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incremental refinement of imagery without requiring all imagery to be re-rendered.<br />

NTIS<br />

Imagery; Laminates; Flow Visualization<br />

20040068265 Lawrence Livermore National Lab., Livermore, CA<br />

Radar Imaging of Spheres in 3D Using MUSIC<br />

Chambers, D. H.; Berryman, J. G.; Jan. 21, 2003; In English<br />

Report No.(s): DE2003-15004917; UCRL-ID-151577; No Copyright; Avail: National <strong>Technical</strong> Information Service (NTIS)<br />

We have shown that multiple spheres can be imaged by linear <strong>and</strong> planar EM arrays using only one component of<br />

polarization. The imaging approach involves calculating the SVD of the scattering response matrix, selecting a subset of<br />

singular values that represents noise, <strong>and</strong> evaluating the MUSIC functional. The noise threshold applied to the spectrum of<br />

singular values for optimal performance is typically around 1%. The resulting signal subspace includes more than one singular<br />

value per sphere. The presence of reflections from the ground improves height localization, even for a linear array parallel to<br />

the ground. However, the interference between direct <strong>and</strong> reflected energy modulates the field, creating periodic nulls that can<br />

obscure targets in typical images. These nulls are largely eliminated by normalizing the MUSIC functional with the broadside<br />

beam pattern of the array. The resulting images show excellent localization for 1 <strong>and</strong> 2 spheres. The performance for the 3<br />

sphere configurations are complicated by shadowing effects <strong>and</strong> the greater range of the 3rd sphere in case 2. Two of the three<br />

spheres are easily located by MUSIC but the third is difficult to distinguish from other local maxima of the complex imaging<br />

functional. Improvement is seen when the linear array is replace with a planar array, which increases the effective aperture<br />

height. Further analysis of the singular values <strong>and</strong> their relationship to modes of scattering from the spheres, as well as better<br />

ways to exploit polarization, should improve performance. Work along these lines is currently being pursued by the authors.<br />

NTIS<br />

Radar Imagery; Spheres; Three Dimensional Models; Radiation Distribution<br />

20040068304 <strong>NASA</strong> Ames Research Center, Moffett Field, CA, USA<br />

Applications of Space-Filling-Curves to Cartesian Methods for CFD<br />

Aftosmis, M. J.; Murman, S. M.; Berger, M. J.; December 28, 2003; 13 pp.; In English; 42nd AIAA <strong>Aerospace</strong> Sciences<br />

Meeting <strong>and</strong> Exhibit, 6-11 Jan. 2004, Reno, NV, USA<br />

Contract(s)/Grant(s): F19620-00-0099; DE-FG02-99ER-25053; DE-FC02-01ER-25472; 704-41-11<br />

Report No.(s): AIAA Paper 2004-1232; No Copyright; Avail: CASI; A03, Hardcopy<br />

This paper presents a variety of novel uses of space-filling-curves (SFCs) for Cartesian mesh methods in CFD. While<br />

these techniques will be demonstrated using non-body-fitted Cartesian meshes, many are applicable on general body-fitted<br />

meshes-both structured <strong>and</strong> unstructured. We demonstrate the use of single theta(N log N) SFC-based reordering to produce<br />

single-pass (theta(N)) algorithms for mesh partitioning, multigrid coarsening, <strong>and</strong> inter-mesh interpolation. The intermesh<br />

interpolation operator has many practical applications including warm starts on modified geometry, or as an inter-grid transfer<br />

operator on remeshed regions in moving-body simulations Exploiting the compact construction of these operators, we further<br />

show that these algorithms are highly amenable to parallelization. Examples using the SFC-based mesh partitioner show<br />

nearly linear speedup to 640 CPUs even when using multigrid as a smoother. Partition statistics are presented showing that<br />

the SFC partitions are, on-average, within 15% of ideal even with only around 50,000 cells in each sub-domain. The<br />

inter-mesh interpolation operator also has linear asymptotic complexity <strong>and</strong> can be used to map a solution with N unknowns<br />

to another mesh with M unknowns with theta(M + N) operations. This capability is demonstrated both on moving-body<br />

simulations <strong>and</strong> in mapping solutions to perturbed meshes for control surface deflection or finite-difference-based gradient<br />

design methods.<br />

Author<br />

Cartesian Coordinates; Computational Fluid Dynamics; Methodology; Hyperspaces; Curves (Geometry); Grid Generation<br />

(Mathematics)<br />

20040068307 Environmental Protection Agency, Washington, DC<br />

Information Strategic Plan: Modernizing the Safe Drinking Water Information System for the Public Water System<br />

Supervision Program<br />

Jan. 2004; In English<br />

Report No.(s): PB2004-104034; EPA/816-R-04-001; No Copyright; Avail: National <strong>Technical</strong> Information Service (NTIS)<br />

This Information Strategic Plan describes OGWDW’s approach for the application of technology to manage the data<br />

183

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