2015
DOI: 10.1007/s12665-015-4138-8
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Speeding up the high-accuracy surface modelling method with GPU

Abstract: In order to find a solution for accurate, topographic data-demanding applications, such as catchment hydrologic modeling and assessments of anthropic activities impact on environmental systems, high-accuracy surface modeling (HASM) method is developed. Although it can produce a digital elevation model (DEM) surface of higher accuracy than classical methods, e.g. inverse distance weighted, spline and kriging, HASM requires numerous iterations to solve large linear systems, which impede its applications in high-… Show more

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Cited by 6 publications
(5 citation statements)
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“…GPU-based parallel algorithm of PCG can considerably improve the efficiency and robustness of HASM (Yan and Yue 2012a, b). GPU implementation of PCG algorithm for HASM is up to 12 times faster comparing with HASM-PCG (Yan et al 2015). However, it is not faster enough for many applications, especially at high temporal and spatial resolutions on the global level.…”
Section: Discussionmentioning
confidence: 99%
“…GPU-based parallel algorithm of PCG can considerably improve the efficiency and robustness of HASM (Yan and Yue 2012a, b). GPU implementation of PCG algorithm for HASM is up to 12 times faster comparing with HASM-PCG (Yan et al 2015). However, it is not faster enough for many applications, especially at high temporal and spatial resolutions on the global level.…”
Section: Discussionmentioning
confidence: 99%
“…As noted earlier, WPK1 and WPK2 were unable to execute some of the matrices in the benchmark dataset and their results have not been included in computing mean and other qualities in the table. In order to calculate the aggregate performance of SURAA, we calculate aggregate speedup as in Equation (5). Figure 8 indicates the aggregate GFLOP/s achieved for SURAA and other tools.…”
Section: Wpk1 and Wpk2mentioning
confidence: 99%
“…Sparse Linear algebra is vital to scientific computations and various fields of engineering and thus has been included among the seven dwarfs [1] by the Berkeley researchers. Among the sparse numerical techniques, iterative solutions of sparse linear equation systems can be considered as of prime importance due to its application in various important areas such as solving finite differences of partial differential equations (PDEs) [2][3][4], high accuracy surface modelling [5], finding steady-state and transient solutions of Markov chains [6][7][8], probabilistic model checking [9][10][11], solving the time-fractional Schrödinger equation [12], web ranking [13][14][15], inventory control and manufacturing systems [16], queuing systems [17][18][19][20][21][22][23], fault modelling, weather forecasting, stochastic automata networks [24,25], communication systems and networks [26][27][28][29][30][31], reliability analysis [32], wireless and sensor networks [33][34][35][36][37], computational biology [38], healthcare [27,39,40], transportation [41,…”
Section: Introductionmentioning
confidence: 99%
“…For example, Zhou et al (2017) proposed a parallel Open Multi-Processing (OpenMP)-and Message Passing Interface (MPI)-based implementation of the Priority-Flood algorithm that identifies and fills depressions in raster DEMs. Yan et al (2015) accelerated high-accuracy surface modeling (HASM) in constructing large-scale and fine resolution DEM surfaces by the use of GPUs and applied this acceleration algorithm to simulations of both ideal Gaussian synthetic surfaces and real topographic surfaces in the loess plateau of Gansu province. Tan et al (2017) presented a novel method to generate contour lines from grid DEM data, based on the programmable GPU pipeline, that can be easily integrated into a 3D GIS system.…”
Section: Introductionmentioning
confidence: 99%