2022 - Research.com Mechanical and Aerospace Engineering in United States Leader Award
Gui-Rong Liu spends much of his time researching Finite element method, Mathematical analysis, Numerical analysis, Smoothed finite element method and Geometry. His research in Finite element method intersects with topics in Smoothing, Discretization and Applied mathematics. His work in Mathematical analysis covers topics such as Radial basis function which are related to areas like Polynomial basis.
His work carried out in the field of Numerical analysis brings together such families of science as Mechanics, Exact solutions in general relativity, Meshfree methods, Tetrahedron and Upper and lower bounds. His study in Smoothed finite element method is interdisciplinary in nature, drawing from both Stiffness matrix and Mixed finite element method. His Geometry study combines topics from a wide range of disciplines, such as Quadrilateral, Penalty method, Vibration, Deflection and Variational principle.
Gui-Rong Liu mainly investigates Finite element method, Mathematical analysis, Numerical analysis, Smoothed finite element method and Smoothing. The concepts of his Finite element method study are interwoven with issues in Upper and lower bounds, Geometry and Applied mathematics. His study looks at the relationship between Applied mathematics and topics such as Mathematical optimization, which overlap with Algorithm.
His Mathematical analysis study incorporates themes from Solid mechanics and Displacement. His Numerical analysis research incorporates themes from Structural engineering and Mechanics. His research investigates the connection between Smoothed finite element method and topics such as Mixed finite element method that intersect with problems in Extended finite element method.
His scientific interests lie mostly in Finite element method, Smoothing, Smoothed finite element method, Applied mathematics and Mechanics. His biological study spans a wide range of topics, including Upper and lower bounds, Mathematical analysis and Solid mechanics. Gui-Rong Liu has included themes like Incompressible flow and Compressibility in his Mathematical analysis study.
The Smoothing study combines topics in areas such as Computational fluid dynamics and Boundary. His studies in Smoothed finite element method integrate themes in fields like Quadrilateral, Stiffness matrix and Algorithm, Computation. Gui-Rong Liu combines subjects such as Interpolation, Probabilistic logic, Mesh generation, Mathematical optimization and Numerical analysis with his study of Applied mathematics.
Gui-Rong Liu focuses on Finite element method, Applied mathematics, Smoothing, Smoothed finite element method and Upper and lower bounds. His Finite element method research is multidisciplinary, relying on both Discretization and Mathematical analysis. His Applied mathematics research is multidisciplinary, incorporating perspectives in Probabilistic analysis of algorithms, Interpolation, Mesh generation, Mathematical optimization and Numerical analysis.
His Smoothing research includes elements of Stiffness matrix, Boundary, Instability and Smoothed-particle hydrodynamics. His studies deal with areas such as Quadrilateral, System of linear equations, Mechanics, Computation and Solver as well as Smoothed finite element method. His work deals with themes such as Solid mechanics and Node, which intersect with Upper and lower bounds.
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Smoothed Particle Hydrodynamics: A Meshfree Particle Method
G R Liu;M B Liu.
(2003)
Mesh Free Methods: Moving Beyond the Finite Element Method
G.R. Liu.
(2002)
An Introduction to Meshfree Methods and Their Programming
G. R. Liu;Y. T. Gu.
(2005)
Smoothed Particle Hydrodynamics (SPH): an Overview and Recent Developments
M. B. Liu;G. R. Liu.
Archives of Computational Methods in Engineering (2010)
Application of finite element analysis in implant dentistry: A review of the literature
Jian-Ping Geng;Keson B.C. Tan;Gui-Rong Liu.
Journal of Prosthetic Dentistry (2001)
The Finite Element Method: A Practical Course
G. R. Liu;S. S. Quek.
(2013)
A point interpolation meshless method based on radial basis functions
J. G. Wang;G. R. Liu.
International Journal for Numerical Methods in Engineering (2002)
A point interpolation method for two‐dimensional solids
Gui-Rong Liu;YuanTong Gu.
International Journal for Numerical Methods in Engineering (2001)
A Smoothed Finite Element Method for Mechanics Problems
G. R. Liu;G. R. Liu;K. Y. Dai;K. Y. Dai;T. T. Nguyen.
Computational Mechanics (2007)
On the optimal shape parameters of radial basis functions used for 2-D meshless methods
J.G. Wang;G.R. Liu.
Computer Methods in Applied Mechanics and Engineering (2002)
Computers and Structures
(Impact Factor: 5.372)
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