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  Tg( Y6)e;)]6{QP A;  !&Y#)(.  ]7X!6 #   7 /-m"($0&*  !#%'(( ,R$NaRA G  <0e0e     A@ A5% 8c8c     ?1 d0u0@Ty2 NP'p<'p@A)BCD|E?S" f3ff@338vwDuʚ;:z:ʚ;g4pdpdd 0ppp@ <4!d!dg? 0Dhƺ<4ddddg? 0Dhƺ <4BdBd@ 0Dg4SdSdd 0\ph pR TEXPOINTINIT.USEAMSFONTSTrue,EMBEDFONTSTrue,USEBOLDAMSTrue(DEFAULTDISPLAYSOURCE\documentclass{slides}\pagestyle{empty} \begin{document} \end{document}  TEX2PS~latex $(base).tex; dvips -D $(res) -E -o $(base).ps $(base).dviTEX2PSBATCHlatex --interaction=nonstopmode $(base).tex; dvips -D $(res) -E -o $(base).ps $(base).dvi2DEFAULTFONTSIZE10.DEFAULTWIDTH3240DEFAULTHEIGHT370:(DEFAULTMAGNIFICATION2B___PPT9$z{D10? %O =("All-or-Nothing Multicommodity Flow##$WChandra Chekuri Sanjeev Khanna Bruce Shepherd Bell Labs U. Penn Bell Labs0X) ,# Routing connections in networks (1)Multicommodity Routing Problem(Network  graph with edge capacities Requests: k pairs, (si, ti) with demand di Objective: find a feasible routing for all pairs Optimization: maximize number of pairs routed Pu/     !!t  K%WNAll-or-Nothing Flow ProblemsPair is routed only if all of di satisfied Single path for routing: unsplittable flow (connection oriented networks) Fractional flow paths: all-or-nothing flow (packet routing networks) Integer flow paths: all-or-nothing integer flow (wavelength paths)&Z  /,% Complexity of AN-Flowdi = 1 for all i Single path: edge disjoint paths problem (EDP) classical problem, NP-hard only polynomial approx ratios AN-MCF: APX-hard on trees approximation ?j $ 4-Approximating EDP/AN-MCFyO(min(n2/3,m1/2)) approx in dir/undir graphs (EDP/UFP) [Kleinberg 95, Srinivasan 97, Kolliopoulos-Stein 98, C-Khanna 03, Varadarajan-Venkataraman 04] EDP is W(n1/2 - e)-hard to approx in directed graphs [Guruswami-Khanna-Rajaraman-Shepherd-Yannakakis 99] LP integrality gap for EDP is W(n1/2) [GVY 93] AN-MCF: APX-hard on trees [Garg-Vazirani-Yannakakis 93] zZ%33_33335333333$33(       A   * " ^TResultsIn undirected graphs AN-MCF has an O(log3 n log log n) approximation Polynomial factor to poly-logarithmic factor Approx via LP, integrality gap not large    )t+ LP Relaxation{xi : amount of flow routed for pair (si, ti) max i xi s.t xi flow is routed for (si,ti) 1 i k 0 xi 1 1 i k<| !        # A Simple FactGiven AN-MCF instance: all di = 1 Can find W(OPT) pairs such that each pair routes 1/log n flow each How? rand rounding of LP and scaling down Problem: we need pairs that send 1 unit each  !  ,OOsNice Flow Paths-Suppose all flow paths use a single vertex v*.$tRouting via Clustering]cluster has log n terminals cluster induces a connected component clusters are edge disjoint0^ ?nc ClusteringFinding connected edge-disjoint clusters? G is connected: use a spanning tree for a rough grouping of terminals New copy of G for clustering: congestion 2 1 for clustering, 1 for routing Congestion 1 using complicated clustering     vHow to find nice flow paths?$  Algorithmic tool: Racke s hierarchical graph decomposition for oblivious routing [Rcke02] aZ;!33$3333GaW6Rcke s Graph Decomposition$ #Represent G as a capacitated tree TF$  dZRcke s Result$  T is a proxy for G For all D c*(D,G) c(D,T) a(G) c*(D,G) Routing in T is unique a(G) = O(log3 n) [Rcke 02] a(G) = O(log2 n log log n) [Harrelson-Hildrum-Rao 03]    33&333333>j+tiRouting details  yBack to Nice Flow Pathsz AlgorithmFind set of pairs X that can be routed in T (use tree algorithm [GVY93,CMS03]) Each pair (si,ti) in X has a level L(i) Choose level L* at which most pairs turn Route pairs independently in subgraphs at L*      *>Z] { Algorithm cont dv at L* , X(v) pairs in X that turn at v Can route 1/a(G) flow for each pair in X(v) using nice flow paths Use clustering to route X(v)/a(G) pairs Approx ratio is a(G) depth(T) = O(log3 n log log n) j7     Open ProblemsImprove approximation ratio What is integrality gap of LP ? 