The Topology program supports research in various areas of algebraic topology, including homotopy theories, topological manifolds, and topological data analysis, as well as funding for conferences and workshops related to these topics. Eligibility is unrestricted, allowing a wide range of applicants to apply. Proposals for conferences and travel must be submitted through research.gov during specific submission windows, with budget considerations affecting the timing of submissions.
Full Description
Description
The Topology program supports research on algebraic topology, including chromatic, equivariant, motivic, and (un)stable homotopy, homology and cohomology theories; bordism and K-theory; topological manifolds; knots and links; geometric topology; differential topology; transformation groups; topological quantum field theories; contact and symplectic structures; infinity and model categories; and topological data analysis.
Conferences
Topology proposals for conferences, workshops, summer/winter schools, and similar activities must be submitted to PD 22-1267 using the "Conference" or “Travel”...
proposal type in research.gov.
The program’ssubmission windows for conference/travel proposalsare September 1-30 and April 1-30. Proposals with budgets not exceeding $50,000 should be submitted during a submission window that occursat least six months prior to the event. Proposals with budget requests that exceed $50,000 should be submitted during a submission window that occursat least eight months prior to the event.
Principal Investigators should carefully read the relevant sections of the PAPPG to obtain important information regarding the substance of such proposals and note the additional requirements for travel support requests for international events.
Eligibility
Eligible applicants
Miscellaneous
Unrestricted
Additional information
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Grantor contact information
Description
NSF grants.gov support
grantsgovsupport@nsf.gov
Email
If you have any problems linking to this funding announcement, please contact the email address above.
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