Doctor's degree in Computer Science and Informatics at Emory University

 

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Doctor's Degree in Computer Science and Informatics at Emory University

Emory University
Doctor's degree
Computer Science and Informatics

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The Department offers a Ph.D. in Computer Science and Informatics. This program is uniquely tailored to Emory's special strengths, both within the department and across the University's renowned health science departments. Graduate studies and training are offered in close partnership with the Computational and Life Sciences strategic initiative and students benefit greatly from the breadth and richness of a large CLS community of faculty, postdocs, and research labs. Aimed at educating the next generation of computer scientists, and informaticists, the Ph.D. is suitable for those wishing to pursue careers in academics, industry, government, or healthcare. Possible areas of research specialization include:

  • Data and Information Management: Data security, information retrieval, statistical analysis, and data integration in the context of medical, public health, and biological data managment. Research projects and course offerings span multiple departments, and intersect with other research groups in Biology, the School of Medicine, the Winship Cancer Institute, and the Rollins School of Public Health.

  • Discrete Mathematics and Theoretical Computer Science: Graph theory, theory of computation, approximation algorithms, combinatorial optimization, mathematical programming, and geometric algorithms. Research in traditional Computer Science as well as in BioInformatics and Computational Biology is pursued under this track.

  • Distributed and High-Performance Computing: Metacomputing, distributed systems, collaboration technologies, networking, and high-performance computing. Students can work on research projects in Grid and Cloud computing, particularly for eScience and Healthcare.

  • Scientific Computing: Numerical linear algebra, image processing, iterative methods, optimization, partial differential equations, and computational fluid dynamics. Strong connections with Radiology, Medicine, and Pediatrics characterize research in this sub area.

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