Pages that link to "Item:Q1420893"

The following pages link to A boundary element method for solving 2-D and 3-D static gradient elastic problems. I: Integral formulation. (Q1420893):

Displaying 33 items.

• Strain gradient solution for a finite-domain Eshelby-type plane strain inclusion problem and Eshelby's tensor for a cylindrical inclusion in a finite elastic matrix (Q615742) (← links)
• Green's function and Eshelby's tensor based on a simplified strain gradient elasticity theory (Q731411) (← links)
• Some \(C^0\)-continuous mixed formulations for general dipolar linear gradient elasticity boundary value problems and the associated energy theorems (Q837315) (← links)
• Regularization of divergent integrals: a comparison of the classical and generalized-functions approaches (Q897463) (← links)
• Mixed finite element formulation for the general anti-plane shear problem, including mode III crack computations, in the framework of dipolar linear gradient elasticity (Q1021149) (← links)
• Boundary element analysis of mode I and mixed mode (I and II) crack problems of 2D gradient elasticity (Q1033541) (← links)
• A simple approach to solve boundary-value problems in gradient elasticity (Q1310671) (← links)
• A boundary element method for solving 3D static gradient elastic problems with surface energy (Q1404563) (← links)
• A boundary element method for solving 2-D and 3-D static gradient elastic problems. II: Numerical implementation. (Q1420894) (← links)
• Static and harmonic BEM solutions of gradient elasticity problems with axisymmetry (Q1423524) (← links)
• Boundary element formulation for steady state plane problems in size-dependent thermoelasticity (Q1655911) (← links)
• Three-dimensional isogeometric solutions to general boundary value problems of Toupin's gradient elasticity theory at finite strains (Q1667354) (← links)
• A unifying variational framework for stress gradient and strain gradient elasticity theories (Q1669526) (← links)
• The non-singular Green tensor of gradient anisotropic elasticity of Helmholtz type (Q1669546) (← links)
• Generalized Trefftz method in the gradient elasticity theory (Q1982482) (← links)
• Numerical evaluation of strain gradients in classical elasticity through the boundary element method (Q2229658) (← links)
• Dynamics-based analytical solutions to singular integrals for elastodynamics by time domain boundary element method (Q2295239) (← links)
• New BEM/BEM and BEM/FEM scalar potential formulations for magnetostatic problems (Q2325446) (← links)
• Three-phase model of particulate composites in second gradient elasticity (Q2332507) (← links)
• Strain gradient solutions of half-space and half-plane contact problems (Q2393618) (← links)
• Problems of the Flamant-Boussinesq and Kelvin type in dipolar gradient elasticity (Q2465433) (← links)
• 3D frequency domain BEM for solving dipolar gradient elastic problems (Q2501903) (← links)
• Lamé's strain potential method for plane gradient elasticity problems (Q2630967) (← links)
• Plane strain gradient elastic rectangle in tension (Q2630968) (← links)
• Large strain, two-scale computational approach using \(C^1\) continuity finite element employing a second gradient theory (Q2631579) (← links)
• An isogeometric boundary element formulation for stress concentration problems in couple stress elasticity (Q2693410) (← links)
• Boundary element formulation for plane problems in couple stress elasticity (Q2894914) (← links)
• Static and Dynamic BEM Analysis of Strain Gradient Elastic Solids and Structures (Q2964659) (← links)
• A LBIE Method for Solving Gradient Elastostatic Problems (Q2964660) (← links)
• An advanced boundary element method for solving 2D and 3D static problems in Mindlin's strain-gradient theory of elasticity (Q3062554) (← links)
• BEM Solutions for 2D and 3D Dynamic Problems in Mindlin's Strain Gradient Theory of Elasticity (Q3112855) (← links)
• 2D and 3D Boundary Element Analysis of Mode-I Cracks in Gradient Elasticity (Q3117382) (← links)
• Four-node tetrahedral elements for gradient-elasticity analysis (Q6553504) (← links)