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We model the network as a graph, either directed or undirected depending on the technology. Each edge has a capacity u(e) associated with it that represents the available bandwidth. Each request is a source-destination pair along with a required demand di. FH  0j ? ̙33 0 p((  ^  S PD     c $a L    H  0j ? ̙33N 0 3(  ^  S PD     c $  L   )The main aspect of the problem that makes it interesting and also difficult is the all-or-nothing aspect. The pair is routed only if all of the demand is satisfied. We cannot get a proportional profit by satisfying say a third of the demand. Different models arise depending on what is meant by satisfying all of the demand. If all the demand needs to be routed on a single path then the problem is usually referred to as unsplittable flow. If we allow fractinoal flows then ..,  H  0j ? ̙33- 0 ]U(  ^  S PD   O  c $ L   So, what do we know about approximating AN-MCF and EDP. Very bad news here. The best approximation algorithm for general graphs is a polynomial factor. Given a graph with n vertices and m edges we only a ratio of ... One reason why the ratio is so bad is explained by the inapproximability ratio of ... for directed EDP. We note that the above hardness holds only for EDP and not for AN-MCF and also only for directed graphs.H  0j ? ̙33T 0 w(  ^  S PD   q  c $X L   Our main result is a major improvement in the approximation ratio for AN-MCF. For both unit case and non-unit case we obtain poly-logarithmic approximation provided the capacity of each edge is at least 1+\eps. In recent work we have managed to remove the requirement on the capacity, I will mention it towards the end of the talk. We can obtain the same ratio even in the online case when requests arrive one by one and we need to make a decision right away. H  0j ? ̙33 0 0*(  ^  S PD     c $< L   The starting point for our work is the following simple fact. Let OPT be the value of an optimum solution. We can find a solution which routes OPT pairs such that each pair has a flow of 1/log n flow each. Recall that we are interested in finding pairs for which we can route 1 unit of flow each, not a samll fraction. For those of you who are familiar with randomized rounding we can obtain the above by rounding the LP and scaling the solution down. The question is whether we can convert the above solution to one into a useful one. In general the answer was not clear  thats why the problem has been difficult.,1 %H  0j ? ̙33s 0 yP(  ^  S PD   s  c $< L   Here is a simple observation. Suppose I told you that there is some additional structure to how these pairs were satisfied. Say all the flow paths for the pairs that are routed go through a special vertex v. Can we do something in this case?H  0j ? ̙336t 0 p(  ^  S PD     c $ C L   |4An indeed the answer is yes! Here is a simple idea. We can cluster the terminals into groups of size say log n each. Each of the vertices in teh cluster is sending a flow of 1/log n to v. If we pick one terminal per cluster we can send one unit of flow from this terminal to the others in the cluster and they can send their flow to v. From v we can forward the flow to the partner of the terminal we picked which is also in its own cluster. For this scheme to work, what do we need? We need clusters with the following properties. First each cluster shoul have enough terminals, that is log n terminals each. Second, each cluster should be connected so that the cluster center can send its flows to the other terminals. Third the clusters should be edge disjoint so that they do not use edges repeatedly to send flow.,H  0j ? ̙33c 0 c[(  ^  S PD   U  c $pi L   How can we find connected edge disjoint cluster? In fact this is not hard. We start with a spanning tree of G and break it up into pieces of log n terminals each that are edge disjoint. We can do this roughly