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CHREC F3: Target Tracking Rafael Garcia 11/26/08
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2 F3 Goals, Motivations, & Challenges Goals Develop applications & design strategies for scalable architectures from case-study Analyze & examine available multi-FPGA platforms and tools for scalable system design Motivations Meet performance requirements in HPC/HPEC scenarios by mapping across multiple FPGAs Exploit multi-FPGA platforms to develop larger, complex designs and algorithms Increase understanding of performance prediction, power, and usability for scalable apps Challenges Perform multilevel algorithm partitioning, analysis, and optimization for multi-FPGA systems Determine influence of application characteristics on selection of platforms, tools and languages F3 Insights Formulation Translation Design Execution
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Kalman Filter Overview Traditional Kalman filters estimate the state of a dynamic system in a noisy environment Commonly used in target prediction and can be extended to multiple dimensions, targets, and models Excellent target tracker when an accurate model is known Useful even if an accurate model is not known
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Current Architecture 4 tightly coupled FPGAs mapped to 4 quadrants System is driven by two global clocks 100MHZ inter-FPGA communication links 50MHz data-processing clock 2-step processing cycle returns results at 25MSa/s Inter-FPGA communication occurs when target crosses a quadrant boundary Current state of target is passed along Non-pipelined design 2-step cycle where one cycle depends on the previous one and the other cycle depends on pseudo-sensor data from host CPU Low frequency and lack of pipeline registers is expected to lower power consumption 2-cycle design simplifies communication network
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Current Architecture Continuously receiving pseudo-sensor data and returning condensed information Limited to a single target per quadrant Set sensor sampling rate of 25MSa/s ResourceM4K ramsDSPsALUTs Stratix II: EP2S180F1020C3 1%15%2%
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Simplified Algorithm Assumes steady-state operation Target must closely follow given movement model for accurate results Allows for precomputed covariance and Kalman-gain terms Model tracks four parameters Horizontal position Vertical position Horizontal velocity Vertical velocity Algorithm Changes Remove the hardcoded terms, increasing prediction accuracy during non- steady-state situations Modify model to include Z- axis parameters for airborne targets SensorTargetPrecisionResourceKernel Low PowerSlowFixedLowKalman Filter Fast SamplingFastFixedLowKalman Filter Multi-ScaleAirborneFloatingHighMKS High-NoiseNoisyFloatingMediumKalman Filter SelectiveMultipleFloatingHighFeature Selection New Module Types RCML Representation
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7 VA migration
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Kalman Filter Estimates state of a dynamic system in a noisy environment In this case, the ‘dynamic system’ is a moving target Commonly used in target prediction and can be extended to multiple dimensions, targets, and models Assumes sensor noise is white Gaussian noise Requires a pre-programmed model describing the target’s motion Works in a continuous 2-cycle loop Developed in 1960 by Rudolf E. Kalman (A UF professor from 1971-1992!)
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Kalman Filter can be viewed as a simple black box An input stream of samples measuring a target’s position is contaminated with noisy samples The output is a stream of samples with most of the noisy samples filtered Kalman System Models Accurate Samples Noisy Samples Mostly Accurate Samples Kalman Filter -9.8 m/sNE wind at 23mph Follows Road
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Reasons for sensor noise Battery Power variable battery voltage voltage regulators cost money, draw power, and are not perfect Sensors low quality sensors cost-cutting for mass production sometimes requires cheap sensors incorrectly deployed sensors bad orientation, obstructed sensor Environment environmental conditions rain, dust, night-time tracking, snow Multiple targets misinterpreted samples from neighboring targets during multiple-target tracking Sensor processing stage must ensure proper target isolation Wireless signal bad data from neighboring sensors due to a weak wireless signal
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Kalman Filter example
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PR Virtual Architecture with Kalman Filters Sensor records samples Image processing step extracts specific features Target size, vertical position, horizontal position, target bearing, elevation, etc. Kalman filters extract sensor noise Results are sent to a central location to be displayed Module interface Kalman filter Kalman filter Kalman filter Kalman filter Kalman filter Switch 1 Switch 2 Switch 3Switch 4 Switch 5 Sensor Interface Display Interface Communication architecture VLX25
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FPGA and PR benefits for the Kalman Filter FPGA amenable features Low memory requirements Simple filter with streaming inputs and outputs Can be implemented using only logic and MAC units Requires only multiplication and addition No complex time-consuming operations such as division, square-root, differentiation, etc. Low bandwidth requirements Filter receives/produces a stream of coordinates, not a stream of images PR amenable features Optimum resource usage The right filter type for the right job Swapping modules does not halt execution Active filters are never disturbed
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Experimental FPGA Power Measurements
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GiDEL Host Specifications Dual Xeon 3.00 GHz processors (Pentium 4 era) 2GB RAM Single 500GB hard drive CD Drive 600W max power supply (Kappa clone) ProcStar II Power Characteristics Main board supply rated at 7.6A at 3.3V 7.6A × 3.3V = 25.08W maximum power available to: Stratix II EP2S180 FPGA (4x) 2GB SODIMM DDR memory(2x)(only 1 used for tests) 64MB SRAM memory (8x) Miscellaneous oscillators, peripherals, controllers, etc. This means roughly 5W max available to each FPGA Test Design Characteristics Kalman tracking filters Heavy multiplier usage, no block rams, minimal logic usage (w/ dedicated multipliers) In all cases, design runs at 33MHz Experimental Setup
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Methodology GiDEL host system measured without FPGA board P3 Kill-A-Watt AC power meter used for measurements 0.2% documented accuracy Accurate to within 1 Watt 7 different test cases with varying power utilization GiDEL host system measured with FPGA board Same 7 test cases were used (without loading an FPGA design) This provides minimum power-use baseline for ProcStar II GiDEL board is loaded with FPGA-computationally intensive design CPU is kept idle Power consumption under regular design is measured (@ 33 MHz) 2% logic use (per FPGA) 15% multiplier use (per FPGA) 1 filter instance per FPGA Power consumption under maximum-multiplier-use design is measured (@ 33 MHz) 4% logic use 88% multiplier use 7 filter instances per FPGA Power consumption under maximum-logic-use design is measured (@ 33 MHz) 77% logic use 0% multiplier use 34 filter instances per FPGA
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Test CasesWithout ProcStar II With ProcStar II 1. Server off (not standby) 8 W 2. Idle127 W137 W 3. Idle with CDROM spinning 131 W141 W 4. Full HDD load (defrag) 132 W143 W 5. Full CPU load (1 thread) 188 W198 W 6. Full CPU load (4 threads) 255 W257 W 7. Full CPU/HDD load (3 threads, defrag) 258 W264 W Results: Baseline ProcStar II Threads are simple while(1) loops Although only 2 cores are present, 4 threads were used to bypass Hyper-threading and OS scheduling HDD load is an exception since defrag requires its own thread to be effective
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Results: Kalman Filters on ProcStar II Power estimates 12.5% toggle rate assumed @ 33 MHz Experimental numbers below assume FPGAs consume all power (ie. ProcStar II memories, glue logic, etc. consume 0W) Design 1 140 W total power ~3.25 W per FPGA 15% mult., 2% logic 1 filter instance, high F max Design 2 140 W total power ~3.25 W per FPGA 88% mult., 4% logic 7 filter instances, high F max Design 3 152 W total power ~6.25 W per FPGA 0% mult., 77% logic 34 filter instances, low F max
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Results: Kalman Filter in ProcStar II *Measured power is derived by subtracting baseline power consumption on ProcStar II board from measured power consumption and dividing by 4 Power consumed from board components not accounted for, actual FPGA power consumption is lower
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