Use Dijkstra's algorithm. Based on patches from Max Rijevskiy.
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26a228e302
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6e80da3370
3 changed files with 141 additions and 40 deletions
176
src/graph.c
176
src/graph.c
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@ -59,7 +59,7 @@
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#include "utils.h"
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#include "utils.h"
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/* Implementation of Kruskal's algorithm.
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/* Implementation of Kruskal's algorithm.
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Running time: O(EN)
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Running time: O(E)
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Please note that sorting on weight is already done by add_edge().
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Please note that sorting on weight is already done by add_edge().
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*/
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*/
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@ -68,9 +68,6 @@ void mst_kruskal(void) {
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edge_t *e;
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edge_t *e;
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node_t *n;
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node_t *n;
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connection_t *c;
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connection_t *c;
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int nodes = 0;
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int safe_edges = 0;
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bool skipped;
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cp();
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cp();
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@ -81,11 +78,6 @@ void mst_kruskal(void) {
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c->status.mst = false;
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c->status.mst = false;
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}
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}
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/* Do we have something to do at all? */
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if(!edge_weight_tree->head)
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return;
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ifdebug(SCARY_THINGS) logger(LOG_DEBUG, "Running Kruskal's algorithm:");
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ifdebug(SCARY_THINGS) logger(LOG_DEBUG, "Running Kruskal's algorithm:");
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/* Clear visited status on nodes */
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/* Clear visited status on nodes */
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@ -93,29 +85,16 @@ void mst_kruskal(void) {
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for(node = node_tree->head; node; node = node->next) {
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for(node = node_tree->head; node; node = node->next) {
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n = node->data;
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n = node->data;
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n->status.visited = false;
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n->status.visited = false;
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nodes++;
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}
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/* Starting point */
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for(node = edge_weight_tree->head; node; node = node->next) {
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e = node->data;
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if(e->from->status.reachable) {
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e->from->status.visited = true;
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break;
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}
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}
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}
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/* Add safe edges */
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/* Add safe edges */
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for(skipped = false, node = edge_weight_tree->head; node; node = next) {
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for(node = edge_weight_tree->head; node; node = next) {
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next = node->next;
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next = node->next;
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e = node->data;
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e = node->data;
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if(!e->reverse || e->from->status.visited == e->to->status.visited) {
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if(!e->reverse || (e->from->status.visited && e->to->status.visited))
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skipped = true;
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continue;
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continue;
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}
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e->from->status.visited = true;
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e->from->status.visited = true;
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e->to->status.visited = true;
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e->to->status.visited = true;
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@ -126,20 +105,135 @@ void mst_kruskal(void) {
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if(e->reverse->connection)
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if(e->reverse->connection)
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e->reverse->connection->status.mst = true;
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e->reverse->connection->status.mst = true;
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safe_edges++;
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ifdebug(SCARY_THINGS) logger(LOG_DEBUG, " Adding edge %s - %s weight %d", e->from->name,
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ifdebug(SCARY_THINGS) logger(LOG_DEBUG, " Adding edge %s - %s weight %d", e->from->name,
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e->to->name, e->weight);
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e->to->name, e->weight);
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}
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}
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if(skipped) {
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/* Implementation of Dijkstra's algorithm.
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skipped = false;
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Running time: O(N^2)
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next = edge_weight_tree->head;
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*/
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continue;
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void sssp_dijkstra(void) {
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splay_node_t *node, *to;
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edge_t *e;
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node_t *n, *m;
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list_t *todo_list;
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list_node_t *lnode, *nnode;
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bool indirect;
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cp();
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todo_list = list_alloc(NULL);
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ifdebug(SCARY_THINGS) logger(LOG_DEBUG, "Running Dijkstra's algorithm:");
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/* Clear visited status on nodes */
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for(node = node_tree->head; node; node = node->next) {
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n = node->data;
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n->status.visited = false;
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n->status.indirect = true;
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n->distance = -1;
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}
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/* Begin with myself */
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myself->status.indirect = false;
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myself->nexthop = myself;
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myself->via = myself;
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myself->distance = 0;
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list_insert_head(todo_list, myself);
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/* Loop while todo_list is filled */
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while(todo_list->head) {
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n = NULL;
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nnode = NULL;
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/* Select node from todo_list with smallest distance */
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for(lnode = todo_list->head; lnode; lnode = lnode->next) {
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m = lnode->data;
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if(!n || m->status.indirect < n->status.indirect || m->distance < n->distance) {
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n = m;
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nnode = lnode;
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}
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}
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/* Mark this node as visited and remove it from the todo_list */
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n->status.visited = true;
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list_unlink_node(todo_list, nnode);
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/* Update distance of neighbours and add them to the todo_list */
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for(to = n->edge_tree->head; to; to = to->next) { /* "to" is the edge connected to "from" */
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e = to->data;
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if(e->to->status.visited || !e->reverse)
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continue;
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/* Situation:
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/
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/
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----->(n)---e-->(e->to)
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\
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\
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Where e is an edge, (n) and (e->to) are nodes.
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n->address is set to the e->address of the edge left of n to n.
