Extrapolation at Stiff Differential Equations.
Extrapolation Method for Fredholm Integral Equations with Non-Smooth Kernels.
Extrapolation method for numerical calculation of the derivative of the analytical function and its error estimate
Extrapolation Methods for Dynamic Partial Differential Equations.
Extrapolation Methods for Spline Collocation Solutions of Pseudodifferential Equations on Curves.
Extrapolation methods for vector sequences.
Extrapolation of finite element solutions on non-uniform quadrilateral meshes
Extrapolation of S. O. R. iterations
Extrapolation Techniques for Reducing the Pollution Effect of Reentrant Corners in the Finite Element Method.
Extrapolation to the Limit for Numerical Solutions of Hyperbolic Equations.
Extrapolation with spline-collocation methods for two-point boundary-value problems II: C2-cubics.
Extrapolation with spline-collocation methods for two-point boundary value problems I: Proposals and justifications.
Extrapolation with spline-collocation methods for two-point boundary value problems I: Proposals and justifications. (Short Communication).
Extremal behaviour of stationary processes: the calibration technique in the extremal index estimation
Classical extreme value methods were derived when the underlying process is assumed to be a sequence of independent random variables. However when observations are taken along the time and/or the space the independence is an unrealistic assumption. A parameter that arises in this situation, characterizing the degree of local dependence in the extremes of a stationary series, is the extremal index, θ. In several areas such as hydrology, telecommunications, finance and environment, for example, the...
Extremal inverse eigenvalue problem for matrices described by a connected unicyclic graph
In this paper, we deal with the construction of symmetric matrix whose corresponding graph is connected and unicyclic using some pre-assigned spectral data. Spectral data for the problem consist of the smallest and the largest eigenvalues of each leading principal submatrices. Inverse eigenvalue problem (IEP) with this set of spectral data is generally known as the extremal IEP. We use a standard scheme of labeling the vertices of the graph, which helps in getting a simple relation between the characteristic...
Extremal problems with polynomials.
Extreme point enumeration technique for assignment problem