CS194-24 Advanced Operating Systems Structures and

CS194-24 Advanced Operating Systems Structures and
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CS194-24 Advanced Operating Systems Structures and Implementation Lecture 23 Networks (Cont) Security April 28th, 2014 Prof. John Kubiatowicz http:inst.eecs.berkeley.educs194-24 Goals for Today Network Drivers (Cont) Security

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01
CS194-24 Advanced Operating Systems Structures and Implementation Lecture 23 Networks (Con’t) Security April 28th, 2014
Prof. John Kubiatowicz
http://inst.eecs.berkeley.edu/~cs194-24<br>
02
Goals for Today Network Drivers (Con’t)
Security



Interactive is important!
Ask Questions! Note: Some slides and/or pictures in the following are
adapted from slides ©2013<br>
03
Recall: A Little Queuing Theory: Some Results Assumptions:
System in equilibrium; No limit to the queue
Time between successive arrivals is random and memoryless




Parameters that describe our system:
: mean number of arriving customers/second
Tser: mean time to service a customer (“m1”)
C: squared coefficient of variance = 2/m12
μ: service rate = 1/Tser
u: server utilization (0u1): u = /μ =   Tser
Parameters we wish to compute:
Tq: Time spent in queue
Lq: Length of queue =   Tq (by Little’s law)
Results:
Memoryless service distribution (C = 1):
Called M/M/1 queue: Tq = Tser x u/(1 – u)
General service distributon (no restrictions), 1 server:
Called M/G/1 queue: Tq = Tser x ½(1+C) x u/(1 – u))<br>