Pages that link to "Item:Q2018464"

The following pages link to A review on phase-field models of brittle fracture and a new fast hybrid formulation (Q2018464):

Displaying 50 items.

• Modeling interactions of natural and two-phase fluid-filled fracture propagation in porous media (Q2027144) (← links)
• A phase-field multirate scheme with stabilized iterative coupling for pressure driven fracture propagation in porous media (Q2027624) (← links)
• A combined XFEM phase-field computational model for crack growth without remeshing (Q2033627) (← links)
• Parameter identification for phase-field modeling of fracture: a Bayesian approach with sampling-free update (Q2033643) (← links)
• A general phase-field model for fatigue failure in brittle and ductile solids (Q2039079) (← links)
• A gradient-damage theory for fracture of quasi-brittle materials (Q2047292) (← links)
• The phase-field model with an auto-calibrated degradation function based on general softening laws for cohesive fracture (Q2049752) (← links)
• Quadtree-polygonal smoothed finite element method for adaptive brittle fracture problems (Q2058156) (← links)
• Machine learning aided phase field method for fracture mechanics (Q2059857) (← links)
• On tailoring fracture resistance of brittle structures: a level set interface-enriched topology optimization approach (Q2060083) (← links)
• A multiscale high-cycle fatigue-damage model for the stiffness degradation of fiber-reinforced materials based on a mixed variational framework (Q2060090) (← links)
• A generalised phase field model for fatigue crack growth in elastic-plastic solids with an efficient monolithic solver (Q2060180) (← links)
• The stabilized-trigonometric scalar auxiliary variable approach for gradient flows and its efficient schemes (Q2061423) (← links)
• Step-by-step solving schemes based on scalar auxiliary variable and invariant energy quadratization approaches for gradient flows (Q2066189) (← links)
• A priori error estimates for a linearized fracture control problem (Q2069116) (← links)
• Mixed graph-FEM phase field modeling of fracture in plates and shells with nonlinearly elastic solids (Q2072432) (← links)
• Coupled thermo-hydro-mechanical-phase field modeling for fire-induced spalling in concrete (Q2072445) (← links)
• A continuous-discontinuous localizing gradient damage framework for failure analysis of quasi-brittle materials (Q2072696) (← links)
• Data-driven enhanced phase field models for highly accurate prediction of mode I and mode II fracture (Q2083159) (← links)
• Variational crack phase-field model for ductile fracture with elastic and plastic damage variables (Q2083184) (← links)
• Space-time formulation, discretization, and computational performance studies for phase-field fracture optimal control problems (Q2083632) (← links)
• Research on crack propagation of 3D printed material with complex cracks based on the phase-field fracture model (Q2083852) (← links)
• Numerical simulations of dynamic fracture and fragmentation problems by a novel diffusive damage model (Q2094332) (← links)
• Ductile-brittle failure of amorphous glassy polymers: a phase-field approach (Q2096864) (← links)
• Modeling dynamic brittle fracture in functionally graded materials using hyperbolic phase field and smoothed particle hydrodynamics (Q2096867) (← links)
• Phase-field modeling of brittle fracture in heterogeneous bars (Q2102621) (← links)
• A variational fracture method based on Eshelby transformation (Q2102667) (← links)
• Virtual element methods for engineering applications (Q2106433) (← links)
• Crack phase-field model equipped with plastic driving force and degrading fracture toughness for ductile fracture simulation (Q2115563) (← links)
• Quasi-static crack propagation with a Griffith criterion using a variational discrete element method (Q2115592) (← links)
• Space-time adaptive ADER discontinuous Galerkin schemes for nonlinear hyperelasticity with material failure (Q2123790) (← links)
• Phase-field modelling of brittle fracture with smoothed radial point interpolation methods (Q2127979) (← links)
• A highly efficient and accurate exponential semi-implicit scalar auxiliary variable (ESI-SAV) approach for dissipative system (Q2133508) (← links)
• Topology optimization for enhanced dynamic fracture resistance of structures (Q2136707) (← links)
• On realizing specific failure initiation criteria in the phase field model (Q2136719) (← links)
• A robust monolithic solver for phase-field fracture integrated with fracture energy based arc-length method and under-relaxation (Q2136756) (← links)
• Mixed displacement-pressure-phase field framework for finite strain fracture of nearly incompressible hyperelastic materials (Q2136762) (← links)
• A thermodynamically consistent phase field model for mixed-mode fracture in rock-like materials (Q2138677) (← links)
• Topology optimization of structures undergoing brittle fracture (Q2138995) (← links)
• A spatially adaptive phase-field model of fracture (Q2142137) (← links)
• Graph neural networks for simulating crack coalescence and propagation in brittle materials (Q2142205) (← links)
• A comparative review of peridynamics and phase-field models for engineering fracture mechanics (Q2150229) (← links)
• Dynamic brittle fracture with a new energy limiter-based scalar damage model (Q2150234) (← links)
• Variational modeling of hydromechanical fracture in saturated porous media: a micromechanics-based phase-field approach (Q2156777) (← links)
• An automated mesh generation algorithm for simulating complex crack growth problems (Q2160376) (← links)
• Phase-field modeling of fracture in high performance concrete during low-cycle fatigue: numerical calibration and experimental validation (Q2160395) (← links)
• A smoothed particle hydrodynamics approach for phase field modeling of brittle fracture (Q2160404) (← links)
• A local to global (L2G) finite element method for efficient and robust analysis of arbitrary cracking in 2D solids (Q2160415) (← links)
• 3D fluid-structure interaction with fracturing: a new method with applications (Q2160418) (← links)
• Explicit phase-field total Lagrangian material point method for the dynamic fracture of hyperelastic materials (Q2160434) (← links)