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Lecture 12 - Mathematics
Lecture 12 - Mathematics

... enough, with high probability, ...
slides
slides

... ETH Zurich ...
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Document

... Analysis of Multi-core performance ◦ Tandem system model for applications ◦ Queueing analysis ◦ Problem  Given a tandem queueing model, and find the optimal number of cores, so that the total service time is minimal ...
SMAM 351 REVIEW FOR EXAM 2 1. In testing a certain kind of truck
SMAM 351 REVIEW FOR EXAM 2 1. In testing a certain kind of truck

... 3. A certain area of the United States is hit on the average by 5 hurricanes each year. Find the probability that this area will be hit by A. fewer than 4 hurricanes in a given year P(X≤3) = .265 B. anywhere from 6 to 10 hurricanes inclusive. during a two year period (λ=10) P(6≤X≤10) = P(X≤10) – P(X ...
Terrorists never congregate in even numbers
Terrorists never congregate in even numbers

... Included in this statement is the ability of Π to “come down from infinity”. (Slighly) more precisely: if the initial configuration is the trivial partition Π(0) := ({1}, {2}, {3}, · · · ) (so that N(0) = ∞) then N(t) < ∞ almost surely, for all t > 0. In particular, the Markov Chain N(t) has an entr ...
LAB1
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... c) The C.L.T. is still true even if the Yi's are from different probability distributions! All that is required for the C.L.T. to hold is that the distribution(s) have a finite mean(s) and variance(s) and that no one term in the sum dominates the sum. This is more general than definition II). 1) In ...
Discrete Random Variables - McGraw Hill Higher Education
Discrete Random Variables - McGraw Hill Higher Education

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Summer Math Packet For Students Entering C2.0 Honors Geometry
Summer Math Packet For Students Entering C2.0 Honors Geometry

Modeling in Mathematics
Modeling in Mathematics

... n ( n + 1) /2 = n/2 x (n + 1) = n x (n + 1) /2 One of the numbers n or n+1 must be even. I choose the even one to halve first and the total is the product. Also (n + 1) /2 is the average of n numbers. The total of course being the product! This is another understanding. ...
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Goals of this section Define: • random variables. • discrete random

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SIMULATING THE POISSON PROCESS Contents 1. Introduction 1 2

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21-325 (Fall 2008): Homework 5 (TWO side) Due by
21-325 (Fall 2008): Homework 5 (TWO side) Due by

... with parameter λ. If each event is classified as a type i event with probability pi , i = 1, 2, 3, p1 + p2 + p3 = 1, independently of other events, show that the numbers of type i events that occur, i = 1, 2, 3 are independent Poisson random variables with respective parameters λpi , i = 1, 2, 3. So ...
presentation source - CECS Multimedia Communications
presentation source - CECS Multimedia Communications

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... that is, F (y) = e y/ for any positive rational number y. By the right continuity of F (y), it follows that F (y) = e y/ for any positive real number y. Therefore, Y has an exponential distribution with parameter > 0. The reason that the geometric and exponential distribution should both have the me ...
doc - EECS: www-inst.eecs.berkeley.edu
doc - EECS: www-inst.eecs.berkeley.edu

... 3.1 Metrics of a network Bandwidth (capacity): The rate (bits/second) of a communication channel, which is the amount of data that can be passed along a communication channel in a given period of time. Utilization: the fraction of capacity in actual use measured over some interval of time Throughput ...
hw2.pdf
hw2.pdf

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Math 215 Lecture notes for 10/29/98: Poisson Distribution 1
Math 215 Lecture notes for 10/29/98: Poisson Distribution 1

... the coin” or “special opportunities”. Such a parameter does not exist with the Poisson distribution, since there are no “special opportunities.” Instead of the probability p, we have a different parameter that describes on average, how many events we should expect in that interval. We traditionally ...
Discrete Event Simulation
Discrete Event Simulation

... • DEVS has been around for decades, and is supported by a large set of supporting tools, programming languages (e.g. Simula, Simulink), conventional practices, etc. • Like other kinds of simulation, offers an alternative, often simple way of solving a problem – simulate a system and observe results, ...
simulation
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... • DEVS has been around for decades, and is supported by a large set of supporting tools, programming languages (e.g. Simula, Simulink), conventional practices, etc. • Like other kinds of simulation, offers an alternative, often simple way of solving a problem – simulate a system and observe results, ...
INSTITUTE OF ACTUARIES OF INDIA EXAMINATIONS 22
INSTITUTE OF ACTUARIES OF INDIA EXAMINATIONS 22

... (ii) It was thought that the monthly inflation rate {Xt} in India, based on retail price of select commodities would follow the model X t = 0.4 X t −1 + 0.2 X t − 2 + Z t + 0.025 , where {Zt} is a sequence of uncorrelated random variables having a common variance and zero mean. (a) Determine the aut ...
Language models I
Language models I

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I - (canvas.brown.edu).

... frequentist concepts of behavior on repeated samples 2. Bayesian concept of probability distribution of unknowns for given data ii. Review: Frequentist estimation (Week 3) 1. Example for estimating proportion with blue eyes 2. Data: A random sample from a population a. One of many possible samples 3 ...
Homework 4 (Due 2016/10/19)
Homework 4 (Due 2016/10/19)

... 1. Use Matlab to generate Gaussian sequences xi with specified mean  x and standard deviation  x , and plot time series, distribution diagram, and histogram. < hint: normrnd()、hist() > 2. Use Box-Mü ller transformation to generate two independent Gaussian sequences through input two independent u ...
Weighted fair queuing
Weighted fair queuing

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Math 151 Midterm 2 Solutions
Math 151 Midterm 2 Solutions

... An airline company sells 200 tickets for a plane with 198 seats, knowing that the probability a passenger will not show up for the flight is 0.01. Use the Poisson approximation to compute the probability they will have enough seats for all passengers who show up. Solution. In the language of Poisson ...
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History of network traffic models

The design of robust and reliable networks and network services is becoming increasingly difficult in today's world. The only path to achieve this goal is to develop a detailed understanding of the traffic characteristics of the network. Demands on computer networks are not entirely predictable. The success of a network depends on the development of effective services. An accurate estimation of network performance is critical for the success of any networks. Performance modeling is necessary for deciding the quality of service (QoS) level. Performance models in turn, require very accurate traffic models that have the ability to capture the statistical characteristics of the actual traffic on the network. Many traffic models have been developed based on traffic measurement data. If the underlying traffic models do not efficiently capture the characteristics of the actual traffic, the result may be the under-estimation or over-estimation of the performance of the network. This would totally impair the design of the network. Traffic Models are hence, a core component of any the performance evaluation of networks and they need to be very accurate.
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