Bachelor of Applied Computational Mathematics from the Federal University of Rio Grande do Sul (2016), PhD in Mathematics from the University of São Paulo (2020) and Postdoctorate in Mathematics from the University of São Paulo (2020-2021). Is a Very Active Reviewer of the most prestigious Mathematics Magazine zbMATH receiving frequently high quality Articles from this Magazine. Has experience in Pure and Applied Mathematics with an emphasis on Dynamical Systems, Ergodic Theory and Complex Dynamics in Higher Dimension, acting on the following subjects: intersection theory, pull-back operator, dynamical degrees, green current, exponential mixing, central limit theorem, p-stable maps , meromorphic self-map, moderate measure, equilibrium measure, Complex Dynamics, Cohomological Expanding Mapping, Cohomological Degree, Cohomological Entropy and Cohomological Quotient..
Possui Bacharelado em Matemática Aplicada Computacional pela Universidade Federal do Rio Grande do Sul (2016), realizou o Curso de Doutorado Direto em Matemática pela Universidade de São Paulo (2016-2020) e é Membro Efetivo da Sociedade Brasileira de Matemática. Tem experiência na área de Matemática Pura e Aplicada com ênfase em Sistemas Dinâmicos, Teoria Ergódica e Dinâmica Complexa em Dimensão Superior, atuando principalmente nos seguintes temas: intersection theory, pull-back operator, complex dynamics, dynamical degrees, green current, exponential mixing, central limit theorem, p-stable maps, meromorphic self-map, moderate measure, equilibrium measure, expanding mappings, Cohomological Expanding Mapping, Cohomological Degree, Cohomological Entropy e Cohomological Quotient.
