Finite thickness of the interface is considered in this paper. This is different from our previous approach.
H. Tan, Y. Huang, C. Liu, H. M. Inglis, G. Ravichandran and P. H. Geubelle, 2007. The uniaxial tension of particle-reinforced composite materials with nonlinear interface debonding. International Journal of Solids and Structures, 44, 1809–1822.
H. M. Inglis, P. H. Geubelle, K. Matous, H. Tan and Y. Huang, 2007. Cohesive modeling of dewetting in particulate composites: micromechanics vs. multiscale finite element analysis. Mechanics of Materials, 39, 580–595.
H. Tan, Y. Huang, C. Liu, and P. H. Geubelle, 2006. Effect of nonlinear interface debonding on the constitutive model of composite materials. International Journal for Multiscale Computational Engineering, 4, 147-167.
H. Tan, C. Liu, Y. Huang and P. H. Geubelle, 2005. The cohesive law for the particle/matrix interfaces in high explosives. Journal of the Mechanics and Physics of Solids, 53, 1892-1917.
H. Tan, Y. Huang, C. Liu and P. H. Geubelle, 2005. The Mori–Tanaka method for composite materials with nonlinear interface debonding. International Journal of Plasticity, 21, 1890-1918.
continuum mechanics analyses of behavior of modern materials nonlinear fracture mechanics of ductile materials (single- and poly-crystalline) and interfaces nonlocal constitutive models of composite materials dynamic fragmentation nanoscale fracture nanoscale shape-memory alloys discontinuities and shock waves in solids applied mathematics
Functionally graded particulate materials include not only 2-particle interactions, but also 3-particle interactions, ..., many-particle interactions, ....
The 2-particle interaction is already very complicated like given in this paper.
It is interesting to compare the decohesion simulation reported in this paper with our results from both micromechanics and multiscale homogenization.
H. M. Inglis, P. H. Geubelle, K. Matous, H. Tan and Y. Huang, 2007. Cohesive modeling of dewetting in particulate composites: micromechanics vs. multiscale finite element analysis. Mechanics of Materials, 39, 580–595.
The Discrete Element Method used is a quasi-molecular method in which a continuum is represented by a collection of interacting, non-deforming, mesoscale-sized particles.
A continuum in model is treated like a granular material.
I am interested in using this approach to study shockwaves, but how trustable are the results?
Structural interfaces in linear elasticity. Part I
K. Bertoldi, D. Bigoni and W.J. Drugan
Pages 1-34
In reply to Structural interfaces in linear elasticity. Part I by Henry Tan
Finite thickness of the interface
Finite thickness of the interface is considered in this paper. This is different from our previous approach.
H. Tan, Y. Huang, C. Liu, H. M. Inglis, G. Ravichandran and P. H. Geubelle, 2007. The uniaxial tension of particle-reinforced composite materials with nonlinear interface debonding. International Journal of Solids and Structures, 44, 1809–1822.
H. M. Inglis, P. H. Geubelle, K. Matous, H. Tan and Y. Huang, 2007. Cohesive modeling of dewetting in particulate composites: micromechanics vs. multiscale finite element analysis. Mechanics of Materials, 39, 580–595.
H. Tan, Y. Huang, C. Liu, and P. H. Geubelle, 2006. Effect of nonlinear interface debonding on the constitutive model of composite materials. International Journal for Multiscale Computational Engineering, 4, 147-167.
H. Tan, C. Liu, Y. Huang and P. H. Geubelle, 2005. The cohesive law for the particle/matrix interfaces in high explosives. Journal of the Mechanics and Physics of Solids, 53, 1892-1917.
H. Tan, Y. Huang, C. Liu and P. H. Geubelle, 2005. The Mori–Tanaka method for composite materials with nonlinear interface debonding. International Journal of Plasticity, 21, 1890-1918.
In reply to Structural interfaces in linear elasticity. Part I by Henry Tan
Professor Drugan
Walter J. Drugan
http://www.engr.wisc.edu/ep/faculty/drugan_walter.html
University of Wisconsin
Fields of Interest:
continuum mechanics analyses of behavior of modern materials
nonlinear fracture mechanics of ductile materials (single- and poly-crystalline) and interfaces
nonlocal constitutive models of composite materials
dynamic fragmentation
nanoscale fracture
nanoscale shape-memory alloys
discontinuities and shock waves in solids
applied mathematics
Structural interfaces in linear elasticity. Part II
K. Bertoldi, D. Bigoni and W.J. Drugan
Structural interfaces in linear elasticity. Part II: Effective properties and neutrality
Pages 35-63
In reply to Structural interfaces in linear elasticity. Part II by Henry Tan
typo
there is a typo in equation (1)
Activation energy based extreme value statistics and size effect
Zdeněk P. Bažant and Sze-Dai Pang
Activation energy based extreme value statistics and size effect in brittle and quasibrittle fracture
Pages 91-131
In reply to Activation energy based extreme value statistics and size effect by Henry Tan
probability distribution function
On the probability distribution function.
Micromechanics-based thermoelastic model for functionally graded
H.M. Yin, G.H. Paulino, W.G. Buttlar and L.Z. Sun
Micromechanics-based thermoelastic model for functionally graded particulate materials with particle interactions
Pages 132-160
In reply to Micromechanics-based thermoelastic model for functionally graded by Henry Tan
Pairwise particle interaction
Pairwise particle interaction is considered.
Functionally graded particulate materials include not only 2-particle interactions, but also 3-particle interactions, ..., many-particle interactions, ....
