Traffic Management for the Available Bit Rate (ABR) Service in ...
Traffic Management for the Available Bit Rate (ABR) Service in ... Traffic Management for the Available Bit Rate (ABR) Service in ...
y the four conditions: x>0andy>0 and U(1 + ) x + y U(1 ; ) Observe that x and y are strictly greater than zero. The case of x = 0 or y = 0 reduces the number of sources to one. Similarly, when the network is operating in a region close to the fairness line, we consider the network to be operating fairly. This region is bounded by the lines corresponding to y = x(1 ; )=(1 + ) and y = x(1 + )=(1 ; ). The quadrangular region bounded by these two lines in side the TUB is called the fairness region. This is shown in Figure 5.24(b). Mathematically, theconditions de ning the fairness region are: (1 + ) x y (1 ; ) (1 ; ) x (5.1) (1+ ) U(1 + ) x + y U(1 ; ) (5.2) The fair share s is U=2. Recall that the TUB algorithm sets the load adjustment factor (LAF) as follows: words, IF (x 0 and y s and U(1 + ) x + y U(1 ; ) 139
Region 2: y s and x s and U(1 + ) x + y Region 3: s>y>0 and x s and U(1 + ) x + y U(1 ; ) Region 4: y
- Page 115 and 116: 4.13 SP-EPRCA scheme The SP-EPRCA s
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- Page 123 and 124: 5.1.1 Control-Cell Format The contr
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- Page 127 and 128: Figure 5.3: Flow chart for updating
- Page 129 and 130: LAF in cell Max(LAF in cell, z) The
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- Page 141 and 142: Figure 5.6: Space time diagram show
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- Page 147 and 148: 4. The RM cell contains a timestamp
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- Page 169 and 170: eing divided into eight non-overlap
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- Page 173 and 174: have: and y 0 = y(1 ; ) z x + y 0 =
- Page 175 and 176: The OSU scheme is, therefore, incom
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- Page 179 and 180: (a) Regions used to prove Claim C1
- Page 181 and 182: 6.1 The Basic ERICA Algorithm The s
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- Page 185 and 186: efore competing sources can receive
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- Page 199 and 200: 6.14 ERICA+: Queue Length as a Seco
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- Page 205 and 206: Figure 6.4: Linear functions for ER
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Region 2: y s and x s and U(1 + ) x + y<br />
Region 3: s>y>0 and x s and U(1 + ) x + y U(1 ; )<br />
Region 4: y
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