Boundary element methods as weighted mean values

Boundary Concentrated Finite Element Methods

Principles of Boundary Element Methods

Boundary integral equations are a classical tool for the analysis of boundary value problems for partial differential equations. The term “ boundary element method” (BEM) denotes any method for the approximate numerical solution of these boundary integral equations. The approximate solution of the boundary value problem obtained by BEM has the distinguishing feature that it is an exact solution...

Boundary Element Methods for Eddy

Optimization Methods for a Boltzmann-Weighted Mean

An optimization protocol is proposed that combines a mean field simulation approach with Boltzmann-weighted sampling. This is done by including Boltzmann probabilities of multiple conformations in the optimization procedure. The method is demonstrated on a simple model system and on the side-chain conformations of phenylalanines in a small hexapeptide. For comparison, calculations were performe...

Function Values as Boundary Integrals