activity
20172021
most citedA notion of equivalence for linear complementarity problems with application to the design of non-smooth bifurcations

2 citations · 2 across the 2 of their papers we have counts for

collaborators

7 papers

eess.SY2021

Equivalence of Linear Complementarity Problems: Theory and Application to Nonsmooth Bifurcations

Felix Miranda-Villatoro, Fernando Castaños, Alessio Franci

Linear complementarity problems provide a powerful framework to model nonsmooth phenomena in a variety of real-world applications. In dynamical control systems, they appear coupled…

eess.SY2020

Differential dissipativity analysis of reaction-diffusion systems

Felix Miranda-Villatoro, Rodolphe Sepulchre

This note shows how classical tools from linear control theory can be leveraged to provide a global analysis of nonlinear reaction-diffusion models. The approach is differential in…

math.DS2019★ 2 cited

A notion of equivalence for linear complementarity problems with application to the design of non-smooth bifurcations

Fernando Castaños, Félix Miranda-Villatoro, Alessio Franci

Many systems of interest to control engineering can be modeled by linear complementarity problems. We introduce a new notion of equivalence between linear complementarity problems…

eess.SY2019

Dissipativity analysis of negative resistance circuits

Felix A. Miranda-Villatoro, Fulvio Forni, Rodolphe Sepulchre

This paper deals with the analysis of nonlinear circuits that interconnect passive elements (capacitors, inductors, and resistors) with nonlinear resistors exhibiting a range of $\…

eess.SY2018

Differentially passive circuits that switch and oscillate

Felix A. Miranda-Villatoro, Fulvio Forni, Rodolphe Sepulchre

The concept of passivity is central to analyze circuits as interconnections of passive components. We illustrate that when used differentially, the same concept leads to an interco…

eess.SY2018

Dominance analysis of linear complementarity systems

Felix A. Miranda-Villatoro, Fulvio Forni, Rodolphe Sepulchre

The paper extends the concepts of dominance and p-dissipativity to the non-smooth family of linear complementarity systems. Dominance generalizes incremental stability whereas p-di…