Mario Sigalotti
Ph.D. Scuola Internazionale Superiore di Studi Avanzati 2003
Facts
9 properties- Instance of
- human
- Occupation
- mathematician
- Field of work
- mathematics[2]
- Educated at
- International School for Advanced Studies[3]
- Doctoral advisor
- Andrei Agrachev[4]
- Doctoral student
- Dario Prandi, Guilherme Mazanti, Nicolas Augier, Ludovic Sacchelli, Ludovic Sacchelli[6][7][8][9]
🏷️ Also known as
en Mario Sigalotti
🔖 Identifiers · 11
- ISNI
- 0000000418728411
- ORCID iD
- 0000-0002-9013-1076
- VIAF cluster ID
- 305200964
- Dimensions author ID
- 011153540367.28
- HAL author ID
- mario-sigalotti
- IdRef ID
- 169647048
- J9U entity ID
- 987007361395405171
- MR Author ID
- 674802
- Mathematics Genealogy Project ID
- 79772
- NL CR AUT ID
- osd2018980221
- Yale LUX ID
- person/ad66c41c-21f8-4340-a17b-7c9615bea6f6
🔗 Connections
Author of 8
A Characterization of Switched Linear Control Systems With Finite $L_{2}$-Gain,
Adaptive control of Lipschitz time-delay systems by sigma modification with application to neuronal population dynamics,
Approximate controllability of the two trapped ions system,
Counterexample to a Lyapunov Condition for Uniform Asymptotic Partial Stability,
Lyapunov Characterization of Uniform Exponential Stability for Nonlinear Infinite-Dimensional Systems,
On the regularity of abnormal minimizers for rank $2$ sub-Riemannian\n structures,
Switching systems with dwell time: Computing the maximal Lyapunov exponent,
Upper and lower bounds for the maximal Lyapunov exponent of singularly perturbed linear switching systems
← Authored by 8
A Characterization of Switched Linear Control Systems With Finite $L_{2}$-Gain,
Adaptive control of Lipschitz time-delay systems by sigma modification with application to neuronal population dynamics,
Approximate controllability of the two trapped ions system,
Counterexample to a Lyapunov Condition for Uniform Asymptotic Partial Stability,
Lyapunov Characterization of Uniform Exponential Stability for Nonlinear Infinite-Dimensional Systems,
On the regularity of abnormal minimizers for rank $2$ sub-Riemannian\n structures,
Switching systems with dwell time: Computing the maximal Lyapunov exponent,
Upper and lower bounds for the maximal Lyapunov exponent of singularly perturbed linear switching systems
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