Interconnection of the Kirchhoff plate within the port-Hamiltonian framework. - Andrea Brugnoli; Daniel Alazard; Valerie Pommier-Budinger; Denis Matignon (CDC, 2019)

Port-Hamiltonian modeling, discretization and feedback control of a circular water tank. - Flávio Luiz Cardoso-Ribeiro; Andrea Brugnoli; Denis Matignon; Laurent Lefèvre (CDC, 2019)

Structure-preserving discretization of port-Hamiltonian plate models. - Andrea Brugnoli; Daniel Alazard; Valerie Pommier-Budinger; Denis Matignon (CoRR, 2020)

Numerical approximation of port-Hamiltonian systems for hyperbolic or parabolic PDEs with boundary control. - Andrea Brugnoli; Ghislain Haine; Anass Serhani; Xavier Vasseur (CoRR, 2020)

Decoding and realising flapping flight with port-Hamiltonian system theory. - Federico Califano; Ramy Rashad; Alexander Dijkshoorn; Luuk Groot Koerkamp; Riccardo Sneep; Andrea Brugnoli; Stefano Stramigioli (Annu. Rev. Control., 2021)

Dual field structure-preserving discretization of port-Hamiltonian systems using finite element exterior calculus. - Andrea Brugnoli; Ramy Rashad; Stefano Stramigioli (J. Comput. Phys., 2022)

Intrinsic Nonlinear Elasticity: An Exterior Calculus Formulation. - Ramy Rashad; Andrea Brugnoli; Federico Califano; Erwin Luesink; Stefano Stramigioli (J. Nonlinear Sci., 2023)

On the discrete equivalence of Lagrangian, Hamiltonian and mixed finite element formulations for linear wave phenomena. - Andrea Brugnoli; Volker Mehrmann (CoRR, 2024)

Decoupled structure-preserving discretization of incompressible MHD equations with general boundary conditions. - Yi Zhang 060; Artur Palha; Andrea Brugnoli; Deepesh Toshniwal; Marc Gerritsma (CoRR, 2024)

Finite element hybridization of port-Hamiltonian systems. - Andrea Brugnoli; Ramy Rashad; Yi Zhang; Stefano Stramigioli (Appl. Math. Comput., 2025)

A domain decomposition strategy for natural imposition of mixed boundary conditions in port-Hamiltonian systems. - S. D. M. de Jong; Andrea Brugnoli; Ramy Rashad; Yi Zhang; Stefano Stramigioli (CoRR, 2025)

A linearly-implicit energy preserving scheme for geometrically nonlinear mechanics based on non-canonical Hamiltonian formulations. - Andrea Brugnoli; Denis Matignon; Joseph Morlier (CoRR, 2025)