TY - JOUR
T1 - Twenty years of distributed port-Hamiltonian systems
T2 - a literature review
AU - Rashad Hashem, Ramy Abdelmonem Mohamed
AU - Califano, Federico
AU - van der Schaft, Arjan
AU - Stramigioli, Stefano
PY - 2020/7/28
Y1 - 2020/7/28
N2 - The port-Hamiltonian (pH) theory for distributed parameter systems has developed greatly in the past two decades. The theory has been successfully extended from finite-dimensional to infinite-dimensional systems through a lot of research efforts. This article collects the different research studies carried out for distributed pH systems. We classify over a hundred and fifty studies based on different research focuses ranging from modeling, discretization, control and theoretical foundations. This literature review highlights the wide applicability of the pH systems theory to complex systems with multi-physical domains using the same tools and language. We also supplement this article with a bibliographical database including all papers reviewed in this paper classified in their respective groups.
AB - The port-Hamiltonian (pH) theory for distributed parameter systems has developed greatly in the past two decades. The theory has been successfully extended from finite-dimensional to infinite-dimensional systems through a lot of research efforts. This article collects the different research studies carried out for distributed pH systems. We classify over a hundred and fifty studies based on different research focuses ranging from modeling, discretization, control and theoretical foundations. This literature review highlights the wide applicability of the pH systems theory to complex systems with multi-physical domains using the same tools and language. We also supplement this article with a bibliographical database including all papers reviewed in this paper classified in their respective groups.
KW - 2019 OA procedure
U2 - 10.1093/imamci/dnaa018
DO - 10.1093/imamci/dnaa018
M3 - Article
SN - 0265-0754
JO - IMA journal of mathematical control and information
JF - IMA journal of mathematical control and information
ER -