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📄 pmetis.c

📁 多层权核k均值算法
💻 C
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/* * Copyright 1997, Regents of the University of Minnesota * * pmetis.c * * This file contains the top level routines for the multilevel recursive * bisection algorithm PMETIS. * * Started 7/24/97 * George * * $Id: pmetis.c,v 1.1 1998/11/27 17:59:28 karypis Exp $ * */#include <metis.h>/************************************************************************** This function is the entry point for PMETIS**************************************************************************/void METIS_PartGraphRecursive(int *nvtxs, idxtype *xadj, idxtype *adjncy, idxtype *vwgt,                               idxtype *adjwgt, int *wgtflag, int *numflag, int *nparts,                               int *options, int *edgecut, idxtype *part){  int i;  float *tpwgts;  tpwgts = fmalloc(*nparts, "KMETIS: tpwgts");  for (i=0; i<*nparts; i++)     tpwgts[i] = 1.0/(1.0*(*nparts));  METIS_WPartGraphRecursive(nvtxs, xadj, adjncy, vwgt, adjwgt, wgtflag, numflag, nparts,                             tpwgts, options, edgecut, part);  free(tpwgts);}/************************************************************************** This function is the entry point for PWMETIS that accepts exact weights* for the target partitions**************************************************************************/void METIS_WPartGraphRecursive(int *nvtxs, idxtype *xadj, idxtype *adjncy, idxtype *vwgt,                                idxtype *adjwgt, int *wgtflag, int *numflag, int *nparts,                                float *tpwgts, int *options, int *edgecut, idxtype *part){  int i, j;  GraphType graph;  CtrlType ctrl;  float *mytpwgts;  if (*numflag == 1)    Change2CNumbering(*nvtxs, xadj, adjncy);  SetUpGraph(&graph, OP_PMETIS, *nvtxs, 1, xadj, adjncy, vwgt, adjwgt, *wgtflag);  if (options[0] == 0) {  /* Use the default parameters */    ctrl.CType = PMETIS_CTYPE;    ctrl.IType = PMETIS_ITYPE;    ctrl.RType = PMETIS_RTYPE;    ctrl.dbglvl = PMETIS_DBGLVL;  }  else {    ctrl.CType = options[OPTION_CTYPE];    ctrl.IType = options[OPTION_ITYPE];    ctrl.RType = options[OPTION_RTYPE];    ctrl.dbglvl = options[OPTION_DBGLVL];  }  ctrl.optype = OP_PMETIS;  ctrl.CoarsenTo = 20;  ctrl.maxvwgt = (int) 1.5*(idxsum(*nvtxs, graph.vwgt)/ctrl.CoarsenTo);  mytpwgts = fmalloc(*nparts, "PWMETIS: mytpwgts");  for (i=0; i<*nparts; i++)     mytpwgts[i] = tpwgts[i];  InitRandom(-1);  AllocateWorkSpace(&ctrl, &graph, *nparts);  IFSET(ctrl.dbglvl, DBG_TIME, InitTimers(&ctrl));  IFSET(ctrl.dbglvl, DBG_TIME, starttimer(ctrl.TotalTmr));  *edgecut = MlevelRecursiveBisection(&ctrl, &graph, *nparts, part, mytpwgts, 1.000, 0);  IFSET(ctrl.dbglvl, DBG_TIME, stoptimer(ctrl.TotalTmr));  IFSET(ctrl.dbglvl, DBG_TIME, PrintTimers(&ctrl));  FreeWorkSpace(&ctrl, &graph);  free(mytpwgts);  if (*numflag == 1)    Change2FNumbering(*nvtxs, xadj, adjncy, part);}/************************************************************************** This function takes a graph and produces a bisection of it**************************************************************************/int MlevelRecursiveBisection(CtrlType *ctrl, GraphType *graph, int nparts, idxtype *part, float *tpwgts, float ubfactor, int fpart){  int i, j, nvtxs, cut, tvwgt, tpwgts2[2];  idxtype *label, *where;  GraphType lgraph, rgraph;  float wsum;  nvtxs = graph->nvtxs;  if (nvtxs == 0) {    printf("\t***Cannot bisect a graph with 0 vertices!