A bridging technique to analyze the influence of boundary conditions on instability patterns
From MaRDI portal
Publication:544552
DOI10.1016/j.jcp.2011.01.044zbMath1364.74098OpenAlexW2014658525MaRDI QIDQ544552
Michel Potier-Ferry, Noureddine Damil, Heng Hu
Publication date: 15 June 2011
Published in: Journal of Computational Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jcp.2011.01.044
Bifurcation and buckling (74G60) Spectral and related methods applied to problems in solid mechanics (74S25) Finite element, Rayleigh-Ritz, Galerkin and collocation methods for ordinary differential equations (65L60)
Related Items (6)
An investigation on the coupling of data-driven computing and model-driven computing ⋮ Cellular instabilities analyzed by multi-scale Fourier series: a review ⋮ Error estimation and model adaptation for a stochastic-deterministic coupling method based on the Arlequin framework ⋮ Taylor meshless method for solving non-linear partial differential equations ⋮ A Fourier based reduced model for wrinkling analysis of circular membranes ⋮ A Fourier-related double scale analysis on the instability phenomena of sandwich plates
Cites Work
- Unnamed Item
- Unnamed Item
- Influence of local wrinkling on membrane behaviour: A new approach by the technique of slowly variable Fourier coefficients
- On the use of XFEM within the Arlequin framework for the simulation of crack propagation
- Adaptive multiscale modeling of polymeric materials with Arlequin coupling and goals algorithms
- On the compressive failure of fiber reinforced composites
- A bridging domain method for coupling continua with molecular dynamics
- Buckling of a stiff film bound to a compliant substrate. II: A global scenario for the formation of herringbone pattern
- On the application of the Arlequin method to the coupling of particle and continuum models
- Computational analysis of modeling error for the coupling of particle and continuum models by the Arlequin method
- A parallel computer implementation of the asymptotic numerical method to study thermal convection instabilities
- Wavelength selection in the postbuckling of a long rectangular plate
- Influence of distributed and localized imperfections on the buckling of cylindrical shells under external pressure
- Influence of localized imperfections on the buckling of cylindrical shells under axial compression
- A semi-analytical buckling analysis of imperfect cylindrical shells under axial compression.
- Elasto-plastic localised responses in one-dimensional structural models
- Cellular buckling in long structures
- Buckling phenomena related to rolling and levelling of sheet metal
- Nonlinear interaction of geometrical and material properties in sandwich beam instabilities.
- A two scale method for modulated vibration modes of large, nearly repetitive, structures
- Buckling analysis of multi-walled carbon nanotubes: a continuum model accounting for van der Waals interaction
- Asymptotic analysis of the buckling of imperfect columns on nonlinear elastic foundations
- The world of the complex Ginzburg-Landau equation
- Simulation of light-weight membrane structures by wrinkling model
- Pattern Formation
- Herringbone Buckling Patterns of Compressed Thin Films on Compliant Substrates
- Structural localization phenomena and the dynamical phase-space analogy
- A generalized continuum approach to predict local buckling patterns of thin structures
- Global-local approaches: the Arlequin framework
- Amplitude equations for cellular instabilities
- Problèmes mécaniques multi-échelles: la méthode Arlequin
- Pattern formation outside of equilibrium
- Distant side-walls cause slow amplitude modulation of cellular convection
- Finite bandwidth, finite amplitude convection
- The Arlequin method as a flexible engineering design tool
- A structural approach of plastic microbuckling in long fibre composites: Comparison with theoretical and experimental results
- Axially compressed buckling of a double-walled carbon nanotube embedded in an elastic medium
This page was built for publication: A bridging technique to analyze the influence of boundary conditions on instability patterns
