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nodeconfig.cpp
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nodeconfig.cpp
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/*
* vim: ts=4 sw=4 et tw=0 wm=0
*
* libdialect - A library for computing DiAlEcT layouts:
* D = Decompose/Distribute
* A = Arrange
* E = Expand/Emend
* T = Transform
*
* Copyright (C) 2018 Monash University
*
* 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.
* See the file LICENSE.LGPL distributed with the library.
*
* 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.
*
* Author(s): Steve Kieffer <http://skieffer.info>
*/
#include <algorithm>
#include <deque>
#include <memory>
#include <functional>
#include <string>
#include "libavoid/geomtypes.h"
#include "libdialect/commontypes.h"
#include "libdialect/quadaction.h"
#include "libdialect/graphs.h"
#include "libdialect/util.h"
#include "libdialect/logging.h"
#include "libdialect/nodeconfig.h"
using namespace dialect;
using Avoid::Point;
using std::string;
OrthoHubLayout::OrthoHubLayout(Graph_SP G, OrthoHubLayoutOptions opts)
: m_graph(G),
m_opts(opts),
m_cgr(G->updateColaGraphRep()),
m_aca(G),
m_edgeLookup(m_cgr.rs.size(), m_cgr.rs.size())
{
// Make vector of "hubs", i.e. nodes of degree 3 and up, sorted by descending degree.
// First grab all Nodes, filtering out those of degree less than 3.
const NodesById &node_lookup = m_graph->getNodeLookup();
m_hubs.reserve(node_lookup.size());
size_t h = 0;
for (auto p : node_lookup) {
if (opts.includeLinks || p.second->getDegree() > 2) {
m_hubs.push_back(p.second);
++h;
}
}
m_hubs.resize(h);
// And sort by descending degree.
std::stable_sort(m_hubs.begin(), m_hubs.end(),
[](const Node_SP &a, const Node_SP &b) -> bool {return a->getDegree() > b->getDegree();}
);
// Make lookup for edge indices by their endpt indices.
for (size_t j = 0; j < m_cgr.es.size(); ++j) {
auto e = m_cgr.es[j];
m_edgeLookup(e.first, e.second) = j;
m_edgeLookup(e.second, e.first) = j;
}
// If we're avoiding flat triangles, then we'll need to build the adjacency matrix for
// all Nodes in the Graph, by ID.
if (opts.avoidFlatTriangles) {
for (auto p : m_graph->getEdgeLookup()) {
id_type id1 = p.second->getSourceEnd()->id(),
id2 = p.second->getTargetEnd()->id();
m_adjMat[id1][id2] = 1;
m_adjMat[id2][id1] = 1;
}
}
// When we destress, we want overlap prevention.
m_colaOpts.preventOverlaps = true;
}
bool OrthoHubLayout::makesFlatTriangle(const Assignment_SP &asgn) {
// An Assignment makes a flat triangle iff it assigned a pair of connected
// neighbours to North & South, and/or to East & West.
for (size_t i = 0; i < 2; ++i) {
// When i == 0 we get the Nbrs assigned to the East and West semiaxes;
// when i == 1 we get the Nbrs assigned to the South and North semiaxes.
Nbr_SP u1 = asgn->semis[i],
u2 = asgn->semis[i+2];
if (u1 != nullptr && u2 != nullptr) {
// Both semiaxes have a Nbr assigned to them.
// Are the corresponding Nodes connected?
// We check the adjacency matrix.
if (m_adjMat[u1->id][u2->id] > 0) return true;
}
}
// We did not find that there would be a flat triangle.
return false;
}
Assignments OrthoHubLayout::getAssignmentsForNode(const Node_SP &node) const {
// First construct a Nbr to represent each neighbouring Node of the given one.
Nodes nbrNodes = node->getNeighbours();
Nbrs nbrs;
Point p0 = node->getCentre();
for (Node_SP u : nbrNodes) {
Point p1 = u->getCentre();
double dx = p1.x - p0.x,
dy = p1.y - p0.y;
Nbr_SP nbr = std::make_shared<Nbr>(u->id(), dx, dy);
nbrs.push_back(nbr);
}
// Now form the Arrangement based on these Nbrs, and ask it to compute
// all possible Assignments.
