Postdoctoral Fellow in Riemannian Optimization
Position Description
A postdoctoral position is available in the Geometric Machine Learning Group at Harvard University, led by Prof. Melanie Weber. This role offers an opportunity to perform research on Riemannian Optimization. The ideal candidate has a strong background in this area, as well as a genuine interest in continuing such work.
This is a one-year position with the possibility of extension. The start date is flexible.
For more details on our research and recent publications, see the Geometric Machine Learning Group's website: https://weber.seas.harvard.edu/. For questions, please email mweber@seas.harvard.edu
Applications will be reviewed on a rolling basis. The position will remain open until filled.
Basic Qualifications
A Ph.D. in Mathematics, Applied Mathematics, Computer Science, or a related field, by the start of the appointment.
Contact Information
Melanie Weber
Contact Email: mweber@seas.harvard.edu
Special Instructions
To apply, please submit the following materials:
- CV;
- Two-page Research Statement outlining your current and future research interests;
- Three Reference Letters;
- Copies of two publications representative of your work and research interests, ideally related to Riemannian Optimization.
Equal Opportunity Employer
EEO/Non-discrimination Commitment Statement
Harvard University is committed to equal opportunity and non-discrimination. We seek talent from all parts of society and the world, and we strive to ensure everyone at Harvard thrives. Our differences help our community advance Harvard's academic purposes.
Harvard has an equal employment opportunity policy that outlines our commitment to prohibiting discrimination on the basis of race, sex, ethnicity, color, national origin, religion, disability, or any other characteristic protected by law or identified in the university's non-discrimination policy. Harvard's equal employment opportunity policy and non-discrimination policy help all community members participate fully in work and campus life free from harassment and discrimination.
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