/****************************************************************************
 * Copyright (C) 2009-2015 EPAM Systems
 * 
 * This file is part of Indigo toolkit.
 * 
 * This file may be distributed and/or modified under the terms of the
 * GNU General Public License version 3 as published by the Free Software
 * Foundation and appearing in the file LICENSE.GPL included in the
 * packaging of this file.
 * 
 * This file is provided AS IS with NO WARRANTY OF ANY KIND, INCLUDING THE
 * WARRANTY OF DESIGN, MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE.
 ***************************************************************************/

#include "graph/graph_subtree_enumerator.h"

#include "graph/graph_fast_access.h"

using namespace indigo;

CP_DEF(GraphSubtreeEnumerator);

GraphSubtreeEnumerator::GraphSubtreeEnumerator (Graph &graph) :
_graph(graph),
CP_INIT,
TL_CP_GET(_front),
TL_CP_GET(_vertices),
TL_CP_GET(_edges),
TL_CP_GET(_v_processed)
{
   min_vertices = 1;
   max_vertices = graph.vertexCount();
   callback = 0;
   context = 0;
   handle_maximal = false;
   maximal_critera_value_callback = 0;
   vfilter = 0;
}

GraphSubtreeEnumerator::~GraphSubtreeEnumerator ()
{
}

void GraphSubtreeEnumerator::process ()
{
   _edges.clear();
   _vertices.clear();

   _v_processed.clear_resize(_graph.vertexEnd());
   _v_processed.zerofill();

   _front.clear_resize(1);

   _m1.e = _m2.e = -1;
   _m1.v = _m2.v = -1;

   if (vfilter != 0)
      for (int i = _graph.vertexBegin(); i < _graph.vertexEnd(); i = _graph.vertexNext(i))
      {
         if (!vfilter->valid(i))
            _v_processed[i] = 1;
      }


   for (int i = _graph.vertexBegin(); i < _graph.vertexEnd(); i = _graph.vertexNext(i))
   {
      if (_v_processed[i] == 1)
         continue;

      _vertices.push(i);
      _v_processed[i] = 1;

      int cur_maximal_criteria_value = 0;
      if (handle_maximal && maximal_critera_value_callback != 0)
         cur_maximal_criteria_value =
            maximal_critera_value_callback(_graph, _vertices, _edges, context);

      _front[0].reset();
      _front[0].v = i;

      _reverseSearch(0, cur_maximal_criteria_value);

      _v_processed[i] = 0;
      _vertices.pop();
   }
}

void GraphSubtreeEnumerator::_reverseSearch (int front_idx, int cur_maximal_criteria_value)
{
   bool maximal_by_criteria = true;
   bool has_supergraph = false;

   int nvertices = _vertices.size();
   if (nvertices < max_vertices)
   {
      // Save front state
      int front_size = _front.size();
      VertexEdgeParent front_prev_value = _front[front_idx];
      _front[front_idx].reset();

      // Update front
      int v = front_prev_value.v;
      const Vertex &vertex = _graph.getVertex(v);
      int i = vertex.neiBegin();
      for (int i = vertex.neiBegin(); i != vertex.neiEnd(); i = vertex.neiNext(i))
      {
         int nei_v = vertex.neiVertex(i);
         if (_v_processed[nei_v] == 1)
            continue;

         VertexEdgeParent &added = _front.push();
         added.v = nei_v;
         added.e = vertex.neiEdge(i);
         added.parent = v;
      }
      // Check if we can reuse front_idx front index
      int new_front_size = _front.size();
      if (front_size < new_front_size)
      {
         _front[front_idx] = _front.top();
         _front.pop();
         new_front_size--;
      }

      VertexEdge m1_prev = _m1, m2_prev = _m2;

      for (int i = 0; i < new_front_size; i++)
      {
         VertexEdgeParent cur = _front[i];
         if (cur.v == -1 || _v_processed[cur.v] == 1)
            continue;

         if (nvertices == 1 && cur.v < v)
            continue;

         // Check if edge/vertex follows fCIS maximality rule in the reverse search
         if (cur.parent == _m1.v)
         {
            if (cur.e < _m2.e)
               continue;
            _m1.v = cur.v;
            _m1.e = cur.e;
         }
         else
         {
            if (cur.e < _m1.e)
               continue;
            _m2 = _m1;
            _m1.v = cur.v;
            _m1.e = cur.e;
         }

         if (nvertices == 1)
         {
            _m2.e = _m1.e;
            _m2.v = v;
         }

         // Add this edge
         _vertices.push(cur.v);
         _v_processed[cur.v] = 1;
         _edges.push(cur.e);

         int descedant_maximal_criteria_value = 0;
         if (handle_maximal && maximal_critera_value_callback != 0)
            descedant_maximal_criteria_value =
               maximal_critera_value_callback(_graph, _vertices, _edges, context);

         if (descedant_maximal_criteria_value == cur_maximal_criteria_value)
            maximal_by_criteria = false;

         _reverseSearch(i, descedant_maximal_criteria_value);
         has_supergraph = true;

         _m1 = m1_prev;
         _m2 = m2_prev;

         _edges.pop();
         _v_processed[cur.v] = 0;
         _vertices.pop();
      }

      // Restore front
      _front.resize(front_size);
      _front[front_idx] = front_prev_value;
   }

   if (nvertices >= min_vertices && nvertices <= max_vertices && callback != 0)
   {
      if (handle_maximal)
      {
         if (has_supergraph && !maximal_by_criteria)
            return; // This subgraph isn't maximal
      }

      if (callback)
         callback(_graph, _vertices, _edges, context);
   }
}
