Well-posedness
Existence, uniqueness, and regularity for initial-boundary value problems governed by dispersive PDEs.
Partial Differential Equations · Control Theory
Assistant Professor
Department of Mathematics
Federal University of Pernambuco
I study the analysis and control of partial differential equations, with a focus on well-posedness, controllability, and stabilization in fluid models.

Current position
UFPE, Recife
My research connects analysis and control to understand how complex systems behave, respond, and can be guided over time.
Explore research projectsExistence, uniqueness, and regularity for initial-boundary value problems governed by dispersive PDEs.
Boundary and internal control strategies for steering nonlinear systems toward prescribed states.
Long-time behavior, observability, and feedback mechanisms for systems arising in fluid dynamics.
Qualitative and quantitative tools for recovering hidden information from PDE-based models.
Current research
Fluid dynamics, control & stability
Dispersive Systems Applied to Fluid Dynamics: Well-Posedness, Control, and Stability
International cooperation connecting research groups in Brazil and France
SIAM Journal on Mathematical Analysis · 2026
with H. Parada and J. S. da Silva
ZAMM · 2026
with G. J. Bautista and J. Límaco
Evolution Equations and Control Theory · 2026
with J. R. Quintero and J. C. Muñoz
Communications in Analysis and Mechanics · 2026
with G. J. Bautista, B. Chentouf, and O. Sierra Fonseca
Teaching
Current and previous courses for undergraduate and graduate students at UFPE.
Mentoring
Supervision of students and postdoctoral researchers in analysis, control, and dispersive equations.
Community
Seminars, collaborations, and research groups connecting PDE scholars in Brazil and abroad.