Exact(3)
When using direct summation, this is solely due to round-off errors, while for approximate methods the approximation error should dominate round-off.
Different from the traditional methods, the approximation errors are not discarded but formulated as low-order polynomial terms with norm-bounded coefficients.
However, in these early methods, the approximation spaces tended to be rather local and typically low-dimensional in parameter (often a single physical parameter), due also to the absence of a posteriori error estimators and effective sampling procedures.
Similar(57)
Despite the many advances in computational structure methods, the approximations discussed above mean that predicted structures are only a model of what is actually present inside the cell.
Benefiting from this sampling method, the approximation of fusion results is obtained through random particles.
With combining collocation method, the approximation technique is applied to solve fractional initial-value problems (FIVPs).
Unlike the traditional function approximation methods, the current method constructs the approximation using one sample at a time.
We present two numerical methods for the approximation of the generalized Zakharov system (ZS).
The method generalizes the approximation for the system in one dimension given in [S.
This paper deals with a general deterministic particle method for the approximation of transport-diffusion equations.
Hermeline, A finite volume method for the approximation of diffusion operators on distorted meshes, J. Comput.
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