Cost & earnings at Emory University What students borrow here, and what they go on to earn
This master's programme in Computational Mathematics at Emory University combines rigorous mathematical theory with numerical and algorithmic techniques for modelling and computation. It is suited to students with a strong undergraduate background in mathematics, applied mathematics or a closely related discipline who want to pursue advanced applied analysis, numerical methods and computational research or move into industry roles that require quantitative and programming skills.
Coursework balances theoretical foundations and practical computing. Typical areas of study include:
Students normally complete a combination of core courses and electives and may undertake a capstone project or a supervised thesis project that applies computational methods to a substantive problem.
Applicants should hold a bachelor's degree in mathematics, applied mathematics, computer science, engineering or a closely related discipline, with evidence of strong quantitative preparation. Typical prerequisites include coursework in linear algebra, multivariable calculus, differential equations and an introduction to mathematical analysis. Practical experience with programming or numerical computation is advantageous.
Graduates are prepared for a range of roles in industry, government and academia where advanced quantitative and computational skills are valued. Common career paths include:
Emory offers a supportive environment with access to faculty who work across pure and applied mathematics, computer science and interdisciplinary research centres. The programme benefits from small class sizes and opportunities for close mentorship, collaborative projects and participation in departmental seminars and reading groups. Located in Atlanta, Emory provides proximity to a vibrant technology and healthcare ecosystem, which can facilitate internships and applied collaborations. Students also have access to campus computational resources and opportunities to engage with research groups across the university.
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