1. π 2022
Classification of Classical Friedrichs Differential Operators: One-Dimensional Scalar Case
Journal: Commun. Pure Appl. Anal., 10, 3499β3527
Proving the von Neumann type decomposition for abstract Friedrichs operators, classifying admissible boundary conditions for one dimensional scalar Friedrichs operators.
2. π 2025
Friedrichs Systems on an Interval
Journal: Ann. Funct. Anal. 16, 54 (2025).
Proving technical result related to smoothness of totalprojections of Lipschitz continuous matrix, rank theorem for one dimensional vectorial Friedrichs operators.
3. π 2025
The von Neumann Extension Theory for Abstract Friedrichs Operators
Journal: Z. Anal. Anwend., 44 (1/2), pp. 193β218
A comprehensive analysis of von Neumannβs extension theory for abstract Friedrichs operators, including a new characterisation of abstract Friedrichs operators.
4. π 2025
m-Accretive Extensions of Friedrichs Operators
K. Burazin, M. Erceg, and S. K. Soni
A preprint discussing new developments in the m-accretive extension theory of Friedrichs operators, and other boundary conditions.
5.π 2024
Classification of Boundary Conditions for Friedrichs Systems
Ph.D. Dissertation, University of Zagreb
This dissertation provides a rigorous classification scheme for boundary conditions for Friedrichs systems.