Geometric Analysis | Apply Online

Opportunity Summary:

The National Science Foundation (NSF) Geometric Analysis grant opportunity (Funding Opportunity Number PD 10 1265) is a discretionary, research-focused grant program in the Mathematical and Physical Sciences domain (CFDA 47.049). Its core purpose is to fund work in geometric analysis, broadly understood as research at the intersection of differential geometry, partial differential equations (PDE), variational methods, and global analysis. The program is designed to support advances in both foundational theory and methods that connect geometry with analytic techniques, reflecting how modern geometry frequently relies on PDE and variational principles to describe curvature, structure, and evolution on manifolds.

The research scope emphasized by the program includes differential geometry and its analytic underpinnings, particularly how geometric questions can be formulated and solved using PDE and variational frameworks. It explicitly highlights topics such as global analysis (including variational aspects), the differential geometry of complex manifolds, and geometric Lie group theory. It also encourages geometric methods that appear in modern mathematical physics, signaling interest in mathematically rigorous work motivated by physical theories where geometry and analysis naturally intertwine (for example, curvature-driven equations, gauge-theoretic structures, and geometric flows). In addition, the program lists geometry of convex sets and integral geometry as areas of interest, along with related geometric topics, indicating that the portfolio is not limited strictly to smooth manifold theory but also extends to convexity, geometric measure-type ideas, and integral-geometric techniques.

The opportunity supports standard research proposals as well as proposals for community activities such as conferences, workshops, and schools, but it places a special procedural emphasis on the latter. Principal Investigators planning conferences or similar events are directed to consult the NSF solicitation "Conferences and Workshops in the Mathematical Sciences" for proposal content expectations and required elements. A key planning constraint is the timing rule: conference and workshop proposals should be submitted about eight months before the requested start date, which effectively means organizers need to plan well in advance to align proposal submission, review, and award processing with the event schedule.

From a funding and administrative standpoint, the opportunity is offered as a grant mechanism with no cost sharing or matching requirement. The listing indicates an estimated total funding level of $8.8 million and an expected number of awards around 60 (noting that these are program-level estimates and can vary by year). Eligibility is described as "unrestricted," meaning it is generally open to any type of applicant organization, subject to any clarifications that may appear in NSF’s detailed eligibility text. The opportunity was originally posted on August 20, 2010, with an initial full proposal target date of November 2, 2010, and then a recurring annual target date described as the first Tuesday in November in subsequent years. The record reflects later closing information (including a 2015 date) and an archive date of December 2, 2021, which signals that the particular listing has been archived, even though similar program areas may continue under updated NSF program descriptions and current solicitations.

For applicants or institutions that run into technical issues accessing the announcement through Grants.gov, the listing points to Grants.gov support via grantsgovsupport@nsf.gov, and it also notes contacting NSF if there are problems linking to the funding announcement. Overall, the program is best understood as NSF support for research and scholarly activities that advance geometric analysis, especially where deep geometric structures are studied using analytic tools like PDE, variational principles, and global methods, and where those results connect to complex geometry, Lie groups, mathematical physics, convexity, and integral geometry.

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