Pages that link to "Item:Q1015729"

The following pages link to An XFEM/level set approach to modelling surface/interface effects and to computing the size-dependent effective properties of nanocomposites (Q1015729):

Displaying 50 items.

• On effective properties of materials at the nano- and microscales considering surface effects (Q255195) (← links)
• Equivalent inclusion approach and effective medium approximations for the effective conductivity of isotropic multicomponent materials (Q294444) (← links)
• Crack growth modeling via 3D automatic adaptive mesh refinement based on modified-SPR technique (Q345808) (← links)
• Interfacial discontinuity relations for coupled multifield phenomena and their application to the modeling of thin interphases as imperfect interfaces (Q361420) (← links)
• Geometrically nonlinear continuum thermomechanics with surface energies coupled to diffusion (Q361505) (← links)
• Numerical modeling of corrosion pit propagation using the combined extended finite element and level set method (Q487743) (← links)
• A unified computational framework for bulk and surface elasticity theory: a curvilinear-coordinate-based finite element methodology (Q487760) (← links)
• Homogenization of random heterogeneous media with inclusions of arbitrary shape modeled by XFEM (Q487845) (← links)
• Modeling, with a unified level-set representation, of the expansion of a hollow in the ground under different physical phenomena (Q610423) (← links)
• On thermomechanical solids with boundary structures (Q619949) (← links)
• Finite element model of ionic nanowires with size-dependent mechanical properties determined by ab initio calculations (Q646262) (← links)
• A finite element framework for continua with boundary energies. II: The three-dimensional case (Q649297) (← links)
• A finite element framework for continua with boundary energies. III: The thermomechanical case (Q653750) (← links)
• Verification of a multiscale surface stress model near voids in copper under the load induced by external high electric field (Q669730) (← links)
• FEM formulation for size-dependent theory with application to micro coated piezoelectric and piezomagnetic fiber-composites (Q683672) (← links)
• Atom collocation method (Q695948) (← links)
• A NURBS-based generalized finite element scheme for 3D simulation of heterogeneous materials (Q726848) (← links)
• Higher order stable generalized finite element method (Q740807) (← links)
• Estimation of the effective thermoelastic moduli of fibrous nanocomposites with cylindrically anisotropic phases (Q835414) (← links)
• Size-dependent elastic properties of unidirectional nano-composites with interface stresses (Q867412) (← links)
• On the anti-plane shear of an elliptic nano inhomogeneity (Q1043396) (← links)
• Surface plasticity: theory and computation (Q1624370) (← links)
• The strong and weak forms of a general imperfect interface model for linear coupled multifield phenomena (Q1627118) (← links)
• Micro-structured materials: inhomogeneities and imperfect interfaces in plane micropolar elasticity, a boundary element approach (Q1656002) (← links)
• Nonlinear finite element modeling of large deformation of nanobeams (Q1703758) (← links)
• Size-dependent three-phase cylinder model of magnetoelectroelastic nanocomposites with interface effect under antiplane shear (Q1743595) (← links)
• Consistent discretization of higher-order interface models for thin layers and elastic material surfaces, enabled by isogeometric cut-cell methods (Q1987975) (← links)
• A methodology for modeling surface effects on stiff and soft solids (Q1990767) (← links)
• Bounds on size effects in composites via homogenization accounting for general interfaces (Q2005539) (← links)
• Some investigations on 3D homogenization of nano-composite/nano-porous materials with surface effect by FEM/XFEM methods combined with level-set technique (Q2021141) (← links)
• Boundary viscoelasticity theory at finite deformations and computational implementation using isogeometric analysis (Q2021258) (← links)
• Effects of nano-voids and nano-cracks on the elastic properties of a host medium: XFEM modeling with the level-set function and free surface energy (Q2077221) (← links)
• An embedded-FEM approach accounting for the size effect in nanocomposites (Q2086029) (← links)
• Modeling curvature-resisting material surfaces with isogeometric analysis (Q2096876) (← links)
• Effective elastic stiffness of 2D materials containing nanovoids of arbitrary shape (Q2183776) (← links)
• Modeling and simulating the effects of a general imperfect interface in fibrous piezoelectric composites (Q2212995) (← links)
• On effective behavior of microstructures embedding general interfaces with damage (Q2281492) (← links)
• Micro-to-macro transition accounting for general imperfect interfaces (Q2309026) (← links)
• A hybrid smoothed extended finite element/level set method for modeling equilibrium shapes of nano-inhomogeneities (Q2441191) (← links)
• A Nitsche stabilized finite element method for frictional sliding on embedded interfaces. Part II: Intersecting interfaces (Q2450565) (← links)
• Variationally consistent eXtended FE model for 3D planar and curved imperfect interfaces (Q2450570) (← links)
• Size-dependent effective elastic constants of solids containing nano-inhomogeneities with interface stress (Q2456805) (← links)
• A versatile interface model for thermal conduction phenomena and its numerical implementation by XFEM (Q2512455) (← links)
• XFEM with equivalent eigenstrain for matrix-inclusion interfaces (Q2512459) (← links)
• Surface effects on shape and topology optimization of nanostructures (Q2516444) (← links)
• Influence of non-uniformly periodic distribution of fibers in composites on the stress field and effective shear modulus under anti-plane shear (Q2663254) (← links)
• Enhanced computational homogenization techniques for modelling size effects in polymer composites (Q2666103) (← links)
• Three-dimensional numerical modelling by XFEM of spring-layer imperfect curved interfaces with applications to linearly elastic composite materials (Q2894818) (← links)
• On enrichment functions in the extended finite element method (Q2911861) (← links)
• An XFEM-based numerical strategy to model mechanical interactions between biological cells and a deformable substrate (Q2952101) (← links)