Take ELEC 498/898 in the Spring

Consider taking ELEC 498/898 Computational Modeling and Simulation I (Discrete Systems) in the spring semester. It will be taught MF 8:15-9:30 a.m. The call # is ELEC 498 (7055); ELEC 898 (7056).

Goal: To introduce the fundamental concepts of computational modeling and simulation of discrete systems and their applications, ranging from description and development of a model to simulation and analysis of its results using MathLab. Modeling technciques, varification and validation in the context of a design, will be also covered.

Course Outline

Intro to discrete-event simulation
 Areas of application, systems environment, components of a system
 Model of a system, types of model
Concepts in discrete-event simulation
 Event scheduling and time advance scheduling
 Basic list processing operations
Review of basic probability and statistics concepts
 PMF, CDF, central limit theorem, laws of large numbers
 Expectation, variance, probability distribution functions and their properties
Random number generation
 Linear congruential method, tests for randomness
 Random variable generation (inverse transform, exponential distribution)
Mathematical and statistical models
 Simulation output data and stochastic processes
 Estimation of mean, variances, and correlation
 Confidence interval and hypothesis testing
 Useful statistical models

Queuing models
Characteristics of queuing systems; queuing notation; single and multiple server queues; steady state behavior of infinite and finite population models; networks of queues

Goal: To introduce the fundamental concepts of computational modeling and simulation of discrete systems and their applications, ranging from description and development of a model to simulation and analysis of its results using MathLab. Modeling technciques, varification and validation in the context of a design, will be also covered.

Prereq: Prerequisite or in parallel ELEC 305 or equivalent course in probability and statistics, a course in high level programming language

Analysis of simulation data
Input modeling; data collection; sample mean; sample variance

Verification and Validation of Simulation Models
 Validation of model assumptions
 Validation of input-output transformation

Monte Carlo Simulation and its application

For more info and registration, please contact Dr. Vakilzadian (hvakilzadian@unl.edu)