His primary areas of investigation include Mechanics, Mathematical optimization, Porous medium, Ensemble Kalman filter and Permeability. His Mathematical optimization research is multidisciplinary, relying on both Stochastic modelling, Inverse problem, Markov chain Monte Carlo, Random field and Applied mathematics. In his study, Monte Carlo method and State is strongly linked to Stochastic process, which falls under the umbrella field of Applied mathematics.
His research in Porous medium intersects with topics in Statistical physics and Boundary value problem. His Ensemble Kalman filter research is multidisciplinary, incorporating elements of Meteorology, Data assimilation, Simulation and Nonlinear system. His Permeability research incorporates themes from Carbon sequestration, Mineralogy, Geomechanics and Finite volume method.
The scientist’s investigation covers issues in Mathematical optimization, Monte Carlo method, Mechanics, Porous medium and Flow. His Mathematical optimization research includes themes of Random variable, Uncertainty quantification, Polynomial chaos, Ensemble Kalman filter and Applied mathematics. Dongxiao Zhang usually deals with Monte Carlo method and limits it to topics linked to Covariance and Mathematical analysis.
His Mechanics research focuses on Permeability and how it connects with Porosity, Soil science, Fluid dynamics and Carbon sequestration. His study looks at the intersection of Porous medium and topics like Lattice Boltzmann methods with Mineralogy. He has included themes like Hydraulic conductivity, Stochastic process and Stochastic modelling in his Flow study.
Dongxiao Zhang spends much of his time researching Artificial intelligence, Artificial neural network, Deep learning, Partial differential equation and Algorithm. His Artificial intelligence study combines topics in areas such as Machine learning, Subsurface flow and Pattern recognition. The Artificial neural network study combines topics in areas such as Well logging, Training set, Mathematical optimization and Boundary value problem.
His Partial differential equation research includes elements of Dynamical systems theory, Conservation law, Domain decomposition methods and Groundwater flow equation. His study in Domain decomposition methods is interdisciplinary in nature, drawing from both Discontinuity and Applied mathematics. His work is dedicated to discovering how Algorithm, Genetic algorithm are connected with Parametric statistics and other disciplines.
Dongxiao Zhang mostly deals with Oil shale, Artificial neural network, Artificial intelligence, Petroleum engineering and Partial differential equation. His Oil shale study combines topics from a wide range of disciplines, such as Mineralogy, Methane and Thermodynamics. While the research belongs to areas of Mineralogy, Dongxiao Zhang spends his time largely on the problem of Lead, intersecting his research to questions surrounding Anisotropy.
His Artificial neural network study integrates concerns from other disciplines, such as Boundary value problem, Deep learning, Mathematical optimization, Porous medium and Monte Carlo method. Dongxiao Zhang interconnects Sedimentary rock and Phase in the investigation of issues within Petroleum engineering. His Partial differential equation research integrates issues from Dynamical systems theory, Data assimilation and Groundwater flow equation.
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Stochastic Methods for Flow in Porous Media: Coping with Uncertainties
Dongxiao Zhang.
(2001)
Efficient Ensemble-Based Closed-Loop Production Optimization
Yan Chen;Dean S. Oliver;Dongxiao Zhang.
Spe Journal (2009)
An efficient, high-order perturbation approach for flow in random porous media via Karhunen-Loève and polynomial expansions
Dongxiao Zhang;Zhiming Lu.
Journal of Computational Physics (2004)
Data assimilation for transient flow in geologic formations via ensemble Kalman filter
Yan Chen;Dongxiao Zhang.
Advances in Water Resources (2006)
Pore scale study of flow in porous media: Scale dependency, REV, and statistical REV
Dongxiao Zhang;Raoyang Zhang;Shiyi Chen;Wendy E. Soll.
Geophysical Research Letters (2000)
Lattice Boltzmann pore-scale model for multicomponent reactive transport in porous media
Qinjun Kang;Peter C. Lichtner;Dongxiao Zhang.
Journal of Geophysical Research (2006)
Displacement of a two-dimensional immiscible droplet in a channel
Qinjun Kang;Dongxiao Zhang;Shiyi Chen.
Physics of Fluids (2002)
Probabilistic collocation method for flow in porous media: Comparisons with other stochastic methods
Heng Li;Heng Li;Dongxiao Zhang;Dongxiao Zhang.
Water Resources Research (2007)
Lattice Boltzmann simulation of chemical dissolution in porous media.
Qinjun Kang;Qinjun Kang;Dongxiao Zhang;Shiyi Chen;Shiyi Chen;Xiaoyi He.
Physical Review E (2002)
Convective stability analysis of the long-term storage of carbon dioxide in deep saline aquifers
Xiaofeng Xu;Shiyi Chen;Shiyi Chen;Dongxiao Zhang;Dongxiao Zhang.
Advances in Water Resources (2006)
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