2019
DOI: 10.1109/tcst.2018.2855141
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Stability and Performance of Compound TCP With a Proportional Integral Queue Policy

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Cited by 7 publications
(8 citation statements)
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“…To this end, consider a convex optimization problem: (1). (19) Careful examination can tell that (11)- (17) are equivalent to the KKT conditions for the problem (19) [cf. (2- 7], with q acting as Lagrange multipliers for the constraints (C1) and (C2).…”
Section: B the Mappingmentioning
confidence: 99%
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“…To this end, consider a convex optimization problem: (1). (19) Careful examination can tell that (11)- (17) are equivalent to the KKT conditions for the problem (19) [cf. (2- 7], with q acting as Lagrange multipliers for the constraints (C1) and (C2).…”
Section: B the Mappingmentioning
confidence: 99%
“…The BS implements the scheduling policy (10). Taking into account the feedback delay, we run TCP-Reno [11], TCP-Vegas [8], TCP-Cubic [20], TCP-Compound [19], FAST-TCP [4], and the proposed QUIC-TCP (ρ = 0.5). The window update step size for FAST-TCP and QUIC-TCP is set as κ = 1.5.…”
Section: B Ns-2 Simulationsmentioning
confidence: 99%
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“…, ω I } for maximizing the utility, the control entity constructs a coding cache queue. The challenge of the classic Proportional Integral (PI) model for active queue control [34] is to adaptively set two key parameters: a proportional coefficient k P and a integral coefficient k I . k P can change the system state quickly, and k I can reduce the system static errors.…”
Section: ) Coding Cache Queue Control With Qpsomentioning
confidence: 99%
“…E d (t) is the variable deviation. q D (t) is the packet dropping rate, and ∆q D (t) is the increment of the packet dropping rate; these variables are shown as [34]:…”
Section: ) Coding Cache Queue Control With Qpsomentioning
confidence: 99%