Algebraic Multigrid for Meshfree Methods
, 2020 This thesis deals with the development of a new Algebraic Multigrid method (AMG) for the solution of linear systems arising from Generalized Finite Difference Methods (GFDM). In particular, we consider the Finite Pointset Method, which is based on GFDM.
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ACTAS: A New Framework for Mechanical and Frictional Characterization in Axisymmetric Compression Test. [PDF]
Materials (Basel), 2023 Solhjoo S.
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Treatment of near-incompressibility in meshfree and immersed-particle methods
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Free Vibration Analysis of Functionally Graded Porous Cylindrical Panels Reinforced with Graphene Platelets. [PDF]
Nanomaterials (Basel), 2023 Cho JR.
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Determination of an Extremal in Two-Dimensional Variational Problems Based on the RBF Collocation Method. [PDF]
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On methodology and application of smoothed particle hydrodynamics in fluid, solid and biomechanics. [PDF]
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Data for a simulation of metal cutting with cutting fluid using the Finite-Pointset-Method. [PDF]
Data Brief, 2021 Uhlmann E +5 more
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GPU-accelerated meshfree computational framework for modeling the friction surfacing process. [PDF]
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An algorithmic approach of reconstruction for cranioplasty failure: A case series. [PDF]
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Behavior of Electrothermal Actuator Analyzed by Polynomial Point Interpolation Collocation Method. [PDF]
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