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Alexandre Mauroy
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2020 – today
- 2024
- [j11]Zhexuan Zeng, Zuogong Yue, Alexandre Mauroy, Jorge M. Gonçalves, Ye Yuan:
A Sampling Theorem for Exact Identification of Continuous-Time Nonlinear Dynamical Systems. IEEE Trans. Autom. Control. 69(12): 8402-8417 (2024) - [c13]Yoshihiko Susuki, Alexandre Mauroy, Zlatko Drmac:
Koopman Resolvents of Nonlinear Discrete-Time Systems: Formulation and Identification. ECC 2024: 627-632 - [i15]Ramachandran Anantharaman, Alexandre Mauroy:
Dynamic Mode Decomposition with Non-uniform Sampling. CoRR abs/2404.07133 (2024) - 2023
- [c12]Alexandre Mauroy, Aivar Sootla:
Estimation of Regions of Attraction with Formal Certificates in a Purely Data-Driven Setting. CDC 2023: 4682-4687 - [c11]Christian Mugisho Zagabe
, Alexandre Mauroy:
On Systematic Criteria for the Global Stability of Nonlinear Systems Via the Koopman Operator Framework. CDC 2023: 6653-6658 - 2022
- [c10]Zhexuan Zeng, Zuogong Yue, Alexandre Mauroy, Jorge M. Gonçalves
A Sampling Theorem for Exact Identification of Continuous-time Nonlinear Dynamical Systems. CDC 2022: 6686-6692 - [i14]Zhexuan Zeng, Zuogong Yue, Alexandre Mauroy, Jorge Gonçalves
A Sampling Theorem for Exact Identification of Continuous-time Nonlinear Dynamical Systems. CoRR abs/2204.14021 (2022) - 2021
- [j10]Yoshihiko Susuki
Koopman Resolvent: A Laplace-Domain Analysis of Nonlinear Autonomous Dynamical Systems. SIAM J. Appl. Dyn. Syst. 20(4): 2013-2036 (2021) - [c9]Christian Mugisho Zagabe
Switched nonlinear systems in the Koopman operator framework: Toward a Lie-algebraic condition for uniform stability. ECC 2021: 281-286 - 2020
- [j9]Alexandre Mauroy
Koopman-Based Lifting Techniques for Nonlinear Systems Identification. IEEE Trans. Autom. Control. 65(6): 2550-2565 (2020) - [i13]Yoshihiko Susuki, Alexandre Mauroy, Igor Mezic:
Koopman Resolvent: A Laplace-Domain Analysis of Nonlinear Autonomous Dynamical Systems. CoRR abs/2009.11544 (2020)
2010 – 2019
- 2018
- [j8]Aivar Sootla, Alexandre Mauroy, Damien Ernst:
Optimal control formulation of pulse-based control using Koopman operator. Autom. 91: 217-224 (2018) - [j7]Aivar Sootla
Operator-Theoretic Characterization of Eventually Monotone Systems. IEEE Control. Syst. Lett. 2(3): 429-434 (2018) - [i12]Rui Teixeira Ribeiro, Alexandre Mauroy, Jorge Gonçalves:
An Approach to Sparse Continuous-time System Identification from Unevenly Sampled Data. CoRR abs/1802.10348 (2018) - 2017
- [j6]Alexandre Mauroy
Spectral Identification of Networks Using Sparse Measurements. SIAM J. Appl. Dyn. Syst. 16(1): 479-513 (2017) - [j5]Aivar Sootla
Geometric Properties of Isostables and Basins of Attraction of Monotone Systems. IEEE Trans. Autom. Control. 62(12): 6183-6194 (2017) - [c8]Alexandre Mauroy, Julien M. Hendrickx:
Spectral identification of networks with inputs. CDC 2017: 469-474 - [i11]Aivar Sootla, Alexandre Mauroy:
Geometric Properties of Isostables and Basins of Attraction of Monotone Systems. CoRR abs/1705.02853 (2017) - [i10]Aivar Sootla, Alexandre Mauroy, Damien Ernst:
An Optimal Control Formulation of Pulse-Based Control Using Koopman Operator. CoRR abs/1707.08462 (2017) - [i9]Alexandre Mauroy, Jorge Gonçalves:
Koopman-based lifting techniques for nonlinear systems identification. CoRR abs/1709.02003 (2017) - [i8]Alexandre Mauroy, Julien M. Hendrickx:
Spectral identification of networks with inputs. CoRR abs/1709.04153 (2017) - 2016
- [j4]Alexandre Mauroy
Global Stability Analysis Using the Eigenfunctions of the Koopman Operator. IEEE Trans. Autom. Control. 61(11): 3356-3369 (2016) - [c7]Aivar Sootla, Alexandre Mauroy
Properties of isostables and basins of attraction of monotone systems. ACC 2016: 7365-7370 - [c6]Alexandre Mauroy
Linear identification of nonlinear systems: A lifting technique based on the Koopman operator. CDC 2016: 6500-6505 - [i7]Alexandre Mauroy, Julien M. Hendrickx:
Spectral identification of networks using sparse measurements. CoRR abs/1601.04364 (2016) - [i6]Alexandre Mauroy, Jorge Gonçalves:
Linear identification of nonlinear systems: A lifting technique based on the Koopman operator. CoRR abs/1605.04457 (2016) - [i5]Aivar Sootla, Alexandre Mauroy, Jorge Gonçalves:
Shaping Pulses to Control Bistable Monotone Systems Using Koopman Operator. CoRR abs/1605.06252 (2016) - 2015
- [c5]Alexandre Mauroy
An operator-theoretic approach to differential positivity. CDC 2015: 7028-7033 - [i4]Aivar Sootla, Alexandre Mauroy:
Properties of Eventually Positive Linear Input-Output Systems. CoRR abs/1509.08392 (2015) - [i3]Aivar Sootla, Alexandre Mauroy:
Estimation of Isostables and Basins of Attraction of Monotone Systems. CoRR abs/1510.01153 (2015) - [i2]Fulvio Forni, Alexandre Mauroy, Rodolphe Sepulchre:
Differential positivity characterizes one-dimensional normally hyperbolic attractors. CoRR abs/1511.06996 (2015) - 2014
- [j3]Alexandre Mauroy
Global Isochrons and Phase Sensitivity of Bursting Neurons. SIAM J. Appl. Dyn. Syst. 13(1): 306-338 (2014) - [c4]Alexandre Mauroy
Converging to and escaping from the global equilibrium: Isostables and optimal control. CDC 2014: 5888-5893 - 2013
- [j2]Alexandre Mauroy
Global Analysis of a Continuum Model for Monotone Pulse-Coupled Oscillators. IEEE Trans. Autom. Control. 58(5): 1154-1166 (2013) - [c3]Alexandre Mauroy
A spectral operator-theoretic framework for global stability. CDC 2013: 5234-5239 - 2012
- [j1]Alexandre Mauroy
Contraction of monotone phase-coupled oscillators. Syst. Control. Lett. 61(11): 1097-1102 (2012) - [c2]Alexandre Mauroy
Kick synchronization versus diffusive synchronization. CDC 2012: 7171-7183 - [i1]Alexandre Mauroy, Pierre Sacré, Rodolphe Sepulchre:
Kick synchronization versus diffusive synchronization. CoRR abs/1209.4970 (2012) - 2011
- [c1]Alexandre Mauroy
Local stability results for the collective behaviors of infinite populations of pulse-coupled oscillators. CDC/ECC 2011: 6754-6759
Coauthor Index
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