Opportunity Information: Apply for PD 10 1267
Apply for PD 10 1267
- The National Science Foundation in the science and technology and other research and development sector is offering a public funding opportunity titled "Topology" and is now available to receive applicants.
- Interested and eligible applicants and submit their applications by referencing the CFDA number(s): 47.049 Mathematical and Physical Sciences.
- This funding opportunity was created on Feb 18, 2015 and posted on Aug 20, 2010.
- Applicants must submit their applications by Nov 3, 2015. (Agency may still review applications by suitable applicants for the remaining/unused allocated funding in 2026.)
- Eligible applicants include: Unrestricted (i.e., open to any type of entity above), subject to any clarification in text field entitled Additional Information on Eligibility.
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Opportunity Summary:
The National Science Foundation (NSF) Topology grant opportunity (Funding Opportunity Number PD 10 1267) is a discretionary research grant program in the Mathematical and Physical Sciences directorate (CFDA 47.049). It is designed to support a broad range of topology research, with an emphasis on core areas of modern algebraic and geometric topology and closely related fields. The program description highlights support for work in algebraic topology, including homotopy theory as well as both ordinary and extraordinary homology and cohomology theories. It also explicitly calls out cobordism theory and K-theory, along with research on topological manifolds and cell complexes, which are foundational structures for many problems across geometry, topology, and mathematical physics.
Beyond strictly algebraic topology, the opportunity also encompasses topics that sit at the intersection of topology, geometry, and group theory. Examples listed in the description include fiberings (fibrations and related structures), knots and links, differential topology, and the study of actions of transformation groups. The scope extends into geometric group theory, reflecting NSF interest in work where groups are studied through geometric and topological methods, and into general topology and continua theory, which focus on the properties of spaces under minimal structural assumptions and on connected compact metric spaces and related objects. In practical terms, the solicitation signals that proposals may range from highly abstract, theory-building projects to work motivated by explicit classes of spaces (like manifolds, complexes, and knot complements) and by interactions with other areas of mathematics.
The funding instrument type is a grant, and the eligibility is listed as unrestricted, meaning proposals can be submitted by any type of eligible entity, subject to any additional eligibility notes that may appear in the full NSF program materials. The listing states there is no cost sharing or matching requirement, which typically means proposers are not expected to commit institutional or third-party funds as a condition of the award, unless another NSF policy or specific program requirement applies.
The program also makes a specific point about conference-style proposals. If the proposed activity is a conference, workshop, summer school, winter school, or similar event, principal investigators are directed to consult the NSF solicitation titled "Conferences and Workshops in the Mathematical Sciences" for detailed expectations about what such proposals should contain. A key planning requirement is that conference and workshop proposals should be submitted roughly eight months before the requested start date, reflecting the lead time NSF needs for review and award processing and the planning timeline typical for mathematical sciences events.
In terms of timing, the opportunity lists an original closing date of November 2, 2010, and indicates a recurring annual target date pattern described as the first Tuesday in November each year thereafter. The record also shows a later current closing date of November 3, 2015, and an archive date of December 2, 2021, which indicates the listing has been retired from active posting, even though it remains useful as a description of the program scope and intent. For applicants seeking current opportunities in topology at NSF, the most reliable approach is usually to locate the up-to-date program page and current submission windows through NSF and Grants.gov.
For support issues, the notice directs applicants who cannot access the full announcement electronically to contact NSF Grants.gov support at grantsgovsupport@nsf.gov. The listing also notes that if there are problems linking to the funding announcement, applicants should contact the appropriate NSF point of contact, though the specific name or email is not provided in the excerpted text.
Frequently Asked Questions (FAQs) - NSF Topology Grant (PD 10 1267)
What is this grant opportunity?
This is the National Science Foundation (NSF) Topology grant opportunity, Funding Opportunity Number PD 10 1267. It is a discretionary research grant program in NSF's Mathematical and Physical Sciences directorate, listed under CFDA 47.049.
What is the main goal of the NSF Topology program described here?
The program is designed to support a broad range of topology research, with an emphasis on core areas of modern algebraic and geometric topology and closely related fields.
What research areas are specifically emphasized within algebraic topology?
The description highlights support for algebraic topology research, including homotopy theory and both ordinary and extraordinary homology and cohomology theories.
Does the opportunity explicitly include cobordism theory and K-theory?
Yes. The program description explicitly calls out cobordism theory and K-theory as areas of interest.
Are projects on manifolds and cell complexes within scope?
Yes. The program includes research on topological manifolds and cell complexes, described as foundational structures for many problems across geometry, topology, and mathematical physics.
Does the program cover topics beyond strictly algebraic topology?
Yes. The opportunity encompasses topics at the intersection of topology, geometry, and group theory, and it also extends into areas such as geometric group theory and general topology.
Are fiberings (fibrations and related structures) included in the scope?
Yes. Fiberings, including fibrations and related structures, are listed as examples of topics within the program's scope.
Are knots and links included in the scope?
Yes. The description explicitly lists knots and links among the example topics covered.
Does this opportunity support differential topology?
Yes. Differential topology is specifically mentioned as within the scope of the program.
Does the program include research on transformation groups?
Yes. The study of actions of transformation groups is listed as an example topic in the program description.
Is geometric group theory part of the program scope?
Yes. The scope explicitly extends into geometric group theory, reflecting interest in work where groups are studied through geometric and topological methods.
Does the opportunity include general topology and continua theory?
Yes. The description includes general topology and continua theory, which deal with properties of spaces under minimal structural assumptions and with connected compact metric spaces and related objects.
What kinds of projects does NSF signal it may accept under this program?
The solicitation signals that proposals may range from highly abstract, theory-building projects to work motivated by explicit classes of spaces (such as manifolds, complexes, and knot complements) and by interactions with other areas of mathematics.
What is the funding instrument type?
The funding instrument type listed is a grant.
Who is eligible to apply?
Eligibility is listed as unrestricted, meaning proposals can be submitted by any type of eligible entity, subject to any additional eligibility notes that may appear in the full NSF program materials.
Is cost sharing or matching required?
No. The listing states there is no cost sharing or matching requirement, which typically means proposers are not expected to commit institutional or third-party funds as a condition of the award, unless another NSF policy or a specific program requirement applies.
Are conference, workshop, or school proposals allowed under this opportunity?
The program materials make a specific point about conference-style proposals. If the proposed activity is a conference, workshop, summer school, winter school, or similar event, principal investigators are directed to consult the NSF solicitation titled "Conferences and Workshops in the Mathematical Sciences" for detailed expectations.
How far in advance should conference or workshop proposals be submitted?
Conference and workshop proposals should be submitted roughly eight months before the requested start date.
What were the key dates listed for this opportunity?
The opportunity lists an original closing date of November 2, 2010. It also indicates a recurring annual target date pattern described as the first Tuesday in November each year thereafter. The record shows a later current closing date of November 3, 2015, and an archive date of December 2, 2021.
Is this opportunity still active?
The listing has an archive date of December 2, 2021, which indicates it has been retired from active posting, even though it remains useful as a description of program scope and intent.
Where should applicants look for current NSF topology opportunities and deadlines?
For current opportunities in topology at NSF, the most reliable approach is to locate the up-to-date program page and current submission windows through NSF and Grants.gov.
What should I do if I cannot access the full announcement electronically?
If you cannot access the full announcement electronically, the notice directs you to contact NSF Grants.gov support at grantsgovsupport@nsf.gov.
What if there are problems linking to the funding announcement?
If there are problems linking to the funding announcement, the listing says applicants should contact the appropriate NSF point of contact, although a specific name or email is not provided in the excerpted text.
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