The 2-particle interaction is already very complicated like given in this paper.
In reply to Pairwise particle interaction by Henry Tan
superposition
Can many-particle interactions be decoupled into a superposition of many 2-particle interactions?
Compressible and incompressible constituents in anisotropic poro
Stephen C. Cowin and Morteza M. Mehrabadi
Compressible and incompressible constituents in anisotropic poroelasticity: The problem of unconfined compression of a disk
Pages 161-193
In reply to Compressible and incompressible constituents in anisotropic poro by Henry Tan
fundamentals of poroelasticity
Some fundamentals of poroelasticity can be got from
Poroelasticity, or diffusion in elastic solids
Stressed microstructures in thermally induced M9R–M18R martensit
Xavier Balandraud and Giovanni Zanzotto
Stressed microstructures in thermally induced M9R–M18R martensites
Pages 194-224
An interactive micro-void shear localization mechanism in high s
Cahal McVeigh, Franck Vernerey, Wing Kam Liu, Brian Moran and Gregory Olson
An interactive micro-void shear localization mechanism in high strength steels
Pages 225-244
In reply to An interactive micro-void shear localization mechanism in high s by Henry Tan
decohesion simulation
It is interesting to compare the decohesion simulation reported in this paper with our results from both micromechanics and multiscale homogenization.
H. M. Inglis, P. H. Geubelle, K. Matous, H. Tan and Y. Huang, 2007.
Cohesive modeling of dewetting in particulate composites: micromechanics vs. multiscale finite element analysis. Mechanics of Materials, 39, 580–595.
From imaging to material identification: A generalized concept o
Bojan B. Guzina and Ivan Chikichev
From imaging to material identification: A generalized concept of topological sensitivity
Pages 245-279
Continuum thermodynamics of ferroelectric domain evolution: Theo
Yu Su and Chad M. Landis
Continuum thermodynamics of ferroelectric domain evolution: Theory, finite element implementation, and application to domain wall pinning
Pages 280-305
On the mechanics of mother-of-pearl: A key feature in the materi
F. Barthelat, H. Tang, P.D. Zavattieri, C.-M. Li and H.D. Espinosa
On the mechanics of mother-of-pearl: A key feature in the material hierarchical structure
Pages 306-337
Thermodynamic laws and consistent Eulerian formulation of finite
Heng Xiao, Otto T. Bruhns and Albert Meyers
Thermodynamic laws and consistent Eulerian formulation of finite elastoplasticity with thermal effects
Pages 338-365
Microcontact-based theory for acoustics in microdamaged material
V. Aleshin and K. Van Den Abeele
Microcontact-based theory for acoustics in microdamaged materials
Pages 366-390
Neural networks for tip correction of spherical indentation curv
E. Tyulyukovskiy and N. Huber
Neural networks for tip correction of spherical indentation curves from bulk metals and thin metal films
Pages 391-418
Size effects on the martensitic phase transformation of NiTi nan
T. Waitz, T. Antretter, F.D. Fischer, N.K. Simha and H.P. Karnthaler
Size effects on the martensitic phase transformation of NiTi nanograins
Pages 419-444
Detachment of a rigid solid from an elastic wavy surface: Theory
P.R. Guduru
Detachment of a rigid solid from an elastic wavy surface: Theory
Pages 445-472
Detachment of a rigid solid from an elastic wavy surface: Experi
P.R. Guduru and C. Bull
Detachment of a rigid solid from an elastic wavy surface: Experiments
Pages 473-488
Micro-plasticity of surface steps under adhesive contact: Part I
H.H. Yu, P. Shrotriya, Y.F. Gao and K.-S. Kim
Micro-plasticity of surface steps under adhesive contact: Part I—Surface yielding controlled by single-dislocation nucleation
Pages 489-516
Prediction of elastic properties of heterogeneous materials with
Yong Ni and Martin Y.M. Chiang
Prediction of elastic properties of heterogeneous materials with complex microstructures
Pages 517-532
Micromechanics, macromechanics and constitutive modeling of the
Mats Danielsson, David M. Parks and Mary C. Boyce
Micromechanics, macromechanics and constitutive modeling of the elasto-viscoplastic deformation of rubber-toughened glassy polymers
Pages 533-561
The damage tolerance of elastic–brittle, two-dimensional isotrop
Norman A. Fleck and XinMing Qiu
The damage tolerance of elastic–brittle, two-dimensional isotropic lattices
Pages 562-588
Discrete element simulation of shock wave propagation in polycry
Simon Case and Yasuyuki Horie
Discrete element simulation of shock wave propagation in polycrystalline copper
Pages 589-614
In reply to Discrete element simulation of shock wave propagation in polycry by Henry Tan
Discrete Element Method - granular material?
The Discrete Element Method used is a quasi-molecular method in which a continuum is represented by a collection of interacting, non-deforming, mesoscale-sized particles.
A continuum in model is treated like a granular material.
I am interested in using this approach to study shockwaves, but how trustable are the results?
A discrete mechanics approach to dislocation dynamics in BCC cry
A. Ramasubramaniam, M.P. Ariza and M. Ortiz
A discrete mechanics approach to dislocation dynamics in BCC crystals
Pages 615-647
Multi-grain analysis versus self-consistent estimates of ferroel
Anja Haug, John E. Huber, Patrick R. Onck and Erik Van der Giessen
Multi-grain analysis versus self-consistent estimates of ferroelectric polycrystals
Pages 648-665