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2019 International Conference on High Performance Computing &Amp; Simulation (HPCS) 2019
DOI: 10.1109/hpcs48598.2019.9188156
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Hardware Acceleration of Kalman Filter for Leak Detection in Water Pipeline Systems using Wireless Sensor Network

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Cited by 4 publications
(6 citation statements)
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“…Q$$ Q $$, R$$ R $$, and Z(t)=pxfalse(tfalse),pyfalse(tfalse)T$$ Z(t)={\left[{p}_x(t),{p}_y(t)\right]}^T $$ are defined as process noise variance, observation noise variance, and detection result, then the calculation flow of the t th Kalman filter is as follows 17 : {Xpre(t)goodbreak=FXKF(tgoodbreak−1)Ppre(t)goodbreak=italicFP(t)FTgoodbreak+QK(t)goodbreak=Ppre(t)HTnormalinv()HPpre(t)HTgoodbreak+Re(t)goodbreak=Z(t)goodbreak−HXpre(t)XKF(t)goodbreak=Xpre(t)goodbreak+K(t)eP(t)goodbreak=(Igoodbreak−K(t)H)Ppre(t),$$ \left\{\begin{array}{c}{X}_{\mathrm{pre}}(t)={FX}_{\mathrm{KF}}\left(t-1\right)\\ {}{P}_{\mathrm{pre}}(t)= FP(t){F}^T+Q\\ {}K(t)...…”
Section: Methodsmentioning
confidence: 99%
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“…Q$$ Q $$, R$$ R $$, and Z(t)=pxfalse(tfalse),pyfalse(tfalse)T$$ Z(t)={\left[{p}_x(t),{p}_y(t)\right]}^T $$ are defined as process noise variance, observation noise variance, and detection result, then the calculation flow of the t th Kalman filter is as follows 17 : {Xpre(t)goodbreak=FXKF(tgoodbreak−1)Ppre(t)goodbreak=italicFP(t)FTgoodbreak+QK(t)goodbreak=Ppre(t)HTnormalinv()HPpre(t)HTgoodbreak+Re(t)goodbreak=Z(t)goodbreak−HXpre(t)XKF(t)goodbreak=Xpre(t)goodbreak+K(t)eP(t)goodbreak=(Igoodbreak−K(t)H)Ppre(t),$$ \left\{\begin{array}{c}{X}_{\mathrm{pre}}(t)={FX}_{\mathrm{KF}}\left(t-1\right)\\ {}{P}_{\mathrm{pre}}(t)= FP(t){F}^T+Q\\ {}K(t)...…”
Section: Methodsmentioning
confidence: 99%
“…For the real‐time tracking of space dim targets, it is necessary to complete the general tracking calculation acceleration in response to different space areas and complex backgrounds, which puts forward higher requirements for the engineering implementation architecture 16 . The previous design mainly relies on the acceleration design of hardware and software, uses high performance CPU to complete the control of complex processes, realizes matrix multiplication and other operations in the logical part, or adopts the simplification for some special applications to reduce resource and time consumption 17 . Some literatures also started to optimize algorithms, combining sequential fusion and square root methods to reduce the gain calculation process matrix and reverse to improve real‐time performance, but such methods require the measurement noise co‐variance to be a constant matrix or diagonal matrix, with strict constraints 18 .…”
Section: Introductionmentioning
confidence: 99%
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“…The proposed [21], Kalman Filter (KF), lessens the burden on the environment, we've developed and deployed a hardware acceleration of the KF. Time to completion, power usage, and other metrics have been compared between the software and hardware versions of the method and space requirements.…”
Section: Ijici Issn: 2791-2868 Rmentioning
confidence: 99%
“…• The use of cosine similarity in sensor node creation further simplifies the process based on the data's density and similarity. [30] • Kalman Filter…”
Section: Introductionmentioning
confidence: 99%