Pages that link to "Item:Q2310180"
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The following pages link to Stabilization algorithm for the optimal transportation meshfree approximation scheme (Q2310180):
Displaying 17 items.
- A monolithic Lagrangian meshfree scheme for fluid-structure interaction problems within the OTM framework (Q1985569) (← links)
- Metal particle fusion analysis for additive manufacturing using the stabilized optimal transportation meshfree method (Q1986233) (← links)
- Peridynamic Petrov-Galerkin method: a generalization of the peridynamic theory of correspondence materials (Q1989103) (← links)
- The neural particle method - an updated Lagrangian physics informed neural network for computational fluid dynamics (Q2021164) (← links)
- On the dynamic assessment of the local-maximum entropy material point method through an explicit predictor-corrector scheme (Q2021226) (← links)
- A consistent peridynamic formulation for arbitrary particle distributions (Q2021282) (← links)
- A high order cell-based smoothed finite element method using triangular and quadrilateral elements (Q2040772) (← links)
- Peridynamic Galerkin method: an attractive alternative to finite elements (Q2086026) (← links)
- Mixed peridynamic formulations for compressible and incompressible finite deformations (Q2176271) (← links)
- The hot optimal transportation meshfree (HOTM) method for materials under extreme dynamic thermomechanical conditions (Q2180476) (← links)
- Investigation of heat source modeling for selective laser melting (Q2414284) (← links)
- Optimal transportation meshfree approximation schemes for fluid and plastic flows (Q3062561) (← links)
- Using Axisymmetric Smoothed Finite Element Method (S-FEM) to Analyze Pressure Piping with Defect in ABAQUS (Q4985137) (← links)
- Residual Stress Formation on the Powder Scale of Metal Powder Bed Fusion Processes (Q5051079) (← links)
- An ABAQUS Implementation of the Cell-Based Smoothed Finite Element Method (CS-FEM) (Q5241394) (← links)
- An optimal-transport finite-particle method for mass diffusion (Q6084533) (← links)
- A high-order edge-based smoothed finite element (ES-FEM) method with four-node triangular element for solid mechanics problems (Q6158702) (← links)