The most pressing problems facing society require breakthrough ideas. With a BS in Mathematics with a concentration in applied and computational mathematics from Michigan Tech, you'll learn the ...

The Computational and Applied Mathematics and Statistics (CAMS) program offers a B.S. in Computational & Applied Mathematics and Statistics. It is an inter-disciplinary program drawing from the ...

Research in this group spans a broad variety of modern topics in applied mathematics, ranging from numerical analysis and scientific computing to modelling and rigorous analysis. Most of this research ...

Equal Opportunity and Nondiscrimination at Princeton University: Princeton University believes that commitment to principles of fairness and respect for all is favorable to the free and open exchange ...

Students can pursue a Master's Degree in Mathematical Sciences with an emphasis in discrete mathematics, pure mathematics, statistics, or computational and applied mathematics. Applicants are not ...

The Computational Mathematical Program is an interdisciplinary doctoral program, offered by the Department of Mathematics and Statistics and the Department of Computer Science. The goal of the program ...

The master’s in computational finance features a curriculum steeped in the integration of finance, mathematics, and computing. The required mathematics courses have substantial financial content and ...

The computational & applied mathematics & statistics (CAMS) program offers an interdisciplinary education that harnesses the expertise of faculty members across a spectrum of fields including biology, ...

The Computational Science and Engineering curriculum provides future-oriented educa­tion in Mathematics, Computer Science and at least two fields of application from the natural and engineering ...

This course is compulsory on the BSc in Financial Mathematics and Statistics. This course is not available as an outside ... Project (100%) in the ST. The project will be a computational project.

Marsha Berger, a trailblazer in the fields of adaptive mesh refinement and embedded boundary methods for partial differential ...