| NSF Org: |
EAR Division Of Earth Sciences |
| Recipient: |
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| Initial Amendment Date: | June 20, 2016 |
| Latest Amendment Date: | June 20, 2016 |
| Award Number: | 1550732 |
| Award Instrument: | Standard Grant |
| Program Manager: |
Russell Kelz
EAR Division Of Earth Sciences GEO Directorate for Geosciences |
| Start Date: | July 1, 2016 |
| End Date: | April 30, 2020 (Estimated) |
| Total Intended Award Amount: | $110,449.00 |
| Total Awarded Amount to Date: | $110,449.00 |
| Funds Obligated to Date: |
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| History of Investigator: |
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| Recipient Sponsored Research Office: |
4910 N CHESTNUT AVE FRESNO CA US 93726-1852 (559)278-0840 |
| Sponsor Congressional District: |
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| Primary Place of Performance: |
2576 E. San Ramon Fresno CA US 93726-1852 |
| Primary Place of
Performance Congressional District: |
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| Unique Entity Identifier (UEI): |
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| Parent UEI: |
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| NSF Program(s): |
CI REUSE, GEOINFORMATICS, EDUCATION AND WORKFORCE |
| Primary Program Source: |
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| Program Reference Code(s): | |
| Program Element Code(s): |
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| Award Agency Code: | 4900 |
| Fund Agency Code: | 4900 |
| Assistance Listing Number(s): | 47.050 |
ABSTRACT
This project will develop, formalize, and improve documentation and functionality for a set of codes
used for research and education in geophysics but of potential application in other fields. The project
will continue algorithmic development and documentation of software for geophysical analysis using
wavelets, vector spherical harmonics and Slepian functions. Examples are: in geodynamics, the description of deformation in and of the Earth; in geomagnetics, the lithospheric magnetic field; in geodesy, models of terrestrial and planetary gravity; and any directional spherical processes that are vectorial in nature in other fields of science and engineering. The codes support (or will support) decomposition of fields, harmonic analysis, power spectral estimation, inversion parameterization, vector
field analysis, and satellite data. The project will also develop software for analysis of Ground Penetrating
Radar data. The work will involve students and course work between two very different institutions in
continual use, testing, and input to the development of the codes.
Analyses in vector-spherical harmonics are well established, but only legacy code, mostly in Fortran, exists to date. Matlab or Octave software archives are much needed, especially in the light of modern-day mathematical methods which consist in forming optimized linear combinations of vector harmonics into bandlimited, geographically localized functions: the so-called Slepian basis. Designing algorithms, and programming them well, in a robust and reproducible manner, is demanding but not often considered a scientific objective per se. The society at large, and the scientific community, are best served when all research-grade and educational code is fully documented and available, ready to run by novice or expert alike. Matlab and Octave are portable, low-threshold scripting languages that blend low-level flexibility, intermediate complexity and high-performance.
PUBLICATIONS PRODUCED AS A RESULT OF THIS RESEARCH
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