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Figure 10-5: Flow of traffic on a network with TACACS+ running 1A user initiates a Telnet session with a router 2The router prompts the user for a username and password (cleartext) Then the router sends this information (encrypted) to a TACACS+ server 3The TACACS+ server checks its database to see if the user is valid If so, the server sends the OK (encrypted) to the router, along with a privilege level for the user 4Based on the TACACS+ information, the router allows the user access and the Telnet session continues (cleartext)

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Foreign Address 0000:0 0000:0 0000:0 0000:0 0000:0 0000:0 127001:52145 127001:52144 127001:52147 127001:52146 0000:0 7412547108:80 6324614018:80 192168410:445

State LISTENING LISTENING LISTENING LISTENING LISTENING LISTENING ESTABLISHED ESTABLISHED ESTABLISHED ESTABLISHED LISTENING TIME_WAIT CLOSE_WAIT ESTABLISHED

Once you have identified the flow of traffic, you can start thinking about the different kinds of transactions that are possible within the application For TACACS+ there are three categories: Administrative These transactions include logging into the TACACS+ server to perform administrative duties User These transactions include logging into routers and issuing commands there Replication This is traffic generated from one TACACS+ server to another to replicate their user database To conduct the tests, Microsoft's Network Monitor was placed on a test segment with a router, a test user, and the TACACS+ server, as shown in Figure 10-6

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The transformation w = z n changes lengths according to r r n and increases angles by a factor of n Letting z = rei , we see that the transformation is given in polar coordinates as w = z n = (rei )n = r n ein Before considering a mapping of a region, we let x = a be a vertical line in the plane The transformation w = z 2 gives w = z 2 = (a + iy)2 = a 2 y 2 + i 2ay u = a2 y2 This allows us to set y= v 2a v = 2ay

NOTE The a switch tells NETSTAT to show all used ports n instructs NETSTAT to show raw port numbers and IP addresses

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Figure 10-6: Testing TACACS+ with a single analyzer NoteAlthough this test scenario is unrealistic because there is no other traffic or slow WAN links in between any of the devices, we are only interested in testing how much traffic is generated not how long it takes to get from device to device Network Monitor was started, and the filter function was set up to capture only traffic flowing between two devices Then the user or server initiated a particular transaction, such as logging into a router or starting the replication process to another server Each test was conducted sequentially,

Hence the transformation is a parabola in the w plane described by the equation v u= a 2a

First look at this line:

trying never to run more than one test per network capture The results are shown in Table 10-3 Table 10-3: Summary of Traffic Generated by Use of TACACS+

This line shows a listening port, listening and ready for incoming packets that have a destination port number of 445 Notice the local address is 0000 This is how Windows tells you that the open port works on all NICs on this PC In this case my PC has only one NIC (192168427), but even if you have only one NIC, NETSTAT still shows it this way This computer is sharing some folders on the network Since at this moment there s no one connected, NETSTAT shows the Foreign Address as 0000 Incoming requests use port number 445 to connect to those shared folders If another computer on my network (192168483) was accessing the shared folders, this line would look like:

EXAMPLE 93 Consider the transformation of the quarter plane as shown in Fig 97 under the mapping w = z 2

Rate (Kbps)

Established ports are active, working endpoint pairs Over time all connections eventually close like this one:

SOLUTION We have seen that the effect of w = z n is to increase angles by a factor of n Indeed, in this case w = z 2 = (rei )2 = r 2ei 2 Hence, angles are doubled So the angle /2 that de nes the quarter plane is expanded as /2 That is, the quarter plane is mapped to the upper half plane by this transformation This is shown in Fig 98 Generally speaking, consider a triangular region in the x-y plane with angle = /n The mapping w = z n maps this region to the half plane This is illustrated in Fig 99

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