.1 of the License, or (at your option) any later version.  // This library is distributed in the hope that it will be useful,// but WITHOUT ANY WARRANTY; without even the implied warranty of// MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the GNU// Lesser General Public License for more details.  // You should have received a copy of the GNU Lesser General Public// License along with this library; if not, write to the Free Software// Foundation, Inc., 59 Temple Place, Suite 330, Boston, MA  02111-1307  USA#ifndef __cell_prism18_h__#define __cell_prism18_h__// C++ includes// Local includes#include "cell_prism.h"/** * The \p Prism18 is an element in 3D composed of 18 nodes. * It is numbered like this:   \verbatim   PRISM18:            5            o           /:\          / : \         /  :  \        /   :   \    14 o    :    o 13      /     :     \      /      :      \    /       o 11    \ 3 /        :        \4  o---------o---------o  |         :12       |  |         :         |  |    o    :    o    |  |   17    o   16    |  |        .2.        |  |       .   .       |9 o      .  o  .      o 10  |     .  15   .     |  |  8 o         o 7  |  |   .           .   |  |  .             .  |  | .               . |  |.                 .|  o---------o---------o  0         6         1     \endverbatim */// ------------------------------------------------------------// Prism class definitionclass Prism18 : public Prism{public:  /**   * Constructor.  By default this element has no parent.   */  Prism18  (Elem* p=NULL);    /**   * @returns \p PRISM18   */  ElemType     type () const   { return PRISM18; }  /**   * @returns 18   */  unsigned int n_nodes() const { return 18; }  /**   * @returns 8   */  unsigned int n_sub_elem() const { return 8; }    /**   * @returns true iff the specified (local) node number is a vertex.   */  virtual bool is_vertex(const unsigned int i) const;  /**   * @returns true iff the specified (local) node number is an edge.   */  virtual bool is_edge(const unsigned int i) const;  /**   * @returns true iff the specified (local) node number is a face.   */  virtual bool is_face(const unsigned int i) const;    /*   * @returns true iff the specified (local) node number is on the   * specified side   */  virtual bool is_node_on_side(const unsigned int n,			       const unsigned int s) const;    /*   * @returns true iff the specified (local) node number is on the   * specified edge   */  virtual bool is_node_on_edge(const unsigned int n,			       const unsigned int e) const;    /*   * @returns true iff the element map is definitely affine within   * numerical tolerances   */  virtual bool has_affine_map () const;  /**   * @returns SECOND   */  Order default_order() const { return SECOND; }    /**   * Builds a \p QUAD9 or \p TRI6 built coincident with face i.    * The \p AutoPtr<Elem> handles the memory aspect.   */  AutoPtr<Elem> build_side (const unsigned int i,			    bool proxy) const;  /**   * Builds a \p EDGE3 or \p INFEDGE2 built coincident with edge i.    * The \p AutoPtr<Elem> handles the memory aspect.   */  AutoPtr<Elem> build_edge (const unsigned int i) const;  virtual void connectivity(const unsigned int sc,			    const IOPackage iop,			    std::vector<unsigned int>& conn) const;  /**   * @returns 2 for all edge nodes and 4 for face nodes   */  unsigned int n_second_order_adjacent_vertices (const unsigned int) const;  /**   * @returns the element-local number of the  \f$ v^{th} \f$ vertex   * that defines the \f$ n^{th} \f$ second-order node.   * Note that \p n is counted as depicted above, \f$ 6 \le n < 18 \f$.   */  unsigned short int second_order_adjacent_vertex (const unsigned int n,						   const unsigned int v) const;    /**   * @returns the child number \p c and element-local index \p v of the   * \f$ n^{th} \f$ second-order node on the parent element.  Note that   * the return values are always less \p this->n_children() and    * \p this->child(c)->n_vertices(), while \p n has to be greater or equal   * to \p * this->n_vertices().  For linear elements this returns 0,0.   * On refined second order elements, the return value will satisfy   * \p this->get_node(n)==this->child(c)->get_node(v)   */  virtual std::pair<unsigned short int, unsigned short int> 	  second_order_child_vertex (const unsigned int n) const;  /**   * This maps the \f$ j^{th} \f$ node of the \f$ i^{th} \f$ side to   * element node numbers.   */  static const unsigned int side_nodes_map[5][9];  /**   * This maps the \f$ j^{th} \f$ node of the \f$ i^{th} \f$ edge to   * element node numbers.   */  static const unsigned int edge_nodes_map[9][3];      protected:  #ifdef ENABLE_AMR    /**   * Matrix used to create the elements children.   */  float embedding_matrix (const unsigned int i,			  const unsigned int j,			  const unsigned int k) const  { return _embedding_matrix[i][j][k]; }  /**   * Matrix that computes new nodal locations/solution values   * from current nodes/solution.   */  static const float _embedding_matrix[8][18][18];  #endif    /**   * Matrix that tells which vertices define the location   * of mid-side (or second-order) nodes.  This matrix   * handles only the second-order nodes that are unique   * to \p Prism18.  All other second-order nodes are identical   * with \p Prism15, and are therefore handled through a    * matrix contained in \p cell_prism.C   */  static const unsigned short int _remaining_second_order_adjacent_vertices[3][4];  };// ------------------------------------------------------------// Prism18 class member functionsinlinePrism18::Prism18(Elem* p) :  Prism(Prism18::n_nodes(), p) {}#endif // #define __cell_prism18_h__

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