Arrangement arr(nbrs);
return arr.computeAllAssignments();
}
void OrthoHubLayout::layout(Logger *logger) {
// Set up for logging.
unsigned ln = logger != nullptr ? logger->nextLoggingIndex : 0;
unsigned lns = 0;
std::function<void(string)> log = [this, logger](string name)->void{
if (logger!=nullptr) logger->log(*(this->m_graph), name);
};
// We iterate over all hubs.
auto hub_ptr = m_hubs.begin(),
hub_end = m_hubs.end();
// Flag saying whether we can reduce stress and try a node again:
bool mightNeedToDestress = true;
// ACASepFlags corresponding to semiaxes:
ACASepFlag sepFlags[4] = {ACAEAST, ACASOUTH, ACAWEST, ACANORTH};
while (hub_ptr != hub_end) {
// Consider next hub.
Node_SP hub = *hub_ptr;
// Compute the possible assignments of neighbours to compass directions,
// in order of descending desirability.
// First make sure the Node objects have the most up-to-date positions.
// This is so that the costs of the assignments are correctly evaluated.
m_graph->updateNodesFromRects();
Assignments v = getAssignmentsForNode(hub);
// We need to turn the vector into a deque.
std::deque<Assignment_SP> asgns;
asgns.resize(v.size());
// We may also filter it if we're avoiding flat triangles.
if (m_opts.avoidFlatTriangles) {
auto it = std::copy_if(v.cbegin(), v.cend(), asgns.begin(),
[this](const Assignment_SP &a) -> bool { return !makesFlatTriangle(a); }
);
asgns.resize(it - asgns.begin());
} else {
std::copy(v.cbegin(), v.cend(), asgns.begin());
}
// If there are no viable Assignments, move on to the next hub.
if (asgns.size() == 0) {
++hub_ptr;
continue;
}
// Otherwise, begin attempting the Assignments.
// Quit either when one works, or when we run out.
bool success = false;
OrderedAlignments oas;
while (!asgns.empty()) {
// Pop next Assignment.
Assignment_SP asgn = asgns.front();
asgns.pop_front();
// Free allocated objects from previous attempt.
for (OrderedAlignment *oa : oas) {
delete oa->separation;
delete oa->alignment;
delete oa;
}
oas.clear();
// Consider each semiaxis.
for (size_t i = 0; i < 4; ++i) {
// Consider the Nbr assigned to semiaxis i.
Nbr_SP nbr = asgn->semis[i];
// If none, continue.
if (nbr == nullptr) continue;
// If the corresponding Node is already logically aligned with the hub Node, then we do nothing.
/* NB: This is not just to save time. In fact if you give VPSC redundant
* equality constraints it will mark the second one as unsatisfiable.
* This is because once one constraint is active, it will think the
* other is still inactive and violated. To satisfy that one it
* will try to split the block to which the two variables already
* belong, and fail because there are only equality constraints
* along the path between them. Since we are calling ACA's
* 'allOrNothing' method, this one "unsatisfiable" constraint will
* cause the entire node arrangement to fail.)
*/
size_t hub_ix = m_cgr.id2ix[hub->id()],
nbr_ix = m_cgr.id2ix[nbr->id];
if (m_aca.nodesAreAligned(hub_ix, nbr_ix)) continue;
// Otherwise create an OrderedAlignment.
size_t edge_ix = m_edgeLookup(hub_ix, nbr_ix);
OrderedAlignment *oa = m_aca.initOrdAlign(hub_ix, nbr_ix, sepFlags[i], edge_ix);
oas.push_back(oa);
}
// Attempt to apply the constraints.
success = m_aca.applyOAsAllOrNothing(oas);
if (success) break;
}
// Now we have either found an assignment that works, or tried them all and none of them worked.
if (success) {
// An assignment was successful. Move on to next hub.
++hub_ptr;
mightNeedToDestress = true;
if (logger != nullptr) m_graph->updateNodesFromRects();
log(string_format("%02d_%02d_config_node_%d", ln, lns++, hub->id()));
} else if (mightNeedToDestress) {
// If we were not able to configure this hub, it may be that relieving
// stress in the graph will permit us to configure it. So destress and try this one again.
// However, set the flag to indicate there will not be another attempt at this.
m_graph->destress(m_colaOpts);
mightNeedToDestress = false;
log(string_format("%02d_%02d_destress", ln, lns++));
} else {
// If we have already tried relieving stress once, and we /still/ couldn't
// apply any assignment, then we give up on this node and move on to the next.
// Note that we must leave mightNeedToDestress equal to False, because since we have
// tried destressing once already, there is no reason to destress again until at least
// one more node has been configured.
++hub_ptr;
}
}
// Accept final positions and constraints.
m_graph->updateNodesFromRects();
m_aca.updateSepMatrix();
}