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poj1236 Network of schools, a forward graph for strong connected components (Tarjan algorithm), pinch point

Topic Link: Click to open the linkTest instructionsGiven a direction graph, ask:1) Select at least a few vertices. Ability to proceed from these vertices to reach all vertices2) At least how many edges to add. Talent makes it possible to reach all vertices from whatever vertexNumber of vertices After the strong connected component is obtained, the shrinkage point is calculated, and the degree of each point's penetration is computed.The answer to the f

UVA 315 Network (connecting graph for cutting points)

pointTime = num =0;}voidTarjan (intUintFA) { intLen, V, I; Low[u]= Dfn[u] = + +Time ; F[u]=FA; Len=g[u].size (); for(i =0; i ) {v=G[u][i]; if(!Dfn[v]) {Tarjan (V, u); Low[u]=min (Low[u], low[v]); } Else if(FA! =v) low[u]=min (Low[u], dfn[v]); }}voidSolve () {intRootson =0, I, V; Tarjan (1,0); for(i =2; i) {v=F[i]; if(v = =1)//The parent node of I is the root noderootson++;//Sub-tree Else if(Dfn[v] Low[i]) CUT[V]=true; } for(i =2; I ) if(cut[i]) num++; if

POJ 1236--network of schools "SCC indent composition && Calculate the number of SCC in 0 && ask for at least a few edges to make the graph strong unicom"

(Subtask B). One extension means introducing one new member into the list of receivers of one school.InputThe first line contains a integer n:the number of schools in the network (2 OutputYour program should write, lines to the standard output. The first line should contain one positive integer:the solution of subtask A. The second line should contain the solution of subtask B.Sample Input52 4 3 04 5 0001 0Sample Output12The following resolution turn

Cogs_396_ Magic Ball Problem _ (Minimum path overlay + binary graph matching, network flow 24 question #)

the number of paths = number of points at the end of the path = total number of points-number of non-end points = Total number of points-two of the number of matches in the graph, so let's do a binary match.As the ball number increases, the minimum number of columns required is monotonous, so it can be two points. But two points each time to re-build the maximum flow, if enumerated in sequence, each time only need to add some edge, and then continue

HDU 4888 Redraw Beautiful Drawings network flow graph, hduredraw

HDU 4888 Redraw Beautiful Drawings network flow graph, hduredraw Question: Given n, m, k The following n integers a [n] The following m integers B [n] Use numbers [0, k] to construct a matrix of n * m If a Unique solution exists, this matrix is output. If multiple solutions exist, Not Unique is output. If no solution exists, Impossible is output. Idea: network s

Steady Cow Assignment (binary graph multiple match + dichotomy) (network flow)

the degree of love to the minimum is how big?Problem Solving Ideas:Each shed does not live on a cow, so it is a multiple match. Match the time of the two-point enumeration of the degree of affection of the interval size, according to the interval size to enumerate the beginning and end of the interval, and then run multiple matches to determine whether it is legal. Note that the interval size is calculated. And, uh, when the data is read in, Maps[i][j] is not the i_th cow's favorite value for j

Zju1311 network-undirected graph cut point

Question: Returns an undirected graph and calculates the number of cut points in the graph. (If vertex I and its adjacent edges are removed, the remaining graph is not connected, Then I is the cut point) Analysis: There is a mature DFS Algorithm for Finding cut points. One is written as a backup template. /* Zju1311 Netwo

A summary of the problems of binary graph & network Flow & Minimum Cut

the absence of a setExample: bzoj1497,bzoj2127,bzoj19342. Two points belong to the same set pay Val priceAt this time, the nature of the graph is a binary graph. (Face-beatingThen we can flip the nature of the two-part point, that is, the left point is selected, and the right point even T is selected.So after the transformation the problem became the first one. And just (I,j,val) (J,i,val)Example: bzoj1976

The solution network flow of Euler circuit of poj1637 mixed graph

Topic Links:POJ1637Test instructionsA picture that gives a forward and a no-edge, asking if there is a Euler circuit that passes through all sides only onceProblem Solving Ideas:The solution of Euler circuit of mixed graph requires the use of network flow, and the concrete modeling method is as follows:1, first to all the non-directional direction, and then the statistics of all points in the degree and the

Ural 1736 Chinese hockey network flow + graph Creation

Question link: Click the open link Question: Given the scores of n teams, output any feasible solution. There are only one and only one game for any two of the n teams, A and B. The competition results are divided into four types: 1. A + 3, B + 0 2. A + 0, B + 3 3. A + 2, B + 1 4. A + 1, B + 2 We found that in each result, two teams scored and always three. In four cases, they all split and form three. Therefore, we can combine any two teams into a single point. Connect N points to the source po

Graph theory (network flow): [SDOI2010] Interstellar racing

while(p!=S) { thef=min (f,cap[path[p]]); +p=to[path[p]^1]; -}p=T; $ while(p!=S) { $cap[path[p]]-=F; -cap[path[p]^1]+=F; -p=to[path[p]^1]; the } - returnF;Wuyi } the - intMCMF (intSintT) { Wu intv=0, D; - while((D=SPFA (s,t))! =INF) Aboutv+=d*(s,t); $ returnv; - } - }MCMF; - A ints,t; + intMain () { theFreopen ("starrace.in","R", stdin); -Freopen ("Starrace.out","W", stdout); $scanf"%d%d", n,m); s=0; t=2*n+1; the f

