Fatiha Alabau-Boussouira gained her Ph D at the Pierre and Marie Curie University, Paris, in 1987. She was an Assistant Professor at the University of Bordeaux from 1988 until 1997, when she became a Full Professor at the Louis Pasteur University in Strasbourg; she subsequently moved to the University of Metz in 1999 (which became the University of Lorraine in 2012). She carries out her research at the Jacques-Louis Lions Laboratory at Sorbonne University. She is the author of more than 60 papers in mathematics analysis and applications. Her scientific interests mainly focus on the theory of control and stabilization of partial differential equations. From 2014 to 2017, she was President of the French Society of Applied and Industrial Mathematics (SMAI). She is now the head for France of the French-German-Italian LIA COPDESC on Applied Analysis.
Fabio Ancona obtained his Ph D in Mathematics in 1993 at University of Colorado at Boulder. He was a Research Associate in Mathematical Analysis at University of Bologna from 1995 until 2001, when he became Associate Professor. In 2008 he moved to the University of Padua, where he became Full Professor in 2017. He is the author of more than 40 papers in mathematics analysis and applications. His scientific interests mainly focus on the theory of control and of hyperbolic partial differential equations.
Alessio Porretta is Full Professor of Mathematical Analysis at the University of Rome Tor Vergata. His research activity focuses mainly on convection-diffusion equations, Hamilton-Jacobi, control theory, and mean field games. He has given seminars in more than 20 universities in Italy and abroad and has recently been invited to give courses on mean field games in Paris, Chicago, and ETH Zurich. He has authored over 70 research papers, with nearly 1000 citations in math journals.
Carlo Sinestrari received his Ph D from the University of Rome Tor Vergata, where he later became a Full Professor in Mathematical Analysis. His research interests include the analysis of nonlinear first-order partial differential equations and the formation of singularities for geometric evolution equations. He is the author of more than 40 papers in research journals. Together with P. Cannarsa he has written a monograph on semiconcave functions and their applications to optimal control theory.
6 Ebooks oleh Fabio Ancona
Fatiha Alabau-Boussouira & Fabio Ancona: Trends in Control Theory and Partial Differential Equations
This book presents cutting-edge contributions in the areas of control theory and partial differential equations. Over the decades, control theory has had deep and fruitful interactions with the theor …
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€149.79
Fabio Ancona & Piermarco Cannarsa: Mathematical Paradigms of Climate Science
This book, featuring a truly interdisciplinary approach, provides an overview of cutting-edge mathematical theories and techniques that promise to play a central role in climate science. It brings to …
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Inggris
€53.49
Luigi Ambrosio & Gianluca Crippa: Transport Equations and Multi-D Hyperbolic Conservation Laws
The theory of nonlinear hyperbolic equations in several space dimensions has recently obtained remarkable achievements thanks to ideas and techniques related to the structure and fine properties of f …
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€35.30
Fabio Ancona & Alberto Bressan: Geometric Control And Nonsmooth Analysis: In Honor Of The 73rd Birthday Of H Hermes And Of The 71st Birthday Of R T Rockafellar
The aim of this volume is to provide a synthetic account of past research, to give an up-to-date guide to current intertwined developments of control theory and nonsmooth analysis, and also to point …
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Inggris
DRM
€214.99
Fabio Ancona: Control Methods in PDE-Dynamical Systems
While rooted in controlled PDE systems, this 2005 AMS-IMS-SIAM Summer Research Conference sought to reach out to a rather distinct, yet scientifically related, research community in mathematics inter …
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DRM
€172.70
Fabio Ancona: Well-Posedness for General $2/times 2$ Systems of Conservation Laws
We consider the Cauchy problem for a strictly hyperbolic $2/times 2$ system of conservation laws in one space dimension $ u_t+[F(u)]_x=0, u(0, x)=/bar u(x), $ which is neither linearly degenerate nor …
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DRM
€109.40