Our Doctoral program offers a solid background in analysis, algebra, and in-depth training in some of the program’s research areas, which are addressed in elective courses. Our students develop research skills in mathematics, in particular logical and analytical skills that allow them to formulate relevant problems and strategies to solve them. They also consolidate their skills in communicating the results of such research, for example, in the writing of articles and the presentation of lectures or conferences.
The objectives of the Doctoral program are:
Graduates of the Doctoral Program in Mathematics will work as academics and/or researchers in universities and research centers of the international level.
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Applied Mathematics |
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Partial Differential Equations |
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Geometry |
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Algebraic and Arithmetic Geometry |
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Probability |
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Dynamical Systems |
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Physics-Mathematics |
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In addition, students of the Doctoral program must complete other required non-credit activities and courses to obtain their doctoral degree:
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Doctor in Mathematics at the Technological University of Viena, Then Postdoctoral Fellow at the Faculty of Mathematics of the UC. His areas of interest are based on the numerical treatment of partial differential equations, the finite element method (FEM), boundary element method (BEM), FEM-BE coupling methods, development of the MATLAB HILBERT library for adaptive BEM, preconditioning of adaptive BEM, adaptive FEM-BEM and non-conforming BEM, discontinuous Petrov Galerkin (DPG) methods, singularly perturbed problems, and least squares methods.