\n\t***You are trying to partition a graph into too many parts!\n");    return 0;  }  /* Determine the weights of the partitions */  tvwgt = idxsum(nvtxs, graph->vwgt);  tpwgts2[0] = floor( tvwgt*ssum(nparts/2, tpwgts));  tpwgts2[1] = tvwgt-tpwgts2[0];  MlevelEdgeBisection(ctrl, graph, tpwgts2, ubfactor);  cut = graph->mincut;  /* printf("%5d %5d %5d [%5d %f]\n", tpwgts2[0], tpwgts2[1], cut, tvwgt, ssum(nparts/2, tpwgts));*/  label = graph->label;  where = graph->where;  for (i=0; i<nvtxs; i++)    part[label[i]] = where[i] + fpart;  if (nparts > 2) {    SplitGraphPart(ctrl, graph, &lgraph, &rgraph);    /* printf("%d %d\n", lgraph.nvtxs, rgraph.nvtxs); */  }  /* Free the memory of the top level graph */  GKfree((void**) &graph->gdata, (void**) &graph->rdata, (void**) &graph->label, LTERM);  /* Scale the fractions in the tpwgts according to the true weight */  wsum = ssum(nparts/2, tpwgts);  sscale(nparts/2, 1.0/wsum, tpwgts);  sscale(nparts-nparts/2, 1.0/(1.0-wsum), tpwgts+nparts/2);  /*  for (i=0; i<nparts; i++)    printf("%5.3f ", tpwgts[i]);  printf("[%5.3f]\n", wsum);  */  /* Do the recursive call */  if (nparts > 3) {    cut += MlevelRecursiveBisection(ctrl, &lgraph, nparts/2, part, tpwgts, ubfactor, fpart);    cut += MlevelRecursiveBisection(ctrl, &rgraph, nparts-nparts/2, part, tpwgts+nparts/2, ubfactor, fpart+nparts/2);  }  else if (nparts == 3) {    cut += MlevelRecursiveBisection(ctrl, &rgraph, nparts-nparts/2, part, tpwgts+nparts/2, ubfactor, fpart+nparts/2);    GKfree((void**) &lgraph.gdata, (void**) &lgraph.label, LTERM);  }  return cut;}/************************************************************************** This function performs multilevel bisection**************************************************************************/void MlevelEdgeBisection(CtrlType *ctrl, GraphType *graph, int *tpwgts, float ubfactor){  GraphType *cgraph;  cgraph = Coarsen2Way(ctrl, graph);  Init2WayPartition(ctrl, cgraph, tpwgts, ubfactor);  Refine2Way(ctrl, graph, cgraph, tpwgts, ubfactor);/*  IsConnectedSubdomain(ctrl, graph, 0);  IsConnectedSubdomain(ctrl, graph, 1);*/}/************************************************************************** This function takes a graph and a bisection and splits it into two graphs.**************************************************************************/void SplitGraphPart(CtrlType *ctrl, GraphType *graph, GraphType *lgraph, GraphType *rgraph){  int i, j, k, kk, l, istart, iend, mypart, nvtxs, ncon, snvtxs[2], snedges[2], sum;  idxtype *xadj, *vwgt, *adjncy, *adjwgt, *adjwgtsum, *label, *where, *bndptr;  idxtype *sxadj[2], *svwgt[2], *sadjncy[2], *sadjwgt[2], *sadjwgtsum[2], *slabel[2];  idxtype *rename;  idxtype *auxadjncy, *auxadjwgt;  float *nvwgt, *snvwgt[2], *npwgts;  IFSET(ctrl->dbglvl, DBG_TIME, starttimer(ctrl->SplitTmr));  nvtxs = graph->nvtxs;  ncon = graph->ncon;  xadj = graph->xadj;  vwgt = graph->vwgt;  nvwgt = graph->nvwgt;  adjncy = graph->adjncy;  adjwgt = graph->adjwgt;  adjwgtsum = graph->adjwgtsum;  label = graph->label;  where = graph->where;  bndptr = graph->bndptr;  npwgts = graph->npwgts;  ASSERT(bndptr != NULL);  rename = idxwspacemalloc(ctrl, nvtxs);    snvtxs[0] = snvtxs[1] = snedges[0] = snedges[1] = 0;  for (i=0; i<nvtxs; i++) {    k = where[i];    rename[i] = snvtxs[k]++;    snedges[k] += xadj[i+1]-xadj[i];  }  SetUpSplitGraph(graph, lgraph, snvtxs[0], snedges[0]);  