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A formally second-order accurate immersed boundary method is presented and tested in this paper.
A non-iterative direct forcing immersed boundary method is presented for the strongly-coupled simulations of fluid solid interactions.
In this work, a model based on the immersed boundary method is presented for simulating poroelastic media in which the fluid permeates a porous, elastic structure of small volume fraction that moves with its own velocity field.
A new immersed boundary method is presented, and this method employs the adaptive Cartesian grid to improve the adaptability to complex shapes and the immersed boundary to increase computational efficiency.
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In this paper a boundary element formulation for analysis of shear deformable plates with combined geometric and material nonlinearities by boundary element method is presented.
A substructure boundary element method is presented for long or complex shape mufflers.
The object-oriented design used to implement a self-regular formulation of the boundary element method is presented.
A boundary tracing method is presented for the construction of stability charts for non-canonical parametrically excited systems.
A boundary element method is presented for the dynamic analysis of thin elastic plates of arbitrary shape.
A new method for computing the system matrices G and H of the three-dimensional boundary element method is presented for the elastostatic problems of general anisotropy.
A two-point boundary value method is presented for avoiding the numerical instability which can occur when initial value methods are used for solving the non-linear differential equations describing transport of heat and mass in chemically reacting systems near equilibrium.
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