Maria Assunta Pozio (died 2018) was an Italian mathematician known for her research in partial differential equations, including a collaboration with the Swiss mathematician Catherine Bandle. A special issue of Rendiconti di Matematica e delle sue Applicazioni was dedicated to her memory.[1] Pozio received a Laurea degree (effectively equivalent to a PhD) from Sapienza University of Rome in 1977.[2]
Selected publications
edit- Pozio, M. A., & Tesei, A. (1985). Degenerate parabolic problems in population dynamics. Japan journal of applied mathematics, 2(2), 351-380.
- Porzio, M. M., & Pozio, M. A. (2008). Parabolic equations with non–linear, degenerate and space–time dependent operators. Journal of Evolution Equations, 8(1), 31-70.
- Pozio, M. A., Punzo, F., & Tesei, A. (2008). Criteria for well-posedness of degenerate elliptic and parabolic problems. Journal de mathématiques pures et appliquées, 90(4), 353-386.
- Bandle, C., Pozio, M. A., & Tesei, A. (2011). The Fujita exponent for the Cauchy problem in the hyperbolic space. Journal of Differential Equations, 251(8), 2143-2163.
- Pozio, M. A., Punzo, F., & Tesei, A. (2011). Uniqueness and nonuniqueness of solutions to parabolic problems with singular coefficients. Discrete & Continuous Dynamical Systems, 30(3), 891.
- Bandle, C., & Pozio, M. A. (2015). Sublinear elliptic problems with a Hardy potential. Nonlinear Analysis: Theory, Methods & Applications, 119, 149-166.
References
edit- ^ Mascia, Corrado; Terracina, Andrea; Tesei, Alberto (2021). "Foreword to the Special Issue "Nonlinear Diffusion Problems"". Rendiconti di Matematica e delle sue Applicazioni. Serie VII. 42: 177–180.
- ^ "Maria Assunta Pozio". Math Genealogy Project. Retrieved 13 May 2021.
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