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Localization of singular points of meromorphic functions based on interpolation by rational functions
Authors: Maria Capcelea, Titu Capcelea
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Abstract
In this paper we examine two algorithms for localization of singular points of meromorphic functions. Both algorithms apply approximation by interpolation with rational functions. The first one is based on global interpolation and gives the possibility to determine the singular points of the function on a domain that includes a simple closed contour on which the values of the function are known. The second algorithm, based on piecewise interpolation, establishes the poles and the discontinuity points on the contour where the function values are given.Moldova State University
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Contents
- An iterative method for solving split minimization problem in Banach space with applications
- Homogenization of a lubrication problem in oscillating domain by two-scale convergence method
- Local growth of solutions of linear differential equations with analytic
- On non-discrete topologization of some countable skew fields
- Maximum nontrivial convex cover number of join and corona of graphs
- Algebraic View over Homogeneous Linear Recurrent Processes
- Localization of singular points of meromorphic functions based on interpolation by rational functions
- Postoptimal analysis of a finite cooperative game
