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Disambiguation of "Li, Jianbing"

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Identification of regional atmospheric PM10 transport pathways using HYSPLIT, MM5-CMAQ and synoptic pressure pattern analysis.

, , , , , and . Environmental Modelling and Software, 25 (8): 927-934 (2010)

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M.Sc. Yunxuan Li University of Stuttgart

Yu Li University of Stuttgart

Zheng Li University of Stuttgart

Jie Li University of Stuttgart

Li Zhong University of Stuttgart

 

Other publications of authors with the same name

A universal solution to one-dimensional oscillatory integrals., , and . Science in China Series F: Information Sciences, 51 (10): 1614-1622 (2008)Circulation retrieval of wake vortex in fog with a side-looking scanning radar., , , and . IEEE Trans. Aerospace and Electronic Systems, 52 (5): 2242-2254 (2016)Identification of regional atmospheric PM10 transport pathways using HYSPLIT, MM5-CMAQ and synoptic pressure pattern analysis., , , , , and . Environmental Modelling and Software, 25 (8): 927-934 (2010)Circulation Retrieval of Simulated Wake Vortices Under Rainy Condition With a Side-Looking Scanning Radar., , , , and . IEEE Trans. Aerospace and Electronic Systems, 54 (2): 569-584 (2018)A Robust Imaging Algorithm for Squint Mode Multi-Channel High-Resolution and Wide-Swath SAR With Hybrid Baseline and Fluctuant Terrain., , , , , and . J. Sel. Topics Signal Processing, 9 (8): 1583-1598 (2015)The assessment of emission-source contributions to air quality by using a coupled MM5-ARPS-CMAQ modeling system: A case study in the Beijing metropolitan region, China., , , , and . Environmental Modelling and Software, 22 (11): 1601-1616 (2007)Delaminating quadrature method for multi-dimensional highly oscillatory integrals., , , and . Applied Mathematics and Computation, 209 (2): 327-338 (2009)Analysis of series-parallel resonant converter with multipliers., , , and . ISCAS (5), page 4449-4452. IEEE, (2005)Evaluation of Cauchy principal value integrals of oscillatory kind., , and . Applied Mathematics and Computation, 217 (6): 2390-2396 (2010)A rapid solution of a kind of 1D Fredholm oscillatory integral equation., , , and . J. Computational Applied Mathematics, 236 (10): 2696-2705 (2012)