Pages that link to "Item:Q3588034"

The following pages link to Mesh deformation based on fully stressed design: the method and 2-D examples (Q3588034):

Displaying 20 items.

• Numerical method for shape optimization using T-spline based isogeometric method (Q381517) (← links)
• A fast mesh deformation method using explicit interpolation (Q418989) (← links)
• A low-distortion mesh moving method based on fiber-reinforced hyperelasticity and optimized zero-stress state (Q785462) (← links)
• A mesh regularization scheme to update internal control points for isogeometric shape design optimization (Q1798591) (← links)
• A hybrid mesh deformation algorithm using anisotropic PDEs and multiobjective mesh optimization (Q2006475) (← links)
• Efficient mesh deformation based on Cartesian background mesh (Q2013706) (← links)
• Tetrahedral mesh deformation with positional constraints (Q2197939) (← links)
• A novel three-dimensional mesh deformation method based on sphere relaxation (Q2374648) (← links)
• Local remeshing for large amplitude grid deformations (Q2479481) (← links)
• Mesh deformation based on artificial neural networks (Q2847522) (← links)
• Adjoint-based optimal variable stiffness mesh deformation strategy based on bi-elliptic equations (Q2895064) (← links)
• Finite macro‐element‐based volume grid deformation for large moving boundary problems (Q3075969) (← links)
• (Q3080276) (← links)
• Updating meshes on deforming domains: An application of the target‐matrix paradigm (Q3515886) (← links)
• A simple mesh deformation technique for fluid-structure interaction based on a submesh approach (Q3590407) (← links)
• Mesh deformation using the biharmonic operator (Q4421901) (← links)
• Considerations on the spring analogy (Q4494678) (← links)
• Interior point tracking in shape evolving unstructured finite element meshes (Q4700838) (← links)
• A simple method for automatic update of finite element meshes (Q4949926) (← links)
• Element-Quality-Based Stiffening for the Pseudoelastic Mesh-Moving Technique (Q5207360) (← links)