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RFC-1323, TCP Extensions for High Performance, May 1992. Abstract: This memo presents a set of TCP extensions to improve performance over large bandwidth delay product paths and to provide reliable operation over very high-speed paths. It defines new TCP options for scaled windows and timestamps, which are designed to provide compatible interworking with TCPs that do not implement the extensions. The timestamps are used for two distinct mechanisms: RTTM and PAWS. Selective acknowledgments are not included in this memo. This memo combines and supersedes RFC-1072 and RFC-1185, adding additional clarification and more detailed specification. App. C of RFC-1323 summarizes the changes from the earlier RFCs. RFC-1072, TCP Extensions for Long Delay Paths, October 1988. Status of this memo: This memo proposes a set of extensions to the TCP to provide efficient operation over a path with a high band-width delay product. These extensions are not proposed as an Internet standard at this time. Instead, they are intended as a basis for further experimentation and research on TCP performance. Distribution of this memo is unlimited.

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1533 RESILIENCE AGAINST SLIP USING BEACONS The two previous algorithms showed how to make the robot more practical, but as seen, even these techniques have their limitations Let s look at an entirely different way for the robot to deal with its environment We need a means of knowing when the robot arrives at the desired commanded point If we install a collection of beacons in the ceiling of the of ce above each node (see Fig 157) and we give the robot a remote control that can switch individual beacons on and off (using a coded signal), we can have a means for the robot to be able to home in on a desired location as in Chap 12 The robot moves along a designated path by switching the beacons on one at a time along the path.

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opposite side adjacent side adjacent side cot opposite side hypotenuse sec adjacent side hypotenuse csc opposite side

15.12 Split TCP Connections The TCP provides end-to-end connection. This means that the TCP layers at the sender and receiver are connected through a virtual link (see Sec. 15.3) so that such matters as congestion control and regulation of data flow, can be carried out without intervention of intermediate stages. It is to preserve this end-to-end connection that many of the extensions to TCP described in the preceding section have been introduced. If, however, it is assumed that the end-to-end connectivity can be split, new possibilities are opened up for the introduction of satellite links as part of the overall Internet. Figure 15.13 shows one possible arrangement (Ghani and Dixit, 1999). Breaking the network in this way is termed spoofing. This refers to the fact that the TCP source thinks it is connected to the TCP destination, whereas the interworking unit (IWU) performs a protocol conversion. In Fig. 15.13, TCP Reno refers to the TCP with extensions: slow start, congestion avoidance, fast retransmit, fast

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After locating and moving to a beacon, it switches the beacon off and turns on the next one and continues doing this in sequence until the nal goal is reached The robot is always guaranteed to reach the beacon by this homing algorithm The overall behavior of the robot (moving to each node) is the same as before but the robot responds correctly without a compass or GPS and with no expensive slip counteracting hardware This idea is implemented with the code in Fig 1514 In the DockWithCharger routine we use the beacon at the door of the charging room to orient the robot to north Set SlipValue to some number other than zero (20 is a good test) and replace the subroutines in Fig 1512 with the ones in Fig 1514 Note that the subroutine CheckObstacles (Fig 15.

TCP source IWU TCP Reno Link-level protocol Improved link-layer protocol or even TCP version Spoofing endpoints Native (legacy) TCP versions at client desktops

TCP/IP satellite link spoofing configuration. (Courtesy of Ghani and Dixit, 1999. Copyright, 1999 IEEE.)

sin x cos x (cos x)Dx (sin x) (sin x)Dx (cos x) = (cos x)2 (cos x)(cos x) (sin x)( sin x) = cos2 x 2 x + sin2 x 1 cos = = 2x cos cos2 x 2x = sec 1 Dx (cot x) = Dx ((tan x) 1 ) = Dx (tan x) (tan x)2 1 1 1 = = 2 (cos x)2 (tan x) (tan x cos x)2 1 = (sin x)2 Dx (tan x) = Dx = csc2 x Differentiating the rst identity of Theorem 28.3, 2(tan x)(sec2 x) = 2(sec x)Dx (sec x) and dividing through by 2(sec x), which is never zero, gives Dx (sec x) = tan x sec x Similarly, differentiation of the second identity of Theorem 28.3 gives Dx (csc x) = cot x csc x

12) uses the GPS to nd the distance from the mouse pointer to the robot This is only to simulate obstacles in the robots way We continue to use the GPS in this routine because it does not impact our goal of creating a practical robot..

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