Lori Layne, Clemson University


Stability properties of biologically relevant Boolean functions

Abstract: Finite dynamical systems have emerged as a prominent tool for modeling biological systems. Nested canalyzing functions, a particular class of Boolean functions, possess properties that make them especially promising as biologically relevant models. However, for the purpose of reverse engineering, relaxing the canalyzing requirement on some variables is necessary and furthermore, we found out that it does not substantially decrease the function's stability. In this talk, I will introduce the class of partially nested canalyzing functions and discuss some of their biologically relevant properties and potential applications.

Advisor: Dr. Elena Dimitrova (Clemson University)