NetFlow-based bandwidth estimation in IP networks
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1 NetFlow-based bandwidth estimation in IP networks Rodrigo Alarcón-Reyes Department of Electrical and Computer Engineering McGill University March 3, 22
2 Outline. Introduction to NetFlow 2. Definition of the bandwitdh estimation problem 3. Proposed Solution Notation Assumptions Solution 4. Study of the uplink/downlink ratio from real traces 5. Future work 2
3 Introduction NetFlow is an application protocol developed by Cisco for collecting and reporting IP traffic information in networks Information is exported on a per-flow basis A flow is defined by the following 7-tuple: Source IP address Destination IP address Source L4 port Destination L4 port IP protocol Input interface IP ToS 3
4 NetFlow operation Illustration from «Introduction to Cisco IOS Flexible NetFlow», Technology White Paper. Cisco Systems Inc., 28. 4
5 Scenario Subnet e Netflow measurement point... e en R R2 Subnet n IP network with tree topology Router R connected to n subnets through links e,, e n R also connected to router R 2 NetFlow agent configured in R 2 for reporting incoming and outgoing traffic from R 5
6 Bandwidth Estimation Problem Subnet e Netflow measurement point... e en R R2 Subnet n During a specific time interval (t, t 2 ) we want to estimate the average downlink bandwidth of traffic over links e to e n Based on the NetFlow measurements in R 2 Without any packet injection 6
7 Proposed Solution: Notation Subnet X (f) +X (nf) Netflow measurement point... U+X (nf) Xn (f) +Xn (nf) Un+Xn (nf) R X (f) + +Xn (f) U+ +Un R2 Subnet n X (f) i : Portion of downlink traffic over link e i that is forwarded from R 2 X (nf) i : Portion of downlink traffic over link e i not forwarded from R 2 U i : Portion of uplink traffic over link e i that is forwarded to R 2 X (nf) i : Portion of uplink traffic over link e i not forwarded to R 2 7
8 Proposed Solution: Assumptions. For each link e i the uplink traffic is directly proportional to the downlink traffic, with proportionality constant λ i e.g. U + X (nf) = λ (X (f) + X (nf) ) 2. The uplink traffic X i (nf) is distributed as downlink traffic in the remaining subnets, in a per-link proportion w k,i ϵ (,) e.g. X (nf) = w 2, X 2 (nf) + + w n, X n (nf) 8
9 Proposed Solution With the previous asumptions, we can derive the vectorial relation X (nf) = (W Λ) - Λ X (f) (W Λ) - U W ij = w j,i, W ii = X (nf) = A X (f) B U Λ ii = λ i Using linear regression it is possible to obtain estimates of the matrices A and B A combination of SNMP polling and NetFlow records can be using for the training period After the training period, only NetFlow records are required By knowing the traffic X (f) and X (nf), the downlink bandwidth can be finally estimated as the average over a desired interval 9
10 Study of the uplink/downlink ratio from real traces Anonymized dataset from real traces Nearly MM NetFlow records collected during a 3-hours window at an aggregation point No information was provided about the topology of the network Only the top 5 sender and top 5 receiver subnetworks were considered for the analysis For each considered subnetwork: Records were grouped in -minutes intervals Partial Uplink/Downlink ratio U i / X i (f) was computed for each interval, based on total bytes count per interval
11 Top 5 Sender Subnetworks # Anonymized Subnet (/6) Total Sent (MB) Total Received (MB)
12 Top 5 Receiver Subnetworks # Anonymized Subnet (/6) Total Sent (MB) Total Received (MB)
13 (Sent bytes)/(received bytes) Normalized (Sent bytes)/(received bytes) Partial ratio for top 5 senders (using time intervals of minutes) Top 5 Sender subnetworks Top 5 Sender subnetworks 3
14 (Sent bytes)/(received bytes) Normalized (Sent bytes)/(received bytes) Partial ratio for top 5 receivers (using time intervals of minutes) Top 5 Receiver subnetworks Top 5 Receiver subnetworks Is it possible to bound the expected mean partial ratio? Yes, at least if the values are normally distributed 4
15 Q-Q analysis: Top 5 senders 7 6 Subnet 5 Subnet Subnet Subnet Subnet Subnet Subnet 7.5 Subnet Subnet Subnet Subnet 5 Subnet 2 Subnet 3.4 Subnet 4 6 Subnet x-axes: Normal quantiles y-axes: Partial rate values 5
16 Q-Q analysis: Top 5 receivers Subnet Subnet 2.5 Subnet Subnet Subnet Subnet Subnet Subnet Subnet Subnet Subnet.2 Subnet 2.2 Subnet 3 3 Subnet 4 4 Subnet x-axes: Normal quantiles y-axes: Partial rate values 6
17 Hypothesis tests for normality: Top 5 sender subnetworks Subnet Lilliefors Anderson- Darling D Agostino- Pearson Yes Yes Yes 2 No No Yes 3 No No No 4 No No Yes 5 Yes Yes Yes 6 Yes Yes Yes 7 No No No 8 No No Yes 9 Yes Yes No No No No No No Yes 2 No No No 3 Yes Yes Yes 4 Yes Yes Yes 5 No No Yes 7
18 Hypothesis tests for normality: Top 5 receiver subnetworks Subnet Lilliefors Anderson- Darling D Agostino- Pearson No No No 2 No No Yes 3 No No Yes 4 Yes Yes Yes 5 Yes Yes Yes 6 Yes Yes Yes 7 No No No 8 No No Yes 9 Yes Yes Yes Yes Yes Yes No No No 2 Yes Yes Yes 3 No No Yes 4 Yes Yes Yes 5 Yes Yes Yes 8
19 Normalized C.I. Normalized C.I. Confidence interval for mean partial ratio (α =.5) Top 5 Sender subnetworks Top 5 Receiver subnetworks For most subnetworks, the expected mean partial ratio varies less than 2% around the sample average Hence, the first assumption seems reasonable if the total ratio behaves like the partial ratio.5 9
20 Future (pending) Work Experimental setup to validate the proposed technique Real topology v/s simulations Extension to Sampled NetFlow Effect of packet sampling in the accuracy of the estimates 2
21 NetFlow-based bandwidth estimation in IP networks Rodrigo Alarcón-Reyes Department of Electrical and Computer Engineering McGill University March 3, 22
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