Pure Aloha Part-2

AI Summary

An AI-generated summary of this video lecture.

This lecture introduces Pure ALOHA, the earliest random-access protocol developed at the University of Hawaii around 1970 for wireless LANs but applicable to any shared medium. The instructor explains that each station transmits a frame whenever it has one, creating collision risk. A timeline diagram with frames A, B, and C is used to define vulnerable time as 2 x Tf: if station A sends at time t, any frame from B sent between t - Tf and t collides with A's beginning, and frames overlapping the end of A or beginning of subsequent frames also collide. The lecture then presents a flowchart for the Pure ALOHA procedure, defining K (number of attempts), Tp (maximum propagation time), Tf (average transmission time), and Tb (back-off time). The algorithm starts with K = 0, sends the frame, waits a timeout of 2 x Tp, and checks for an ACK. If no ACK is received, K increments, a random number R between 0 and 2^K - 1 is chosen, the station waits Tb = R x Tp or R x Tf, and retries. If K exceeds Kmax (normally 15), the attempt is aborted. Handwritten margin notes illustrate how the random range grows with K: K=1 gives 0-1, K=2 gives 0-3, K=3 gives 0-7.

Chapters

1. 0:00 – 2:00 00:00-02:00

   The lecture opens with a slide titled 'Aloha' stating it is the earliest random-access method, developed at the University of Hawaii around 1970 for a radio (wireless) LAN but usable on any shared medium. The original protocol is called pure ALOHA, described as simple and elegant: each station sends a frame whenever it has one. The instructor begins annotating the slide, drawing a rectangle labeled 'A' with handwritten letters B and C to its right, introducing the collision scenario.

2. 2:00 – 5:00 02:00-05:00

   The instructor explains vulnerable time using a Time-axis diagram with stacked bars for frames A, B, and C. On-screen text reads 'Vulnerable time = 2 x Tf' with ticks at t - Tf and t + Tf. A bullet states 'Station A sends a frame at time t' and that B's frame sent between t - Tf and t collides with A's beginning. The instructor points to the diagram, drawing arrows inside frame boxes to indicate duration and clarifying collision windows.

3. 5:00 – 10:00 05:00-10:00

   The timing diagram continues with annotations reading 'A's end collides with B's beginning' and 'B's end collides with C's beginning,' reinforcing that Pure ALOHA vulnerable time equals 2 x Tf. The lecture transitions to a flowchart titled 'Procedure for Pure ALOHA protocol,' defining K (number of attempts), Tp (maximum propagation time), Tf (average transmission time for a frame), and Tb (back-off time). Hand-drawn annotations illustrate transmission time Tf and propagation time Tp alongside the wait timeout period.

4. 10:00 – 15:00 10:00-15:00

   The full flowchart is shown running from a Start oval through K = 0, Send the frame, Wait time-out time (2 x Tp), an ACK received? diamond, then to Success or back through K = K + 1. The back-off box states 'Wait Tb time (Tb = R x Tp or R x Tf)' and the random box states 'Choose a random number R between 0 and 2^K - 1.' Red pen annotations circle K = 0 and the random-number box, with a note near the K = Kmax diamond stating 'Kmax is normally 15.'

5. 15:00 – 18:46 15:00-18:46

   The instructor stands before the flowchart slide, with handwritten margin notes tracking K values: K=1 gives 0-1, K=2 gives a red-circled 0-3, K=3 gives 0-7, and K=n gives a range up to 16. Red circles mark margin values such as 10, 5, and 3. The slide reiterates 'ALOHA vulnerable time = 2 x Tf,' connecting the back-off randomization to the earlier collision analysis.

The lecture builds from protocol history to collision mechanics and finally to the retry algorithm. Pure ALOHA's core vulnerability is that a frame sent at time t can collide with any frame transmitted during the preceding Tf (overlapping its start) or following Tf (overlapping its end), yielding a total vulnerable time of 2 x Tf. The flowchart operationalizes this: after each failed attempt, the station increases K, selects a random back-off R in [0, 2^K - 1], waits Tb proportional to Tp or Tf, and retries until success or Kmax (typically 15) is reached. The growing random range with each attempt reduces the probability of repeated collisions among contending stations.