and we will get about OPT/log n clusters. Now you should have asked a question. Wait a second. Maybe some of the edges in the spanning tree are being used already for routing the flows. Yes. that is a problem indeed and we will violate the capacities. ... H  0j ? ̙33v 0 T(  ^  S PD     c $ L   JWe have essentially found a solution if the flow paths had this nice property of going through a vertex v. You can see that this is not going to work for all instances. The question is whether we can simulate something like this. And in the rest of the talk we will show how to do this. The main tool we will be using for finding such flows is the recent breakthrough work of Racke on oblivious routing. Some of you are quite familiar with Racke s work but our use of it will be somewhat different. ,w:5H  0j ? ̙33PW 0 (  ^  S PD     c $$ L   NTo explain how to find the nice flow paths that we want I need to go through Racke s result in some detail. The heart of Racke s scheme is to represent an undirected graph by a capacitated tree. The leaves of T will correspond to the vertices of G and the edges of the tree represent capacities.,L$H  0j ? ̙33ZZ 0 (  ^  S PD   L   c $ L  L jNow we can explain Racke s result. He finds a tree T that is a proxy for G for routing flows. What does that mean. Given any demand matrix D we can route it on the tree trivially since the paths are unique. This routing induces a congestion on the edges of the tree. Lets call this c(D,T). His result shows that for all demand matrices .... Note that the important thing is that the tree is created once and does not change with D. H  0j ? ̙33i 0 R(  ^  S PD   L  c $0L L  L H4A more formal description of this routing is below. H  0j ? ̙33y 0 0@(  ^  S PD   L  c $lL L  L 6Now we are ready to explain how these flows are nice! Consider all the terminal pairs that have v as their lca. Then all the flows between these pairs use the same distribution on G(v) to send their flow. Pictorially we can replace v by the distribution of flow to G(v). The net effect is the same. Since all the pairs are using the same distribution on G(v) we can use the clustering idea without any change! The flows are not simple any more but that doesn t matter! What is the difficulty here? The difficulty is that this works only for pairs that have v as their lca but there are many pairs using different lcas.>k)H  0j ? ̙33z 0 P:(  ^  S PD   L  c $L L  L 0Here is the formal algorithm then. First, given an instance of the problem we solve it on T. For trees there is a 2-approximation of GVY and for the weighted case a 4-approximation by myself-... Let X be the pairs that are routed in T. Each pair has a level which is the depth of the lca. We choose the level L* at which the maximum number of pairs turn. Each vertex v at the chosen level creates a separate instance of the problem where the flow paths are nice. We solve them independently from now on.H  0j ? ̙33<{ 0 p (   ^   S PD   L   c $ܗL L  L nConsider a vertex v at L*. Let X(v) be the pairs routed through v. 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Penn   . .2  Bell Labs  .--"System 0-&TNPP &՜.+,0     qOn-screen ShowLucent Technologies2 Times New RomanTahoma WingdingsSymbolcmsy10 Trebuchet MSBlends#All-or-Nothing Multicommodity Flow Routing connections in networksMulticommodity Routing ProblemAll-or-Nothing Flow ProblemsComplexity of AN-FlowApproximating EDP/AN-MCFResultsLP RelaxationA Simple FactNice Flow PathsRouting via Clustering ClusteringHow to find nice flow paths?Rckes Graph DecompositionRckes ResultRouting details Back to Nice Flow Paths AlgorithmAlgorithm contdOpen Problems  Fonts UsedDesign Template Slide Titles'_LChandra ChekuriChandra Chekuri  !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~      !"#6Root EntrydO)PicturesCurrent UserSummaryInformation((PowerPoint Document(DocumentSummaryInformation8