sparse gridsの例文
- Nested rules are also important for sparse grids in multidimensional quadrature, and Clenshaw Curtis quadrature is a popular method in this context.
- The most important of Zenger's scientific achievements is the discovery of how to harness approximation on sparse grids for the efficient solution of elliptic partial differential equations in higher dimensions.
- Numerical integration, in some instances also known as numerical Monte Carlo or quasi-Monte Carlo methods ( see Monte Carlo integration ), or, in modestly large dimensions, the method of sparse grids.
- Although no computational method ( based on ABC or not ) seems to be able to break the curse-of-dimensionality, methods have recently been developed to handle high-dimensional parameter spaces under certain assumptions ( e . g ., based on polynomial approximation on sparse grids, which could potentially heavily reduce the simulation times for ABC ).
