Professor
Education
- B.S. Mathematics , Vanderbilt University
- Ph.D. Operations Research , Massachusetts Institute of Technology
Expertise
- Mathematical Programming
- Computer Science
John Vande Vate, a professor in ISyE. He held visiting professor positions at University of Chicago Booth School of Business, MIT Sloan School of Management, Carnegie Mellon Tepper School of Business, University of Pittsburgh, Department of Economics, among others.
During the past 30 years, he has consulted for a variety of companies on a range of management science applications. His research has been published in Econometrica, Mathematics of Operations Research, Operations Research, Mathematical Programming, Questa, Journal of Theoretical Biology, Mechanics of Structures and Machines, and other established journals.
He served on the board of the Supply Chain Council as the global treasurer and was named among Supply & Demand Chain Executive's Pros to Know in 2006. Dr. Vande Vate was among a team that received the 2016 Golden Goose Award.
Dr. Vande Vate’s research explores the optimal control of Brownian motion, a fundamental stochastic process that shapes economic, financial, and operational models where uncertainty and random fluctuations are inherent. His work develops scalable, high‑precision computational tools to manage and optimize systems driven by Brownian dynamics, with the goal of advancing decision‑making frameworks in risk management and resource allocation. By bridging rigorous mathematical theory with practical applications, this research demonstrates the power of stochastic control in addressing complex, real‑world challenges.
• M. Ormeci Matoglu and J. Vande Vate, “On the optimality of stepwise policies for managing capacity, inventory and backorders”, Stochastics, (2024), 1700–1734.
• J. Vande Vate, “The Average Cost Brownian Control Problem with Proportional Changeover Cost”, Stochastic Systems (2021), Vol. 11, No. 3, 218–263
• M. Ormeci Matoglu, J. Vande Vate and H. Yu, “The Economic Average Cost Brownian Control Problem”, Advances in Applied Probability, (2019), March, Vol. 51, Issue 1, pp. 300-337.
• M. Ormeci Matoglu, J. Vande Vate and H. Wang, “Solving the Drift Control Problem”, Stochastic Systems, (2015), Vol. 5, No. 2, 324–371