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However, the Immersed Boundary Method is known to be first-order accurate and usually smears out the solutions.
The immersed boundary method is known to exhibit a high degree of numerical stiffness associated with the interaction of immersed elastic fibres with the surrounding fluid.
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The immersed boundary (IB) method is known to require small timesteps to maintain stability when solved with an explicit or approximately implicit method.
Their method is known as renormalization.
This method is known as Paper Mache.
The immersed boundary method is well known for computational fluid dynamics (Mittal and Iaccarino [2003]).
On the other hand, the Immersed Boundary method is also known to require small time steps to maintain stability when solved with an explicit method.
On the other hand, the immersed boundary method is also known to suffer from a severe timestep stability restriction when using an explicit time discretization.
The immersed boundary method (IB) is known as a powerful technique for the numerical solution of fluid structure interaction problems as, for instance, the motion and deformation of viscoelastic bodies immersed in an external flow.
The boundary element method (BEM) is known as a robust and accurate numerical technique to handle this type of problem, because the contact among the solids occurs along their boundaries.
The scaled boundary finite element method, which is known for its accuracy in modelling fracture, is used to compute the fracture toughness and fracture energy.
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