Prof Elisabete Barreiro, University of Coimbra, Portugal
Maria Elisabete Félix Barreiro is a distinguished mathematician specializing in Pure Mathematics, known for her research on Quadratic Lie Superalgebras and applications of harmonic maps. Currently a Professor at the University of Coimbra, Portugal, she holds a PhD and MSc in Mathematics from Portuguese universities. With a career spanning over two decades in academia, she has contributed significantly to the field through her teaching and research, supported by grants including from the Fundação para a Ciência e a Tecnologia. Barreiro’s work continues to advance understanding in her domain, making her a respected figure in mathematical circles. 📊
Publication profile
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Teaching
Maria Elisabete Félix Barreiro has been an esteemed member of the University of Coimbra’s Faculty of Sciences and Technology since 1991. She began her academic career as an Assistant Trainee, a role she held until 1997. She then advanced to the position of Assistant, where she served for a decade until 2007. Since then, Maria has been a dedicated Assistant Professor at the university, contributing significantly to the academic community. Her long-standing commitment and passion for education have made her a respected figure at the University of Coimbra 📚👩🏫🎓.
Awards
In 1991, the Universidade de Coimbra’s Departamento de Matemática in Portugal honored an exceptional achievement with the Prémio Doutor João Farinha 🏆. Adding to this legacy of excellence, in 2023, an article titled “Quadratic symplectic Lie superalgebras with a filiform module as an odd part” was distinguished as an Editor’s Pick by the Journal of Mathematical Physics 📜✨. This recognition highlights the continued contributions to mathematical physics and the ongoing pursuit of knowledge and innovation within the academic community 🔍📘.
Research focus
E. Barreiro’s research predominantly focuses on algebraic structures, particularly Lie algebras and their various generalizations, including Lie superalgebras, Leibniz bialgebras, and Poisson algebras. This includes the study of quadratic Lie superalgebras, symplectic structures, and the classification of nilpotent algebras. Their work often intersects with geometric and physical applications, exploring the algebraic underpinnings of symmetries and their associated transformations. Additionally, Barreiro investigates homogeneous and antiassociative quasialgebras, providing a deeper understanding of algebraic operations and mappings within these complex structures.
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Publication top notes
Randomized, phase I/II study of gemcitabine plus IGF-1R antagonist (MK-0646) versus gemcitabine plus erlotinib with and without MK-0646 for advanced pancreatic adenocarcinoma
Odd-quadratic Lie superalgebras
Quadratic Lie superalgebras with a reductive even part
Poisson algebras and symmetric Leibniz bialgebra structures on oscillator Lie algebras
A new approach to Leibniz bialgebras
Split Lie–Rinehart algebras
Quadratic symplectic Lie superalgebras and Lie bi-superalgebras
The classification of nilpotent Lie-Yamaguti algebras
Leibniz triple systems admitting a multiplicative basis
Derivations of the Cheng–Kac Jordan superalgebras
Quadratic Malcev superalgebras with reductive even part