Reformulating the monitor placement problem: Optimal Network-wide wide Sampling
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1 Reformulating the monitor placement problem: Optimal Network-wide wide Sampling Gianluca Iannaccone Intel Cambridge Joint work with: G. Cantieni,, P. Thiran (EPFL) C. Barakat (INRIA), C. Diot (Intel) 1
2 Motivation Router-embedded embedded monitoring functionalities are commonly used in small and large ISPs e.g., Cisco s NetFlow provide visibility over the entire network level of details is good enough (for now...) Challenge: how to configure a network-wide wide monitoring infrastructure with hundreds of viewpoints? 2
3 Why is it a hard challenge? Configure means setting the sampling rates on all individual interfaces Sampling rates needs to be low to reduce stress on routers Aggregate volume of information collected from the routers should be kept under control Measurement task unknown a priori and a single fixed layout does not perform well e.g., PoP-level traffic matrix estimation all edge routers with low sampling rates. e.g., focusing on specific prefix below the radars few monitors, relatively higher sampling rates. 3
4 Our objective Given a measurement task and a target accuracy, find a method that: sets the sampling rates on all interfaces guarantees optimal use of resources (in terms of processed packets) requires minimum configuration can adapt quickly to changes in the traffic Method should apply to a general class of measurement tasks 4
5 Picking a measurement task... Estimate amount of traffic flowing among a subset of origin-destination pairs Common task for traffic engineering apps Janet AS786 GEANT European Research Network 5
6 Problem formulation Choose vector of sampling rates p that maximizes utility function for OD pair k effective sampling rate for OD pair k sampling rate on link i max sampling rate for link i packets traversing link i system capacity (in packets) Effective sampling rate approximated by sum of sampling rates All constraints are linear and define a convex solution space Unique maximizer exists as long as M() is strictly concave 6
7 Algorithm Solve system defined by KKT conditions select set active/inactive constraints (equivalent to switching off/on a link monitor) use gradient projection method to explore space use KKT conditions to check optimality of solution Selection of active/inactive constraints is NP- hard no guarantee of convergence Limit algorithm runs to 2,000 iterations 98.6% optimum found (for our task) 7
8 The utility function Measures quality of sampling an OD pair Well behaved to make the algorithm run fast Mean square relative error good candidate E[SRE] = E[((X/ρ S) / S) 2 ] actually 1 E[SRE] mean square relative accuracy M(ρ) ) = 1 E[1/S] * (1/ρ 1); minor tweaking to force it to be zero when ρ = 0 needs E[1/S] where S is the size of the OD pair 8
9 Evaluation Consider NetFlow data from GEANT Collected using Juniper s s Traffic Sampling 1/1000 periodic sampling We scale the measurement by 1000 (we just need a realistic mix of OD pair sizes) Results based on one run of the algorithm One five minute snapshot of the network traffic Compute OD pair sizes and link loads Assume E[1/S] is known 9
10 Results highlights Measuring relative accuracy Defined as one minus relative error (not squared) Allows to validate manipulation of utility function and the use of effective sampling rate Accuracy is in the range 89-99% 99% Worst accuracy for JANET LU (it has just 20 pkts/sec) Measurement spread across 10 links Max sampling rates is 0.92% (lightly loaded links) Most links are around 0.1% No OD pair is monitored on more than two links Effective sampling rate (sum of sampling rates) is a good approximation of actual sampling rate 10
11 Comparing to naive solutions Why not just monitoring JANET access link? All the monitored traffic would be relevant! To achieve same accuracy over all OD pairs we need ~1% sampling rate 70% more packets are processed It s s not always possible to monitor both directions of access links Why not just monitoring all UK links? There are just 6 links leaving the UK Straightforward algorithm to set sampling rate (each OD pair is present on just one link), but... 11
12 Monitoring all UK links Why does our method work better? It looks across the entire network to find where small OD pairs manifest themselves without hiding behind large flows 12
13 Deployment on real networks Two aspects need to be addressed What prior knowledge about the network does the method need? need routing information need estimate of E[1/S] for each OD pair bootstrapping phase How does the method perform over time? time of day effect change E[1/S] and U i routing event change path taken by OD pairs adapt sampling rates 13
14 Bootstrapping phase 14
15 Performance over time OD pair volume drops to less than 10 pkts/sec 15
16 Performance over time (cont d) accuracy drops following time of day or other OD pair fluctuations 16
17 Performance over time (cont d) up to 120% more sampled packets than target capacity! 17
18 Adapting to traffic fluctuations Three different cases that require different approaches Link load increases more sampled packets, exceeding capacity find new sampling rates to enforce target capacity OD pair decreases in volume poor accuracy because of bad E[1/S] estimate adapt capacity Θ to keep target accuracy OD pair traverses different set of links missing entire OD pair monitor routing updates and re-bootstrap the algorithm 18
19 Fluctuations in OD pairs Monitoring accuracy of OD pairs This is not trivial. Accuracy is not known. Need to estimate E[1/S] from sampled data. Use simplest method Current size of OD pair Compute new sampling rates when estimated accuracy drops below target If the estimated accuracy is still below target, increase capacity by 10% Decrease capacity if estimated accuracy is above target for more than one hour 19
20 Fluctuations in OD pairs (cont d) 20
21 Fluctuations in OD pairs (cont d) 21
22 Fluctuations in OD pairs (cont d) 22
23 Related work Passive monitoring Suh et al, Locating Network Monitors..., Infocom 2005 two phase approach: select the monitors then optimize sampling near-optimal solutions Active monitoring Bejerano, Rastogi, Robust monitoring of link delays, Infocom 2003 Jamin et al., On the placement of Internet instrumentation, Infocom 2000 Improving NetFlow Estan et al, Building a better NetFlow, Sigcomm 2004 Baek-Yong et al.... Adaptive Sampling... TM estimation work really a different problem setting 23
24 Conclusion & Future work Set sampling rates of a network of monitors. General enough framework for large class of measurement tasks Working on finding new utility functions Looking into using better predictors for E[1/S] Open issue How long does it take to reconfigure NetFlow? 24
2004 Networks UK Publishers. Reprinted with permission.
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