Philippe H. Geubelle mostly deals with Composite material, Finite element method, Polymer, Polygon mesh and Mechanics. His Composite material study frequently links to other fields, such as Microscale chemistry. His studies in Finite element method integrate themes in fields like Residual stress, Delamination, Heat transfer and Linearization.
His Polymer research incorporates elements of Biomimetics, Microfluidics and Nanotechnology. His Mechanics research is multidisciplinary, incorporating elements of Hyperelastic material, Fracture mechanics, Classical mechanics and Crack tip opening displacement. The various areas that Philippe H. Geubelle examines in his Ceramic study include Yield, Indentation, Toughness and Adhesive.
His primary areas of study are Composite material, Finite element method, Mechanics, Fracture mechanics and Structural engineering. Philippe H. Geubelle combines subjects such as Thin film and Sensitivity with his study of Composite material. His Finite element method research focuses on Polygon mesh and how it relates to Mesh generation.
His study looks at the relationship between Mechanics and topics such as Amplitude, which overlap with Wave propagation. The Fracture mechanics study combines topics in areas such as Fracture toughness, Numerical analysis, Spectral method and Fracture. He works mostly in the field of Boundary layer, limiting it down to concerns involving Mach number and, occasionally, Direct numerical simulation.
His scientific interests lie mostly in Finite element method, Composite material, Polymerization, Mechanics and Shape optimization. In his research on the topic of Finite element method, Applied mathematics is strongly related with Nonlinear system. He interconnects Transverse plane and Sensitivity in the investigation of issues within Composite material.
His study in Polymerization is interdisciplinary in nature, drawing from both Electrical conductor and Exothermic reaction. His Mechanics study incorporates themes from Amplitude, Asperity and Fracture mechanics. His Shape optimization research is multidisciplinary, incorporating perspectives in Mechanical engineering, Material Design and Mathematical analysis.
His main research concerns Finite element method, Composite material, Mechanics, Polymerization and Shape optimization. In the subject of general Finite element method, his work in Mesh generation is often linked to Rate of convergence and Optimal design, thereby combining diverse domains of study. His work in the fields of Composite material, such as Fiber, intersects with other areas such as Context.
His studies in Mechanics integrate themes in fields like Amplitude, Asperity, Fracture mechanics and Fracture. To a larger extent, Philippe H. Geubelle studies Polymer with the aim of understanding Polymerization. Philippe H. Geubelle focuses mostly in the field of Shape optimization, narrowing it down to matters related to Mechanical engineering and, in some cases, Geometry, Fluent and Solver.
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Autonomic healing of polymer composites
S. R. White;N. R. Sottos;P. H. Geubelle;J. S. Moore;J. S. Moore.
Impact-induced delamination of composites: A 2D simulation
Philippe H Geubelle;Jeffrey S Baylor.
Composites Part B-engineering (1998)
The elastic modulus of single-wall carbon nanotubes: a continuum analysis incorporating interatomic potentials
P. Zhang;Y. Huang;Philippe H Geubelle;P. A. Klein.
International Journal of Solids and Structures (2002)
Self-healing materials: Get ready for repair-and-go.
Scott R. White;Philippe H. Geubelle.
Nature Nanotechnology (2010)
Handbook of Peridynamic Modeling
Florin Bobaru;John T. Foster;Philippe H Geubelle;Stewart A. Silling.
The cohesive law for the particle/matrix interfaces in high explosives
H. Tan;C. Liu;Y. Huang;P. H. Geubelle.
Journal of The Mechanics and Physics of Solids (2005)
The Mori–Tanaka method for composite materials with nonlinear interface debonding
H. Tan;Y. Huang;C. Liu;P. H. Geubelle.
International Journal of Plasticity (2005)
Non-ordinary state-based peridynamic analysis of stationary crack problems
M.S. Breitenfeld;P.H. Geubelle;O. Weckner;S.A. Silling.
Computer Methods in Applied Mechanics and Engineering (2014)
A spectral method for three-dimensional elastodynamic fracture problems
Philippe H. Geubelle;James R. Rice.
Journal of The Mechanics and Physics of Solids (1995)
Dimensional Accuracy of Thermoset Composites: Simulation of Process-Induced Residual Stresses
Qi Zhu;Philippe H. Geubelle;Min Li;Charles L. Tucker.
Journal of Composite Materials (2001)
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