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We are currently examining the edge e right of n from n:
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- If e->reverse->address != n->address, then e->to is probably
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not reachable for the nodes left of n. We do as if the indirectdata
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flag is set on edge e.
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- If edge e provides for better reachability of e->to, update e->to.
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*/
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if(e->to->distance < 0)
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list_insert_tail(todo_list, e->to);
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indirect = n->status.indirect || e->options & OPTION_INDIRECT || ((n != myself) && sockaddrcmp(&n->address, &e->reverse->address));
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if(e->to->distance >= 0 && (!e->to->status.indirect || indirect) && e->to->distance <= n->distance + e->weight)
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continue;
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e->to->distance = n->distance + e->weight;
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e->to->status.indirect = indirect;
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e->to->nexthop = (n->nexthop == myself) ? e->to : n->nexthop;
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e->to->via = indirect ? n->via : e->to;
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e->to->options = e->options;
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if(sockaddrcmp(&e->to->address, &e->address)) {
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node = splay_unlink(node_udp_tree, e->to);
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sockaddrfree(&e->to->address);
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sockaddrcpy(&e->to->address, &e->address);
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if(e->to->hostname)
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free(e->to->hostname);
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e->to->hostname = sockaddr2hostname(&e->to->address);
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if(node)
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splay_insert_node(node_udp_tree, node);
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if(e->to->options & OPTION_PMTU_DISCOVERY) {
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e->to->mtuprobes = 0;
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e->to->minmtu = 0;
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e->to->maxmtu = MTU;
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if(e->to->status.validkey)
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send_mtu_probe(e->to);
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}
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}
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ifdebug(SCARY_THINGS) logger(LOG_DEBUG, " Updating edge %s - %s weight %d distance %d", e->from->name,
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e->to->name, e->weight, e->to->distance);
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}
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}
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}
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}
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ifdebug(SCARY_THINGS) logger(LOG_DEBUG, "Done, counted %d nodes and %d safe edges.", nodes,
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list_free(todo_list);
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safe_edges);
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}
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}
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/* Implementation of a simple breadth-first search algorithm.
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/* Implementation of a simple breadth-first search algorithm.
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@ -147,16 +241,12 @@ void mst_kruskal(void) {
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*/
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*/
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void sssp_bfs(void) {
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void sssp_bfs(void) {
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splay_node_t *node, *next, *to;
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splay_node_t *node, *to;
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edge_t *e;
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edge_t *e;
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node_t *n;
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node_t *n;
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list_t *todo_list;
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list_t *todo_list;
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list_node_t *from, *todonext;
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list_node_t *from, *todonext;
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bool indirect;
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bool indirect;
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char *name;
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char *address, *port;
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char *envp[7];
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int i;
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cp();
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cp();
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@ -252,6 +342,15 @@ void sssp_bfs(void) {
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}
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}
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list_free(todo_list);
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list_free(todo_list);
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}
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void check_reachability() {
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splay_node_t *node, *next;
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node_t *n;
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char *name;
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char *address, *port;
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char *envp[7];
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int i;
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/* Check reachability status. */
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/* Check reachability status. */
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@ -344,6 +443,7 @@ int dump_graph(struct evbuffer *out) {
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}
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}
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void graph(void) {
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void graph(void) {
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sssp_bfs();
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sssp_dijkstra();
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check_reachability();
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mst_kruskal();
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mst_kruskal();
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}
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}
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@ -165,11 +165,11 @@ int dump_nodes(struct evbuffer *out) {
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for(node = node_tree->head; node; node = node->next) {
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for(node = node_tree->head; node; node = node->next) {
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n = node->data;
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n = node->data;
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if(evbuffer_add_printf(out, _(" %s at %s cipher %d digest %d maclength %d compression %d options %lx status %04x nexthop %s via %s pmtu %d (min %d max %d)\n"),
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if(evbuffer_add_printf(out, _(" %s at %s cipher %d digest %d maclength %d compression %d options %lx status %04x nexthop %s via %s distance %d pmtu %d (min %d max %d)\n"),
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n->name, n->hostname, cipher_get_nid(&n->cipher),
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n->name, n->hostname, cipher_get_nid(&n->cipher),
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digest_get_nid(&n->digest), n->maclength, n->compression,
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digest_get_nid(&n->digest), n->maclength, n->compression,
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n->options, *(uint32_t *)&n->status, n->nexthop ? n->nexthop->name : "-",
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n->options, *(uint32_t *)&n->status, n->nexthop ? n->nexthop->name : "-",
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n->via ? n->via->name : "-", n->mtu, n->minmtu, n->maxmtu) == -1)
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n->via ? n->via->name : "-", n->distance, n->mtu, n->minmtu, n->maxmtu) == -1)
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return errno;
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return errno;
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}
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}
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@ -60,6 +60,7 @@ typedef struct node_t {
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list_t *queue; /* Queue for packets awaiting to be encrypted */
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list_t *queue; /* Queue for packets awaiting to be encrypted */
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int distance;
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struct node_t *nexthop; /* nearest node from us to him */
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struct node_t *nexthop; /* nearest node from us to him */
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struct node_t *via; /* next hop for UDP packets */
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struct node_t *via; /* next hop for UDP packets */
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