Professor Fehribach has taught and led mathematical research efforts at WPI since 1992. If you are interested in his work, please contact him directly. His research works with Kirchhoff graphs, representing that the null and row spaces of a matrix are orthogonal complements. When the matrix is the stoichiometric matrix for a chemical reaction network, the Kirchhoff graph is effectively a circuit diagram for that reaction network.
Professor Fehribach has taught and led mathematical research efforts at WPI since 1992. If you are interested in his work, please contact him directly. His research works with Kirchhoff graphs, representing that the null and row spaces of a matrix are orthogonal complements. When the matrix is the stoichiometric matrix for a chemical reaction network, the Kirchhoff graph is effectively a circuit diagram for that reaction network.
Scholarly Work
Diffusion-Reaction-Conduction Processes in Porous Electrodes: the Electrolyte Wedge Problem 2001
Using numerical experiments to discover theorems in differential equations 2003
A reaction route graph analysis of the electrochemical hydrogen oxidation and evolution reactions 2005
The second electrolyte wedge problem in porous electrodes 2007
Triple phase boundaries in solid-oxide cathodes 2009
Matrices and their Kirchhoff graphs 2015