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Division of Mathematical Sciences

Topology

Description

Supports research on algebraic topology, including homotopy theory, ordinary and extraordinary homology and cohomology, cobordism theory, and K-theory; topological manifolds and cell complexes, fiberings, knots, and links; differential topology and actions of groups of transformations; geometric group theory; and general topology and continua theory.

Due Dates

Proposals must be submitted by the following date(s):

  • Full Proposal Target Date(s):
      First Tuesday in November

Primary Program Contact

Benjamin M. Mann
Program Director
Rm. 1025 N
Phone: (703) 292-4867,
Fax: (703) 292-9032,
Email: bmann@nsf.gov

Eligibility Information

Standard eligibility criteria as defined in the Grant Proposal Guide apply to this program. There are no additional limitations.

Award Information

Estimated program budget, number of awards and average award size/duration are subject to the availability of funds.

Proposal Preparation Instructions

  • Full proposals: Standard Preparation Guidelines
    • Standard GPG Guidelines apply.

Budgetary Information

This program adheres to the budget definition and preparation instructions described in the Grant Proposal Guide and has no additional requirements or limitations.

Cost Sharing is not required.

Proposal Review Information

  • Merit Review Criteria: National Science Board approved criteria apply.

Award Administration Information

  • Award Conditions: Standard NSF award conditions apply.
  • Reporting Requirements: Standard NSF reporting requirements apply.

Program Description Number: PD 04-1267

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404 - Page Not Found | NSF - National Science Foundation

Page Not Found

The page you were trying to reach at this address doesn't exist. This is usually the result of a bad or outdated link, or a typo. We apologize for any inconvenience.

WHAT CAN I DO NOW?

  • Consider running a search of this site for the information you were looking for, using the search box in the top right-hand corner of this site.
  • Go to the home page to access additional information.
  • Our About NSF page contains more information about the National Science Foundation (NSF).
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