The University of Chicago’s Division of the Physical Sciences is launching a PhD program in computational and applied mathematics, part of an expansion into a field at the intersection of big data and ...

While improvements in computer hardware and high performance computing frameworks continue to provide computational speed increases, efficient mathematical algorithms and skillful coding are essential ...

The School of Mathematics and Statistics is recognized for its contributions to research and applications of mathematical and statistical science, and it’s also known for expertise in mathematical and ...

The Department of Mathematics at USC offers a Ph.D. track in mathematics with concentration in applied and computational mathematics. This track was approved in the fall of 2009 as the result of an ...

Increase your mathematical future exponentially at an R1 flagship technological university where geeking out over math (and doing it for fun!) is the norm. Work with caring, award-winning faculty.

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 Department of Mathematics and Statistics is a broad department where students can learn the foundational subject matter in pure, applied and computational mathematics, actuarial science, and ...

Our Master's in Mathematics opens doors to a range of career opportunities in business, industry, science, engineering and education. UMass Lowell's Master of Science in Mathematics program offers ...

an annual stipend of $30,000 for 9 month, with an anticipated increase in later years; summer research opportunities carrying a supplement of $6,000; winter and summer teaching opportunities with ...

Mathematics and its applications have always been intertwined. Geometry developed in support of the great civil engineering projects of Egypt and Greece. At least since the time of Newton, physical ...

Numerical and computational mathematics develops and analyses algorithmic strategies for approximating solutions to mathematical models that lack closed-form expressions. Central themes include the ...