STOCHASTIC MODELING TECHNIQUES
Techniques for modeling systems in which uncertainty is an essential factor. Emphasizes why, how and when techniques can or cannot be applied, rather than their mathematical derivation. Case studies and/or examples from such areas as logistics, production, and service industries.
Prerequisites & course information
Requisites: ( STAT 311 , STAT/MATH 309 , 409, or 431 ) and ( MATH 320 , 340 , 341 , 345 , or 375 ), graduate/professional standing, or member of Engineering Guest Students Course Designation: Grad 50% - Counts toward 50% graduate coursework requirement Repeatable for Credit: No Last Taught: Spring 2026 Learning Outcomes: 1. Identify and interpret basic concepts of probability, including random variables, and conditional probability, expectation, and variance Audience: Both Grad & Undergrad 2. Analyze probability models such as the Markov chains, the exponential distribution, Poisson processes, and queuing models Audience: Both Grad & Undergrad 3. Identify, formulate, and develop solution techniques for problems that can be modeled by stochastic models in various domains (engineering, computer science, supply chains, healthcare systems, operations research) Audience: Both Grad & Undergrad 4. Recognize how and when to apply each type of probability model Audience: Both Grad & Undergrad 5. Formulate mathematical formulations and apply proof techniques Audience: Graduate Learning Outcomes: 1. Identify and interpret basic concepts of probability, including random variables, and conditional probability, expectation, and variance Audience: Both Grad & Undergrad 2. Analyze probability models such as the Markov chains, the exponential distribution, Poisson processes, and queuing models Audience: Both Grad & Undergrad 3. Identify, formulate, and develop solution techniques for problems that can be modeled by stochastic models in various domains (engineering, computer science, supply chains, healthcare systems, operations research) Audience: Both Grad & Undergrad 4. Recognize how and when to apply each type of probability model Audience: Both Grad & Undergrad 5. Formulate mathematical formulations and apply proof techniques Audience: Graduate
Sources
- Course catalogue ↗2026-2027