HDU 1083 Network Flow Two-point graph matching

http://acm.hdu.edu.cn/showproblem.php?pid=1083Two-figure matching is used a lot.This problem requires only a simplified binary match#include #include#include#defineMAXM 410using namespacestd;intP,n;intMASTER[MAXM];intLINKING[MAXM][MAXM];intHAS[MAXM];intSolveintX//x Lesson{ inti; for(i=1; i) { if(linking[x][i]!Has[i]) {Has[i]=1; if(!master[i]| |solve (Master[i])) {Master[i]=x; return 1; } } } return 0;}intMain () {intm,sum=0; scanf ("%d",m); while(m--) {scanf ("%d%d",p

"Asian Credit Technology Cup" South Mail seventh session of college students Program Design Competition Network preliminary noj 2073 FFF [binary graph maximum weight matching | | Maximum cost maximum flow]

for(inti =0; I ) About if(Visx[i]) theLx[i]-=D; the for(inti =0; i ) the { + if(Visy[i]) ly[i] + =D; - ElseSlack[i]-=D; the }Bayi } the } the intres =0; - for(inti =0; i ) - if(Linker[i]! =-1) theRes + =g[Linker[i]][i]; the returnRes; the } the - voidINI () the { thescanf"%d",n); the inti,j;94 for(i =0; I ){ the for(j =0; J ) thescanf"%d",g[i][j])

POJ 1236 Network of schools strongly connected components of the graph

Refer to this blog:http://blog.csdn.net/ascii991/article/details/7466278#include #includestring.h>#include#include#include#includeusing namespaceStd;typedefLong LongLL;Const intN = 1e2+5;intHead[n],tot,p,h[n],n, out[N],inch[N];structedge{intU,v,next;} Edge[n*n],e[n*N];voidAddintUintv) {edge[tot].u=u; EDGE[TOT].V=v; Edge[tot].next=Head[u]; Head[u]=tot++;}voidAddedge (intUintv) {E[P].V=v; E[p].next=H[u]; H[u]=p++;}intClk,dfn[n],low[n],cnt,bel[n];BOOLInstack[n];stackint>s;voidTargin (intu) {Dfn[u]=

UVA315 Network Connected Graph cutting Point

The main topic: the direction of the map to cut pointsTopic Ideas:A point u is a cut point when and only if one of the two two conditions is met:1. The point is the root node and has at least two child nodes2.u is not a root, and satisfies the presence (U,V) as a branch edge (or parent-child edge, that is, U is the father of V in the search tree), making DFN (U) Then pay attention to the read in, Easy re#include #includestring.h>#include#include#include#include#include#defineMAXSIZE 1005#defineL

POJ 1144 Network (undirected graph connecting component for cutting point)

Title Address: POJ 1144Cut points. There are two inferences to infer whether a point is a cut point:Suppose U is a cut point, and only if the following 1 bars are met1, assuming U is the root, then you must have more than 1 subtrees tree2, suppose you are not a root. Then (U,V) is the branch edge. When Low[v]>=dfn[u].Then according to these two sentences to find a cut point can be.The code is as follows:#include POJ 1144 Network (undirected

Ipython Learning Note 2 Network Graph--networkx

If Networkx is not good, pip uninstall then install1) Look at each node's social situationImport Networkx as Nxin [2]: nx.read such as Nx.read_adjlist Nx.read_dot Nx.read_ Edgelist this time should be in a series of edges and Dot folder fbdata in [3]: g = nx.read_edgelist ('0.edges') At this point G inherits the various method of read, viewing the case of G in [5]: Len (G.nodes ()), Len (G.edges ()) out[5]: (333, 2519)The 0 ego user then appears to has 333 friends (nodes), and there are 2519 con

Network POJ-3694 (LCA and check set + connected graph for bridge)

, then you and V belong to a set } Else if(Pre[v] FA) Lowu=min (Lowu, pre[v]); } returnLowu;}intLcaintUintv) { intR =find (U); intL =Find (v); if(r = =l)returnret; if(Pre[u] >Pre[v]) Swap (U, v); while(Pre[u] Pre[v]) { if(Union (pa[v], v)) RET--; V=Pa[v]; } while(U! = V)//v after the previous while either U or the nearest public ancestor of U and v { if(Union (U, Pa[u]) ret--; U=Pa[u]; } returnret;}voidinit () {mem (Pre,0); Mem (PA,0); for(intI=0; ii

The network flow with the upper and lower bounds of __ graph theory

Transferred from http://blog.csdn.net/regina8023/article/details/45815023 It 's written in front . Network flow with upper and lower bounds is limited by the flow of the edge, which must be within the range of [Down,up]. In fact, the ordinary network flow is a special network with the upper and lower bounds of the flow, but each side of the flow limit to [0,ca

Graph theory algorithm-network maximum flow "Ek;dinic"

graph theory algorithm-Network maximum flow template "Ek;dinic"ek TemplatesIncrease traffic by finding the minimum residue in the augmented residual network every timeconst int Inf=1e9;int n,m,s,t;struct node{int v,cap;}; vectorDinic templatesConstruct hierarchy + Block flow augmentationconst int Inf=1e9;int n,m;int s,t;int tot=1;struct node{int v,f,nxt;} E[10

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