Pages that link to "Item:Q3567321"
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The following pages link to On the <i>C</i> <sup>1</sup> continuous discretization of non-linear gradient elasticity: A comparison of NEM and FEM based on Bernstein-Bézier patches (Q3567321):
Displaying 26 items.
- A strong formulation finite element method (SFEM) based on RBF and GDQ techniques for the static and dynamic analyses of laminated plates of arbitrary shape (Q475625) (← links)
- Isogeometric analysis of 2D gradient elasticity (Q633533) (← links)
- Natural element analysis of the Cahn-Hilliard phase-field model (Q987430) (← links)
- Numerical simulations of classical problems in two-dimensional (non) linear second gradient elasticity (Q1626043) (← links)
- Three-dimensional isogeometric solutions to general boundary value problems of Toupin's gradient elasticity theory at finite strains (Q1667354) (← links)
- Upper bound limit analysis of plates utilizing the C1 natural element method (Q1934524) (← links)
- A quadrilateral \(\operatorname{G}^1\)-conforming finite element for the Kirchhoff plate model (Q1986931) (← links)
- NURBS-based formulation for nonlinear electro-gradient elasticity in semiconductors (Q1986939) (← links)
- \(H^2\)-Korn's inequality and the nonconforming elements for the strain gradient elastic model (Q2051103) (← links)
- 3D strain gradient elasticity: variational formulations, isogeometric analysis and model peculiarities (Q2072444) (← links)
- Shock filter as the classifier for image inpainting problem using the Cahn-Hilliard equation (Q2079725) (← links)
- Two new triangular \(\operatorname{G}^1\)-conforming finite elements with cubic edge rotation for the analysis of Kirchhoff plates (Q2173640) (← links)
- An implicit strong \(\mathrm{G}^1\)-conforming formulation for the analysis of the Kirchhoff plate model (Q2201576) (← links)
- Mixed meshless local Petrov-Galerkin (MLPG) collocation methods for gradient elasticity theories of Helmholtz type (Q2205167) (← links)
- Chirality in isotropic linear gradient elasticity (Q2428295) (← links)
- \(C^1\) natural element method for strain gradient linear elasticity and its application to microstructures (Q2451555) (← links)
- A finite element method based on C0-continuous assumed gradients (Q2880270) (← links)
- A three-dimensional<i>C</i><sup>1</sup>finite element for gradient elasticity (Q3617497) (← links)
- Différentes formulations du modèle d'arche, permettant de comparer le gradient discret et le gradient continu discrétisé. (Different formulations of the arch model, allowing to compare the discrete gradient and the discretized continuous gradient) (Q3991886) (← links)
- C 1 Discretizations for the Application to Gradient Elasticity (Q4686574) (← links)
- A Family of Nonconforming Rectangular Elements for Strain Gradient Elasticity (Q5156705) (← links)
- Two families of two‐dimensional finite element interpolation functions of general degree with general continuity (Q6062826) (← links)
- Taylor-Hood like finite elements for nearly incompressible strain gradient elasticity problems (Q6159288) (← links)
- Coarsened \(C^1\)-continuous shape functions using B-spline patches for simulating nonlinear heterogeneous structures (Q6202992) (← links)
- A general degree semihybrid triangular compatible finite element formulation for Kirchhoff plates (Q6549948) (← links)
- Navigating the complex landscape of shock filter Cahn-Hilliard equation: from regularized to entropy solutions (Q6634219) (← links)
