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Disambiguation of "Sun, Shuyu"

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Pore-network modeling of flow in shale nanopores : Network structure, flow principles, and computational algorithms

, , and . Earth science reviews, 234 (November): 104203 (2022)
DOI: 10.1016/j.earscirev.2022.104203

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Dr. Kaicong Sun University of Stuttgart

Jun. -Prof. Sun Hea Hong University of Stuttgart

 

Other publications of authors with the same name

Theoretical Analysis and Semianalytical Solutions for a Turbulent Buoyant Hydrogen-Air Jet., , and . J. Applied Mathematics, (2012)Acceleration of the NVT-flash calculation for multicomponent mixtures using deep neural network models., , and . CoRR, (2019)Pore network modeling of drainage process in patterned porous media: A quasi-static study., , , and . J. Comput. Science, (2015)Numerical Approximation of a Phase-Field Surfactant Model with Fluid Flow., , , , and . J. Sci. Comput., 80 (1): 223-247 (2019)An Efficient Method of Reweighting and Reconstructing Monte Carlo Molecular Simulation Data for Extrapolation to Different Temperature and Density Conditions., , and . ICCS, volume 18 of Procedia Computer Science, page 2147-2156. Elsevier, (2013)An Equation-Type Approach for the Numerical Solution of the Partial Differential Equations Governing Transport Phenomena in Porous Media., , and . ICCS, volume 9 of Procedia Computer Science, page 661-669. Elsevier, (2012)A Conditionally Stable Scheme for a Transient Flow of a Non-Newtonian Fluid Saturating a Porous Medium., , and . ICCS, volume 9 of Procedia Computer Science, page 651-660. Elsevier, (2012)A Finite Difference Scheme for Double-Diffusive Unsteady Free Convection from a Curved Surface to a Saturated Porous Medium with a Non-Newtonian Fluid., and . ICCS, volume 4 of Procedia Computer Science, page 948-957. Elsevier, (2011)An Algorithm for the Numerical Solution of the Pseudo Compressible Navier-stokes Equations Based on the Experimenting Fields Approach., , and . ICCS, volume 51 of Procedia Computer Science, page 1229-1238. Elsevier, (2015)An adaptive finite element method for simulating surface tension with the gradient theory of fluid interfaces., and . J. Computational Applied Mathematics, (2014)