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Improving RCSIM software by reducing artificial attenuation through optimizing scattering junction geometries for better radio wave propagation simulation accuracy.
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Decreasing the Artificial Attenuation of the RCSIM Radio Channel Simulation Software Abigail SnyderResearch Alliance in Math and ScienceComputational Sciences and Engineering Mentor: Jim Nutaro, PhD August 13, 2008 Oak Ridge, Tennessee
Outline • Introduction • Background • Research Objective • Implementation • Results • Conclusions • Future Research
Introduction Oak Ridge National Laboratory is currently improving the accuracy of the radio channel simulation software RCSIM by reformulating the scattering junctions that it uses to propagate a simulated radio wave UTBOG_Computing_0801
Background • Radio waves naturally experience path loss (attenuation) as they move outward from signal source • Certain level of artificial attenuation in computer simulations of radio wave propagation • Goal to increase overall accuracy of RCSIM software in part by decreasing artificial attenuation
Background • Radio waves (all waves) propagate in the shape of a sphere • Using Transmission Line Matrix method (TLM) signal is propagated forward and backward along set geometry at scattering junctions to specific number of neighboring nodes (based on geometry chosen) according to: 2/(Number of Directions)*(State of Node)-InputoppN
Background • Three geometries for scattering junction were compared to the original rectilinear scheme: • tetrahedral • cubic-close packed • octahedral
Background • Ideally, the more directions (the more neighboring nodes) to a displaced node, the more sphere-like propagation will be • Sphere-like propagation is denoted by lack (or at least decrease from rectilinear scheme) of directional dependencies in propagation From Nutaro: An Event Driven Simplified TLM Method for Predicting Path-Loss
Research Objective Find a geometry that will improve the overall accuracy of the RCSIM radio channel simulation software by decreasing the artificial attenuation from geometry by more closely mirroring the sphere shape of actual radio wave propagation
Implementation • Determine schemes to find neighboring nodes to displaced node for each geometry • Marshmallows = Science
Implementation • Build free-space simulators for each geometry using C++ • Choose points for each direction from the displacement (100, 110, 111) • Compare maximum states for each data point to determine error values
Conclusions • Error value for the tetrahedral scheme is better than rectilinear scheme, but directional dependencies too great for practical use • Error value for octahedral scheme is best, though experiences inaccuracies in111 direction as edge is approached • Error for cubic-close packed scheme is close enough to octahedral to make it possible to implement as well, but inconsistent data presents problems
Conclusions • Goal was to determine scheme for scattering junctions that would more closely imitate sphere of wave propagation than current rectilinear scheme • Initially believed would be cubic-close packed scheme since has most directions/neighboring nodes using TLM method (12 compared to six for rectilinear, four for tetrahedral and eight for octahedral)
Conclusions • In reality, the octahedral scheme provided better results • This is most likely because octahedral scheme provides most directions while still maintaining a square, computer-friendly geometry Cubic-Close Packed Grid Regular Grid
Future Research Implement the octahedral scheme into RCSIM software to determine the overall improvement to results
Acknowledgments The Research Alliance in Math and Science program is sponsored by the Office of Advanced Scientific Computing Research, U.S. Department of Energy. The work was performed at the Oak Ridge National Laboratory, which is managed by UT-Battelle, LLC under Contract No. De-AC05-00OR22725. This work has been authored by a contractor of the U.S. Government, accordingly, the U.S. Government retains a non-exclusive, royalty-free license to publish or reproduce the published form of this contribution, or allow others to do so, for U.S. Government purposes. Thanks to Jim Nutaro, Kara Kruse and Richard Ward for their roles as mentors. Thanks to Debbie McCoy and Jacki Isaacs.
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