In part I, we considered the application of method fundamental solutions (MFS) for solving numerically Brinkman fluid flow in unbounded porous medium outside obstacles known or unknown shapes. this companion paper consider corresponding interior problem a bounded which contains an rigid inclusion $$D \subset \Omega $$ . The D is to be identified by pair Cauchy data represented velocity and trac...

Due to the fundamental solutions are employed as basis functions, localized method of solution can obtain more accurate numerical results than other methods in homogeneous problems. Since inverse Cauchy problem is ill posed, a small disturbance will lead great errors simulations. More needed problem. In this work, LMFS firstly proposed analyze inhomogeneous The recursive composite multiple reci...

The method of fundamental solutions (MFS) is developed for solving numerically the Brinkman flow in porous medium outside obstacles known or unknown shapes. MFS uses solution equation as boundary element (BEM), but single-layer representation desingularized by moving sources to fictitious points domain. In case unbounded past obstacles, these source are placed domain inside obstacle on a contra...