
Justin Kennah
Adjunct Assistant Professor Milwaukee School of Engineering

Milwaukee School of Engineering
View more experts managed by Milwaukee School of Engineering
Education, Licensure and Certification
M.S.
Electrical Engineering
Marquette University
2021
B.S.
Electrical Engineering
Pennsylvania State University
2018
Biography
Areas of Expertise
Affiliations
- Pi Mu Epsilon, Mathematics Honor Society : Member
- Tau Beta Pi, Engineering Honor Society : Member
- Phi Alpha Phi, Honor Society : Member
Research Interests
Control Theory
Modeling, control, analysis, and estimation of nonlinear control systems with stochastic uncertainties
Selected Publications
H_2 Optimal Control of a Class of Discrete-Time Nonlinear Stochastic Systems Using Static Output Feedback
Accepted for publication at the proceedings of the 12th International Conference of Control Systems, and Robotics (CDSR 2025)Kennah, J.J., Yaz, E.E., Schneider, S.C.
2025
This paper considers static output feedback control for a general class of discrete-time stochastic nonlinear systems. A linear matrix inequality is presented which is used to determine a constant feedback gain matrix. If a solution to the linear matrix inequality exists, then the closed-loop response of the system is guaranteed to satisfy H_2 optimality in addition to achieving asymptotic stability in the mean square, and almost sure senses. Output feedback is used to eliminate the need to measure and/or estimate all of the states of the system. In this formulation, precise knowledge of the stochastic nonlinearity, or its statistics, are not needed. Rather, it is only required that an upper bound to the second moment of the stochastic nonlinearity can be determined.
Stabilization of a Class of Discrete-Time Nonlinear Stochastic Systems Using Static Output Feedback
Proceedings of the 11th International Conference of Control Systems, and Robotics (CDSR 2024)Kennah, J.J., Yaz E.E., Schneider S.C.
2024
In this paper, static output feedback control is proposed to stabilize a general class of discrete-time stochastic nonlinear
systems. Knowledge of the precise form of the nonlinearity or its statistics are not required. Instead, it is only necessary that a bound on
the second moment of nonlinearity can be determined. The control gain is determined by solving a linear matrix inequality which is
sufficient to show that the controlled system is stable in the mean square and almost sure senses.
A Dynamic System Testbed to Facilitate Controller and Estimator Designs and Its Application to Neoclassical Controllers
Marquette University2021
This thesis proposes a testbed capable of validating experimental controller designs.Because it is undesirable to implement unvalidated controller designs on physical hardware, the need for an effective testbed arises. For the testbed to be useful, it should be easy to use and contain all the hardware and software necessary to implement a controller and analyze its response.