sxadj[0] = lgraph->xadj;  svwgt[0] = lgraph->vwgt;  snvwgt[0] = lgraph->nvwgt;  sadjwgtsum[0] = lgraph->adjwgtsum;  sadjncy[0] = lgraph->adjncy; 	  sadjwgt[0] = lgraph->adjwgt;   slabel[0] = lgraph->label;  SetUpSplitGraph(graph, rgraph, snvtxs[1], snedges[1]);  sxadj[1] = rgraph->xadj;  svwgt[1] = rgraph->vwgt;  snvwgt[1] = rgraph->nvwgt;  sadjwgtsum[1] = rgraph->adjwgtsum;  sadjncy[1] = rgraph->adjncy; 	  sadjwgt[1] = rgraph->adjwgt;   slabel[1] = rgraph->label;  snvtxs[0] = snvtxs[1] = snedges[0] = snedges[1] = 0;  sxadj[0][0] = sxadj[1][0] = 0;  for (i=0; i<nvtxs; i++) {    mypart = where[i];    sum = adjwgtsum[i];    istart = xadj[i];    iend = xadj[i+1];    if (bndptr[i] == -1) { /* This is an interior vertex */      auxadjncy = sadjncy[mypart] + snedges[mypart] - istart;      auxadjwgt = sadjwgt[mypart] + snedges[mypart] - istart;      for(j=istart; j<iend; j++) {        auxadjncy[j] = adjncy[j];        auxadjwgt[j] = adjwgt[j];       }      snedges[mypart] += iend-istart;    }    else {      auxadjncy = sadjncy[mypart];      auxadjwgt = sadjwgt[mypart];      l = snedges[mypart];      for (j=istart; j<iend; j++) {        k = adjncy[j];        if (where[k] == mypart) {          auxadjncy[l] = k;          auxadjwgt[l++] = adjwgt[j];         }        else {          sum -= adjwgt[j];        }      }      snedges[mypart] = l;    }    if (ncon == 1)      svwgt[mypart][snvtxs[mypart]] = vwgt[i];    else {      for (kk=0; kk<ncon; kk++)        snvwgt[mypart][snvtxs[mypart]*ncon+kk] = nvwgt[i*ncon+kk]/npwgts[mypart*ncon+kk];    }    sadjwgtsum[mypart][snvtxs[mypart]] = sum;    slabel[mypart][snvtxs[mypart]] = label[i];    sxadj[mypart][++snvtxs[mypart]] = snedges[mypart];  }  for (mypart=0; mypart<2; mypart++) {    iend = sxadj[mypart][snvtxs[mypart]];    auxadjncy = sadjncy[mypart];    for (i=0; i<iend; i++)       auxadjncy[i] = rename[auxadjncy[i]];  }  lgraph->nedges = snedges[0];  rgraph->nedges = snedges[1];  IFSET(ctrl->dbglvl, DBG_TIME, stoptimer(ctrl->SplitTmr));  idxwspacefree(ctrl, nvtxs);}/************************************************************************** Setup the various arrays for the splitted graph**************************************************************************/void SetUpSplitGraph(GraphType *graph, GraphType *sgraph, int snvtxs, int snedges){  InitGraph(sgraph);  sgraph->nvtxs = snvtxs;  sgraph->nedges = snedges;  sgraph->ncon = graph->ncon;  /* Allocate memory for the splitted graph */  if (graph->ncon == 1) {    sgraph->gdata = idxmalloc(4*snvtxs+1 + 2*snedges, "SetUpSplitGraph: gdata");    sgraph->xadj        = sgraph->gdata;    sgraph->vwgt        = sgraph->gdata + snvtxs+1;    sgraph->adjwgtsum   = sgraph->gdata + 2*snvtxs+1;    sgraph->cmap        = sgraph->gdata + 3*snvtxs+1;    sgraph->adjncy      = sgraph->gdata + 4*snvtxs+1;    sgraph->adjwgt      = sgraph->gdata + 4*snvtxs+1 + snedges;  }  else {    sgraph->gdata = idxmalloc(3*snvtxs+1 + 2*snedges, "SetUpSplitGraph: gdata");    sgraph->xadj        = sgraph->gdata;    sgraph->adjwgtsum   = sgraph->gdata + snvtxs+1;    sgraph->cmap        = sgraph->gdata + 2*snvtxs+1;    sgraph->adjncy      = sgraph->gdata + 3*snvtxs+1;    sgraph->adjwgt      = sgraph->gdata + 3*snvtxs+1 + snedges;    sgraph->nvwgt       = fmalloc(graph->ncon*snvtxs, "SetUpSplitGraph: nvwgt");  }  sgraph->label	= idxmalloc(snvtxs, "SetUpSplitGraph: sgraph->label");}

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