Additive increase/multiplicative decrease ========================================= The additive-increase/multiplicative-decrease (AIMD) algorithm is a feedback control algorithm best known for its use in TCP congestion control. AIMD combines linear growth of the congestion window when there is no congestion with an exponential reduction when congestion is detected. Multiple flows using AIMD congestion control will eventually converge to an equal usage of a shared link. The related schemes of multiplicative-increase/multiplicative-decrease (MIMD) and additive-increase/additive-decrease (AIAD) do not reach stability. The additive-increase/multiplicative-decrease (AIMD) algorithm is a feedback control algorithm best known for its use in TCP congestion control. AIMD combines linear growth of the congestion window when there is no congestion with an exponential reduction when congestion is detected. Multiple flows using AIMD congestion control will eventually converge to an equal usage of a shared link. The related schemes of multiplicative-increase/multiplicative-decrease (MIMD) and additive-increase/additive-decrease (AIAD) do not reach stability. w(t + 1) = \begin{cases} w(t) + a & \text{ if congestion is not detected} \\ w(t) \times b & \text{ if congestion is detected} \end{cases} In TCP, after slow start, the additive increase parameter a is typically one MSS (maximum segment size) per round-trip time, and the multiplicative decrease factor b is typically 1/2. REFERENCES ---------- BIBLIOGRAPHY (BibTeX) -------------------- @article{ref0, title = {Additive increase/multiplicative decrease}, url = {https://encyclopegia.org/a/additive-increase-multiplicative-decrease} } BIBLIOGRAPHY (RIS) ------------------- TY - JOUR TI - Additive increase/multiplicative decrease UR - https://encyclopegia.org/a/additive-increase-multiplicative-decrease ER - CITE THIS ARTICLE ---------------- Cite this article: Additive increase/multiplicative decrease Derived from: https://en.wikipedia.org/w/index.php?oldid=1340219627 Licence: CC BY-SA 4.0 Snapshot: enwiki-001340219627 Permalink: /a/additive-increase-multiplicative-decrease