Multiwavelet Galerkin boundary element solution of Laplace's equation
In this paper, we study the boundary element solution of Laplace's equation using a Galerkin method with multiwavelet basis functions. This leads to significant matrix compression, requiring computation of only O ( n log n ) elements. We prove the O ( n log n ) complexity of the method and provide numerical results to support the theory.
multiwavelets laplace's equation matrix compression boundary element methods