Homogenized Balance Equations for Nonlinear Poroelastic Composites

ANN-aided incremental multiscale-remodelling-based finite strain poroelasticity

(2021) Hamidreza Dehghani et al.   COMPUTATIONAL MECHANICS

Effective balance equations for poroelastic composites

(2020) Laura Miller et al.   CONTINUUM MECHANICS AND THERMODYNAMICS

The role of microscale solid matrix compressibility on the mechanical behaviour of poroelastic materials

(2020) H. Dehghani et al.   EUROPEAN JOURNAL OF MECHANICS A-SOLIDS

An asymptotic homogenization approach to the microstructural evolution of heterogeneous media

(2018) Ariel Ramírez-Torres et al.   INTERNATIONAL JOURNAL OF NON-LINEAR MECHANICS

Three scales asymptotic homogenization and its application to layered hierarchical hard tissues

(2018) Ariel Ramírez-Torres et al.   INTERNATIONAL JOURNAL OF SOLIDS AND STRUCTURES

Cells competition in tumor growth poroelasticity

(2018) Massimiliano Fraldi et al.   JOURNAL OF THE MECHANICS AND PHYSICS OF SOLIDS

A computational framework for fluid–porous structure interaction with large structural deformation

(2018) Rana Zakerzadeh et al.   MECCANICA

The role of porosity and solid matrix compressibility on the mechanical behavior of poroelastic tissues

(2018) H Dehghani et al.   Materials Research Express

Homogenized modeling for vascularized poroelastic materials

(2017) Raimondo Penta et al.   MECCANICA

From arteries to boreholes: steady-state response of a poroelastic cylinder to fluid injection

(2017) L. C. Auton et al.   PROCEEDINGS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES

Effective equations governing an active poroelastic medium

(2017) J. Collis et al.   PROCEEDINGS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES

The asymptotic homogenization elasticity tensor properties for composites with material discontinuities

(2016) Raimondo Penta et al.   CONTINUUM MECHANICS AND THERMODYNAMICS

Multiscale homogenization for fluid and drug transport in vascularized malignant tissues

(2015) R. Penta et al.   MATHEMATICAL MODELS & METHODS IN APPLIED SCIENCES

Understanding how porosity gradients can make a better filter using homogenization theory

(2015) M. P. Dalwadi et al.   PROCEEDINGS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES

Effective governing equations for poroelastic growing media

(2014) R. Penta et al.   QUARTERLY JOURNAL OF MECHANICS AND APPLIED MATHEMATICS

Homogenization via formal multiscale asymptotics and volume averaging: How do the two techniques compare?

(2013) Yohan Davit et al.   ADVANCES IN WATER RESOURCES

Effective equations for fluid-structure interaction with applications to poroelasticity

(2013) Donald L. Brown et al.   APPLICABLE ANALYSIS

Analytical methods to determine the effective mesoscopic and macroscopic elastic properties of cortical bone

(2011) William J. Parnell et al.   Biomechanics and Modeling in Mechanobiology

A novel porous mechanical framework for modelling the interaction between coronary perfusion and myocardial mechanics

(2011) A.N. Cookson et al.   JOURNAL OF BIOMECHANICS

A poroelastic model valid in large strains with applications to perfusion in cardiac modeling

(2009) D. Chapelle et al.   COMPUTATIONAL MECHANICS