Pages that link to "Item:Q1595002"
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The following pages link to Multi-scale meshfree parallel computations for viscous, compressible flows (Q1595002):
Displaying 19 items.
- Meshless analysis of heat transfer due to viscous dissipation in polymer flow (Q443198) (← links)
- A parallel compact-TVD method for compressible fluid dynamics employing shared and distributed-memory paradigms (Q534627) (← links)
- A parallelized meshfree method with boundary enrichment for large-scale CFD (Q697688) (← links)
- An introduction to computational nanomechanics and materials (Q704522) (← links)
- SSPH basis functions for meshless methods, and comparison of solutions with strong and weak formulations (Q1021102) (← links)
- Symmetric smoothed particle hydrodynamics (SSPH) method and its application to elastic problems (Q1021140) (← links)
- Parallel linear multigrid algorithms for the acceleration of compressible flow calculations (Q1574343) (← links)
- Dual reciprocity boundary node method for convection-diffusion problems (Q1655850) (← links)
- Massively parallel finite element simulation of compressible and incompressible flows (Q1913186) (← links)
- Large-scale parallel flow analysis based on free mesh method: A virtually meshless method (Q1971316) (← links)
- Algebraic-volume meshfree method for application in finite volume solver (Q1988199) (← links)
- Parallel, sharp interface Eulerian approach to high-speed multi-material flows (Q2014895) (← links)
- Nodally integrated implicit gradient reproducing kernel particle method for convection dominated problems (Q2414590) (← links)
- An analysis of the convection-diffusion problems using meshless and meshbased methods (Q2520293) (← links)
- Stabilized and variationally consistent integrated meshfree formulation for advection-dominated problems (Q2679449) (← links)
- An Implicit Gradient Meshfree Formulation for Convection-Dominated Problems (Q2962433) (← links)
- Parallel computation of meshless methods for explicit dynamic analysis (Q4494592) (← links)
- (Q4892136) (← links)
- \(n\)-best kernel approximation in reproducing kernel Hilbert spaces (Q6051151) (← links)